<?xml version="1.0" encoding="UTF-8"?>
<quiz>
 <!-- categoryid: 1397 -->
 <question type="category"><category><text>d. Mat-Mecánica Renca</text></category></question>
 
 <!-- resourceid-resourcedataid: 16028-13131 -->
 <question type="shortanswerwiris">
    <name>
      <text>Cilindrada Total</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p><span style="font-size: medium;">La Cilindrada Total «math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mo»(«/mo»«mi»C«/mi»«mi»T«/mi»«mo»)«/mo»«/math» es el producto de la cilindrada unitaria por el número de cilindros del motor y si mide en Centímetros Cúbicos «math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mo»(«/mo»«mi»c«/mi»«mi»c«/mi»«mo»)«/mo»«/math».</span></p>
<p style="text-align: center;"><span style="font-size: medium;"><img src="@@PLUGINFILE@@/cilindrada%20total.png" height="169" width="167" /></span></p>
<p><span style="font-size: medium;">Para el automóvil marca #Ma, modelo #Mo del año #Añ se tiene la siguiente tabla de especificaciones </span></p>
<p><span style="font-size: medium;"> </span></p>
<p style="text-align: center;"><span style="font-size: medium;">«math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mtable columnalign=¨left center center¨ rowlines=¨solid solid solid none¨ columnlines=¨solid solid none¨»«mtr»«mtd»«mi»E«/mi»«mi»s«/mi»«mi»p«/mi»«mi»e«/mi»«mi»c«/mi»«mi»i«/mi»«mi»f«/mi»«mi»i«/mi»«mi»c«/mi»«mi»a«/mi»«mi»c«/mi»«mi»i«/mi»«mi»o«/mi»«mi»n«/mi»«mi»e«/mi»«mi»s«/mi»«/mtd»«mtd/»«mtd/»«/mtr»«mtr»«mtd»«mi»C«/mi»«mi»i«/mi»«mi»l«/mi»«mi»i«/mi»«mi»n«/mi»«mi»d«/mi»«mi»a«/mi»«mi»d«/mi»«mi»r«/mi»«mi»a«/mi»«mo»§#160;«/mo»«mi»U«/mi»«mi»n«/mi»«mi»i«/mi»«mi»t«/mi»«mi»a«/mi»«mi»r«/mi»«mi»i«/mi»«mi»a«/mi»«mo»§#160;«/mo»«mi»C«/mi»«mi»C«/mi»«/mtd»«mtd»«mo»#«/mo»«mi»s«/mi»«mi»o«/mi»«mi»l«/mi»«/mtd»«mtd/»«/mtr»«mtr»«mtd»«mi»N«/mi»«mo»§#186;«/mo»«mo»§#160;«/mo»«mi»y«/mi»«mo»§#160;«/mo»«mi»d«/mi»«mi»i«/mi»«mi»s«/mi»«mi»p«/mi»«mi»o«/mi»«mi»s«/mi»«mi»i«/mi»«mi»c«/mi»«mi»i«/mi»«mi»o«/mi»«mi»n«/mi»«mo»§#160;«/mo»«mi»d«/mi»«mi»e«/mi»«mo»§#160;«/mo»«mi»c«/mi»«mi»i«/mi»«mi»l«/mi»«mi»i«/mi»«mi»n«/mi»«mi»d«/mi»«mi»r«/mi»«mi»o«/mi»«mi»s«/mi»«/mtd»«mtd»«mo»#«/mo»«mi»N«/mi»«/mtd»«mtd/»«/mtr»«/mtable»«mspace linebreak=¨newline¨/»«mspace linebreak=¨newline¨/»«mspace width=¨-0.2em¨/»«mspace width=¨-0.2em¨/»«mspace width=¨-0.2em¨/»«mspace width=¨-0.2em¨/»«mspace linebreak=¨newline¨/»«/math»</span></p>
<p style="text-align: center;"><span style="font-size: medium;"> </span></p>
<p style="text-align: left;"><span style="font-size: medium;">A partir de los datos de la tabla anterior calcula la Cilindrada Total «math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mo»(«/mo»«mi»C«/mi»«mi»T«/mi»«mo»)«/mo»«/math»,  dada por la expresión:</span></p>
<p style="text-align: center;"><span style="font-size: medium;"> </span></p>
<p style="text-align: center;"><span style="font-size: medium;"> «math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mi»C«/mi»«mi»T«/mi»«mo»=«/mo»«mi»C«/mi»«mi»U«/mi»«mo»§#183;«/mo»«mi»n«/mi»«/math»</span></p>
<p style="text-align: center;"><span style="font-size: medium;"> </span></p>
<p style="text-align: left;"><span style="font-size: medium;">Donde:</span></p>
<p style="text-align: left;"><span style="font-size: medium;">«math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mi»C«/mi»«mi»T«/mi»«mo»=«/mo»«/math»Cilindrada Total en «math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mi»c«/mi»«mi»c«/mi»«/math»</span></p>
<p style="text-align: left;"><span style="font-size: medium;">«math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mi»n«/mi»«mo»=«/mo»«/math»Nº de Cilindros</span></p>
<p style="text-align: left;"><span style="font-size: medium;"> </span></p>
<p style="text-align: left;"><span style="font-size: medium;">A partir de la Cilindrada Total «math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mo»(«/mo»«mi»C«/mi»«mi»T«/mi»«mo»)«/mo»«/math» calcula el Desplazamiento «math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mo»(«/mo»«mi»D«/mi»«mo»)«/mo»«/math» medido en litros «math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mo»(«/mo»«mi»L«/mi»«mo»)«/mo»«/math».</span></p>
<p style="text-align: left;"><span style="font-size: medium;">  </span></p>
<p><span style="color: #ff0000; font-size: medium;"><strong>Observaciones:</strong></span></p>
<p><span style="color: #ff0000; font-size: medium;">- Ingresa tu respuesta sin unidades ( por ejemplo si la respuesta es  65 cc. ingrese  «math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mn mathcolor=¨#FF0000¨»65«/mn»«/math»).</span></p>
<p><span style="color: #ff0000; font-size: medium;">- Anota el resultado final con dos decimales y el punto como separador decimal.</span></p>
<p><span style="color: #ff0000; font-size: medium;">- «math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mn mathcolor=¨#FF0000¨»1«/mn»«mi mathcolor=¨#FF0000¨»c«/mi»«mi mathcolor=¨#FF0000¨»c«/mi»«/math» equivale a «math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mn mathcolor=¨#FF0000¨»0«/mn»«mo mathcolor=¨#FF0000¨»,«/mo»«mn mathcolor=¨#FF0000¨»001«/mn»«mo mathcolor=¨#FF0000¨»§#160;«/mo»«mi mathcolor=¨#FF0000¨»L«/mi»«/math» </span></p>
<p> </p>
<p> </p>
<p> </p>]]></text>
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</file><file 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      <text><![CDATA[<math xmlns="http://www.w3.org/1998/Math/MathML"><mi>C</mi><mi>T</mi><mo>=</mo><mo>#</mo><mi>C</mi><mi>T</mi><mspace linebreak="newline"/><mspace linebreak="newline"/><mi>D</mi><mo>=</mo><mo>#</mo><mi>L</mi><mn>1</mn></math>]]></text>
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    <wirisquestion>
&lt;question&gt;&lt;wirisCasSession&gt;&lt;![CDATA[&lt;session lang="es" version="2.0"&gt;&lt;library closed="false"&gt;&lt;mtext style="color:#ffc800" xml:lang="es"&gt;variables&lt;/mtext&gt;&lt;group&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns="http://www.w3.org/1998/Math/MathML"&gt;&lt;mi&gt;x1&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mo&gt;[&lt;/mo&gt;&lt;mi&gt;Nissan&lt;/mi&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mi&gt;March&lt;/mi&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mn&gt;2013&lt;/mn&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mn&gt;78&lt;/mn&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mn&gt;83&lt;/mn&gt;&lt;mo&gt;.&lt;/mo&gt;&lt;mn&gt;6&lt;/mn&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mn&gt;4&lt;/mn&gt;&lt;mo&gt;]&lt;/mo&gt;&lt;/math&gt;&lt;/input&gt;&lt;/command&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns="http://www.w3.org/1998/Math/MathML"&gt;&lt;mi&gt;x3&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mo&gt;[&lt;/mo&gt;&lt;mi&gt;Nissan&lt;/mi&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mi&gt;March&lt;/mi&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mn&gt;2016&lt;/mn&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mn&gt;78&lt;/mn&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mn&gt;83&lt;/mn&gt;&lt;mo&gt;.&lt;/mo&gt;&lt;mn&gt;6&lt;/mn&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mn&gt;4&lt;/mn&gt;&lt;mo&gt;]&lt;/mo&gt;&lt;/math&gt;&lt;/input&gt;&lt;/command&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns="http://www.w3.org/1998/Math/MathML"&gt;&lt;mi&gt;x4&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mo&gt;[&lt;/mo&gt;&lt;mi&gt;Mahindra&lt;/mi&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mi&gt;Scorpio&lt;/mi&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mn&gt;2012&lt;/mn&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mn&gt;85&lt;/mn&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mn&gt;96&lt;/mn&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mn&gt;6&lt;/mn&gt;&lt;mo&gt;]&lt;/mo&gt;&lt;/math&gt;&lt;/input&gt;&lt;/command&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns="http://www.w3.org/1998/Math/MathML"&gt;&lt;mi&gt;x5&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mo&gt;[&lt;/mo&gt;&lt;mi&gt;Fiat&lt;/mi&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mn&gt;500&lt;/mn&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mn&gt;2016&lt;/mn&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mn&gt;70&lt;/mn&gt;&lt;mo&gt;.&lt;/mo&gt;&lt;mn&gt;8&lt;/mn&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mn&gt;78&lt;/mn&gt;&lt;mo&gt;.&lt;/mo&gt;&lt;mn&gt;86&lt;/mn&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mn&gt;4&lt;/mn&gt;&lt;mo&gt;]&lt;/mo&gt;&lt;/math&gt;&lt;/input&gt;&lt;/command&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns="http://www.w3.org/1998/Math/MathML"&gt;&lt;mi&gt;x6&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mo&gt;[&lt;/mo&gt;&lt;mi&gt;Nissan&lt;/mi&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mi&gt;Note&lt;/mi&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mn&gt;2016&lt;/mn&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mn&gt;78&lt;/mn&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mn&gt;83&lt;/mn&gt;&lt;mo&gt;.&lt;/mo&gt;&lt;mn&gt;6&lt;/mn&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mn&gt;4&lt;/mn&gt;&lt;mo&gt;]&lt;/mo&gt;&lt;/math&gt;&lt;/input&gt;&lt;/command&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns="http://www.w3.org/1998/Math/MathML"&gt;&lt;mi&gt;x7&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mo&gt;[&lt;/mo&gt;&lt;mi&gt;Honda&lt;/mi&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mi&gt;Pilot&lt;/mi&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mn&gt;2016&lt;/mn&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mn&gt;89&lt;/mn&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mn&gt;93&lt;/mn&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mn&gt;6&lt;/mn&gt;&lt;mo&gt;]&lt;/mo&gt;&lt;/math&gt;&lt;/input&gt;&lt;/command&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns="http://www.w3.org/1998/Math/MathML"&gt;&lt;mi&gt;x8&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mo&gt;[&lt;/mo&gt;&lt;mi&gt;Nissan&lt;/mi&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mi&gt;TiidaDrive&lt;/mi&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mn&gt;2016&lt;/mn&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mn&gt;78&lt;/mn&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mn&gt;83&lt;/mn&gt;&lt;mo&gt;.&lt;/mo&gt;&lt;mn&gt;6&lt;/mn&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mn&gt;4&lt;/mn&gt;&lt;mo&gt;]&lt;/mo&gt;&lt;/math&gt;&lt;/input&gt;&lt;/command&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns="http://www.w3.org/1998/Math/MathML"&gt;&lt;mi&gt;x9&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mo&gt;[&lt;/mo&gt;&lt;mi&gt;Nissan&lt;/mi&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mi&gt;TiidaSense&lt;/mi&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mn&gt;2016&lt;/mn&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mn&gt;84&lt;/mn&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mn&gt;81&lt;/mn&gt;&lt;mo&gt;.&lt;/mo&gt;&lt;mn&gt;1&lt;/mn&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mn&gt;4&lt;/mn&gt;&lt;mo&gt;]&lt;/mo&gt;&lt;/math&gt;&lt;/input&gt;&lt;/command&gt;&lt;command&gt;&lt;input&gt;&lt;math 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xmlns="http://www.w3.org/1998/Math/MathML"&gt;&lt;mn&gt;7.8&lt;/mn&gt;&lt;/math&gt;&lt;/output&gt;&lt;/command&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns="http://www.w3.org/1998/Math/MathML"&gt;&lt;mi&gt;C1&lt;/mi&gt;&lt;/math&gt;&lt;/input&gt;&lt;output&gt;&lt;math xmlns="http://www.w3.org/1998/Math/MathML"&gt;&lt;mn&gt;8.36&lt;/mn&gt;&lt;/math&gt;&lt;/output&gt;&lt;/command&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns="http://www.w3.org/1998/Math/MathML"&gt;&lt;mi&gt;sol&lt;/mi&gt;&lt;/math&gt;&lt;/input&gt;&lt;output&gt;&lt;math xmlns="http://www.w3.org/1998/Math/MathML"&gt;&lt;mn&gt;399.47&lt;/mn&gt;&lt;/math&gt;&lt;/output&gt;&lt;/command&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns="http://www.w3.org/1998/Math/MathML"&gt;&lt;mi&gt;Pi&lt;/mi&gt;&lt;/math&gt;&lt;/input&gt;&lt;output&gt;&lt;math xmlns="http://www.w3.org/1998/Math/MathML"&gt;&lt;mn&gt;3.1416&lt;/mn&gt;&lt;/math&gt;&lt;/output&gt;&lt;/command&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns="http://www.w3.org/1998/Math/MathML"&gt;&lt;mi&gt;CT&lt;/mi&gt;&lt;/math&gt;&lt;/input&gt;&lt;output&gt;&lt;math xmlns="http://www.w3.org/1998/Math/MathML"&gt;&lt;mn&gt;1597.9&lt;/mn&gt;&lt;/math&gt;&lt;/output&gt;&lt;/command&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns="http://www.w3.org/1998/Math/MathML"&gt;&lt;mi&gt;L&lt;/mi&gt;&lt;/math&gt;&lt;/input&gt;&lt;output&gt;&lt;math xmlns="http://www.w3.org/1998/Math/MathML"&gt;&lt;mn&gt;1.5979&lt;/mn&gt;&lt;/math&gt;&lt;/output&gt;&lt;/command&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns="http://www.w3.org/1998/Math/MathML"&gt;&lt;mi&gt;L1&lt;/mi&gt;&lt;/math&gt;&lt;/input&gt;&lt;output&gt;&lt;math xmlns="http://www.w3.org/1998/Math/MathML"&gt;&lt;mn&gt;1.6&lt;/mn&gt;&lt;/math&gt;&lt;/output&gt;&lt;/command&gt;&lt;/group&gt;&lt;group&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns="http://www.w3.org/1998/Math/MathML"/&gt;&lt;/input&gt;&lt;/command&gt;&lt;/group&gt;&lt;group&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns="http://www.w3.org/1998/Math/MathML"/&gt;&lt;/input&gt;&lt;/command&gt;&lt;/group&gt;&lt;/session&gt;]]&gt;&lt;/wirisCasSession&gt;&lt;correctAnswers&gt;&lt;correctAnswer type="mathml"&gt;&lt;![CDATA[&lt;math xmlns="http://www.w3.org/1998/Math/MathML"&gt;&lt;mi&gt;C&lt;/mi&gt;&lt;mi&gt;T&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mo&gt;#&lt;/mo&gt;&lt;mi&gt;C&lt;/mi&gt;&lt;mi&gt;T&lt;/mi&gt;&lt;mspace linebreak="newline"/&gt;&lt;mspace linebreak="newline"/&gt;&lt;mi&gt;D&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mo&gt;#&lt;/mo&gt;&lt;mi&gt;L&lt;/mi&gt;&lt;mn&gt;1&lt;/mn&gt;&lt;/math&gt;]]&gt;&lt;/correctAnswer&gt;&lt;/correctAnswers&gt;&lt;assertions&gt;&lt;assertion name="check_no_more_decimals"&gt;&lt;param name="digits"&gt;1&lt;/param&gt;&lt;/assertion&gt;&lt;assertion name="syntax_expression"/&gt;&lt;assertion name="equivalent_all"/&gt;&lt;/assertions&gt;&lt;options&gt;&lt;option name="implicit_times_operator"&gt;true&lt;/option&gt;&lt;option name="tolerance"&gt;10^(-3)&lt;/option&gt;&lt;option name="relative_tolerance"&gt;true&lt;/option&gt;&lt;option name="precision"&gt;4&lt;/option&gt;&lt;option name="times_operator"&gt;·&lt;/option&gt;&lt;option name="imaginary_unit"&gt;i&lt;/option&gt;&lt;/options&gt;&lt;localData&gt;&lt;data name="inputField"&gt;popupEditor&lt;/data&gt;&lt;data name="gradeCompound"&gt;distribute&lt;/data&gt;&lt;data name="gradeCompoundDistribution"&gt;&lt;/data&gt;&lt;data name="casSession"/&gt;&lt;data name="inputCompound"&gt;true&lt;/data&gt;&lt;/localData&gt;&lt;/question&gt;    </wirisquestion>
  </question>
 
 <!-- resourceid-resourcedataid: 16029-13132 -->
 <question type="shortanswerwiris">
    <name>
      <text>Cilindrada Unitaria</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p style="text-align: left;"><span style="font-size: medium;">La Cilindrada Unitaria «math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mo»(«/mo»«mi»C«/mi»«mi»U«/mi»«mo»)«/mo»«/math» medida en Centímetros Cúbicos «math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mo»(«/mo»«mi»c«/mi»«mi»c«/mi»«mo»)«/mo»«/math», es el volumen generado por el desplazamiento del pistón en una carrera.</span></p>
<p style="text-align: left;"> </p>
<p style="text-align: left;"><span style="font-size: medium;"><img src="@@PLUGINFILE@@/carrera%20unitaria.png" alt="carrera unitaria" style="display: block; margin-left: auto; margin-right: auto;" height="184" width="140" /></span></p>
<p style="text-align: left;"> </p>
<p style="text-align: left;"> </p>
<p style="text-align: left;"><span style="font-size: medium;">Para el automóvil marca #Ma, modelo #Mo del año #Añ se tiene la siguiente tabla de especificaciones </span></p>
<p><span style="font-size: medium;"> </span></p>
<p style="text-align: center;"><span style="font-size: medium;">«math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mtable columnalign=¨left center center¨ rowlines=¨solid solid solid none¨ columnlines=¨solid solid none¨»«mtr»«mtd»«mi»E«/mi»«mi»s«/mi»«mi»p«/mi»«mi»e«/mi»«mi»c«/mi»«mi»i«/mi»«mi»f«/mi»«mi»i«/mi»«mi»c«/mi»«mi»a«/mi»«mi»c«/mi»«mi»i«/mi»«mi»o«/mi»«mi»n«/mi»«/mtd»«mtd»«mtext»[mm]«/mtext»«/mtd»«mtd»«mo»[«/mo»«mi»c«/mi»«mi»m«/mi»«mo»]«/mo»«/mtd»«/mtr»«mtr»«mtd»«mi»D«/mi»«mi»i«/mi»«mi»a«/mi»«mi»m«/mi»«mi»t«/mi»«mi»e«/mi»«mi»r«/mi»«mi»o«/mi»«/mtd»«mtd»«mo»#«/mo»«mi»D«/mi»«/mtd»«mtd»«mo»#«/mo»«mi»D«/mi»«mn»1«/mn»«/mtd»«/mtr»«mtr»«mtd»«mi»C«/mi»«mi»a«/mi»«mi»r«/mi»«mi»r«/mi»«mi»e«/mi»«mi»r«/mi»«mi»a«/mi»«/mtd»«mtd»«mo»#«/mo»«mi»C«/mi»«/mtd»«mtd»«mo»#«/mo»«mi»C«/mi»«mn»1«/mn»«/mtd»«/mtr»«/mtable»«mspace linebreak=¨newline¨/»«/math»</span></p>
<p><span style="font-size: medium;"> </span></p>
<p><span style="font-size: medium;">A partir de los datos de la tabla anterior calcula la Cilindrada Unitaria «math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mo»(«/mo»«mi»C«/mi»«mi»U«/mi»«mo»)«/mo»«/math»,  dada por la expresión: </span></p>
<p><span style="font-size: medium;"> </span></p>
<p style="text-align: center;"><span style="font-size: medium;"> «math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mi»C«/mi»«mi»U«/mi»«mo»=«/mo»«mfrac»«mi mathvariant=¨normal¨»§#960;«/mi»«mn»4«/mn»«/mfrac»«msup»«mi»d«/mi»«mn»2«/mn»«/msup»«mi»c«/mi»«/math»</span></p>
<p><span style="font-size: medium;"> </span></p>
<p><span style="font-size: medium;">Donde:</span></p>
<p><span style="font-size: medium;">«math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mi»d«/mi»«mo»=«/mo»«/math»diametro del cilindro</span></p>
<p><span style="font-size: medium;">«math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mi»c«/mi»«mo»=«/mo»«/math»carrera del cilindro</span></p>
<p><span style="font-size: medium;"> </span></p>
<p><span style="color: #ff0000; font-size: medium;"><strong>Observaciones:</strong></span></p>
<p><span style="color: #ff0000; font-size: medium;">- Ingresa tu respuesta sin unidades ( por ejemplo si la respuesta es  65 cc. ingrese  «math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mn mathcolor=¨#FF0000¨»65«/mn»«/math»).</span></p>
<p><span style="font-size: medium; color: #ff0000;">- Anota el resultado final con dos decimales y el punto como separador decimal.</span></p>
<p style="text-align: left;"><span style="font-size: medium;"> </span></p>
<p style="text-align: center;"><span style="font-size: medium;"> </span></p>
<p> </p>]]></text>
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      <text><![CDATA[<math xmlns="http://www.w3.org/1998/Math/MathML"><mi>C</mi><mi>U</mi><mo>=</mo><mo>#</mo><mi>s</mi><mi>o</mi><mi>l</mi></math>]]></text>
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&lt;question&gt;&lt;wirisCasSession&gt;&lt;![CDATA[&lt;session lang="es" version="2.0"&gt;&lt;library closed="false"&gt;&lt;mtext style="color:#ffc800" xml:lang="es"&gt;variables&lt;/mtext&gt;&lt;group&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns="http://www.w3.org/1998/Math/MathML"/&gt;&lt;/input&gt;&lt;/command&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns="http://www.w3.org/1998/Math/MathML"&gt;&lt;mi&gt;x3&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mo&gt;[&lt;/mo&gt;&lt;mi&gt;Nissan&lt;/mi&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mi&gt;March&lt;/mi&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mn&gt;2016&lt;/mn&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mn&gt;78&lt;/mn&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mn&gt;83&lt;/mn&gt;&lt;mo&gt;.&lt;/mo&gt;&lt;mn&gt;6&lt;/mn&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mn&gt;4&lt;/mn&gt;&lt;mo&gt;]&lt;/mo&gt;&lt;/math&gt;&lt;/input&gt;&lt;/command&gt;&lt;command&gt;&lt;input&gt;&lt;math 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xmlns="http://www.w3.org/1998/Math/MathML"&gt;&lt;mi&gt;x13&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mo&gt;[&lt;/mo&gt;&lt;mi&gt;Suzuki&lt;/mi&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mi&gt;Celerio&lt;/mi&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mn&gt;2012&lt;/mn&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mn&gt;3&lt;/mn&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mn&gt;4&lt;/mn&gt;&lt;mo&gt;]&lt;/mo&gt;&lt;/math&gt;&lt;/input&gt;&lt;/command&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns="http://www.w3.org/1998/Math/MathML"&gt;&lt;mi&gt;x14&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mo&gt;[&lt;/mo&gt;&lt;mi&gt;Suzuki&lt;/mi&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mi&gt;Celerio&lt;/mi&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mn&gt;2014&lt;/mn&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mn&gt;3&lt;/mn&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mn&gt;4&lt;/mn&gt;&lt;mo&gt;]&lt;/mo&gt;&lt;/math&gt;&lt;/input&gt;&lt;/command&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns="http://www.w3.org/1998/Math/MathML"&gt;&lt;mi&gt;x15&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mo&gt;[&lt;/mo&gt;&lt;mi&gt;Suzuki&lt;/mi&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mi&gt;Celerio&lt;/mi&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mn&gt;2016&lt;/mn&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mn&gt;3&lt;/mn&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mn&gt;4&lt;/mn&gt;&lt;mo&gt;]&lt;/mo&gt;&lt;/math&gt;&lt;/input&gt;&lt;/command&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns="http://www.w3.org/1998/Math/MathML"&gt;&lt;mi&gt;x16&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mo&gt;[&lt;/mo&gt;&lt;mi&gt;Suzuki&lt;/mi&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mi&gt;Jimny&lt;/mi&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mn&gt;2012&lt;/mn&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mn&gt;3&lt;/mn&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mn&gt;4&lt;/mn&gt;&lt;mo&gt;]&lt;/mo&gt;&lt;/math&gt;&lt;/input&gt;&lt;/command&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns="http://www.w3.org/1998/Math/MathML"&gt;&lt;mi&gt;x17&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mo&gt;[&lt;/mo&gt;&lt;mi&gt;Suzuki&lt;/mi&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mi&gt;Jimny&lt;/mi&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mn&gt;2014&lt;/mn&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mn&gt;3&lt;/mn&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mn&gt;4&lt;/mn&gt;&lt;mo&gt;]&lt;/mo&gt;&lt;/math&gt;&lt;/input&gt;&lt;/command&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns="http://www.w3.org/1998/Math/MathML"&gt;&lt;mi&gt;x18&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mo&gt;[&lt;/mo&gt;&lt;mi&gt;Suzuki&lt;/mi&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mi&gt;Jimny&lt;/mi&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mn&gt;2016&lt;/mn&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mn&gt;3&lt;/mn&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mn&gt;4&lt;/mn&gt;&lt;mo&gt;]&lt;/mo&gt;&lt;/math&gt;&lt;/input&gt;&lt;/command&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns="http://www.w3.org/1998/Math/MathML"&gt;&lt;mi&gt;x19&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mo&gt;[&lt;/mo&gt;&lt;mi&gt;Suzuki&lt;/mi&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mi&gt;Kizashi&lt;/mi&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mn&gt;2012&lt;/mn&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mn&gt;3&lt;/mn&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mn&gt;4&lt;/mn&gt;&lt;mo&gt;]&lt;/mo&gt;&lt;/math&gt;&lt;/input&gt;&lt;/command&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns="http://www.w3.org/1998/Math/MathML"/&gt;&lt;/input&gt;&lt;/command&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns="http://www.w3.org/1998/Math/MathML"/&gt;&lt;/input&gt;&lt;/command&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns="http://www.w3.org/1998/Math/MathML"&gt;&lt;mi&gt;A&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mi&gt;aleatorio&lt;/mi&gt;&lt;mo&gt;{&lt;/mo&gt;&lt;mi&gt;x1&lt;/mi&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mi&gt;x3&lt;/mi&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mi&gt;x4&lt;/mi&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mi&gt;x5&lt;/mi&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mi&gt;x6&lt;/mi&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mi&gt;x7&lt;/mi&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mi&gt;x8&lt;/mi&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mi&gt;x9&lt;/mi&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mi&gt;x10&lt;/mi&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mi&gt;x11&lt;/mi&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mi&gt;x12&lt;/mi&gt;&lt;mo&gt;}&lt;/mo&gt;&lt;/math&gt;&lt;/input&gt;&lt;/command&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns="http://www.w3.org/1998/Math/MathML"&gt;&lt;mi&gt;Ma&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;msub&gt;&lt;mi&gt;A&lt;/mi&gt;&lt;mn&gt;1&lt;/mn&gt;&lt;/msub&gt;&lt;/math&gt;&lt;/input&gt;&lt;/command&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns="http://www.w3.org/1998/Math/MathML"&gt;&lt;mi&gt;Mo&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;msub&gt;&lt;mi&gt;A&lt;/mi&gt;&lt;mn&gt;2&lt;/mn&gt;&lt;/msub&gt;&lt;/math&gt;&lt;/input&gt;&lt;/command&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns="http://www.w3.org/1998/Math/MathML"&gt;&lt;mi&gt;Añ&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;msub&gt;&lt;mi&gt;A&lt;/mi&gt;&lt;mn&gt;3&lt;/mn&gt;&lt;/msub&gt;&lt;/math&gt;&lt;/input&gt;&lt;/command&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns="http://www.w3.org/1998/Math/MathML"&gt;&lt;mi&gt;D&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;msub&gt;&lt;mi&gt;A&lt;/mi&gt;&lt;mn&gt;4&lt;/mn&gt;&lt;/msub&gt;&lt;/math&gt;&lt;/input&gt;&lt;/command&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns="http://www.w3.org/1998/Math/MathML"&gt;&lt;mi&gt;C&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;msub&gt;&lt;mi&gt;A&lt;/mi&gt;&lt;mn&gt;5&lt;/mn&gt;&lt;/msub&gt;&lt;/math&gt;&lt;/input&gt;&lt;/command&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns="http://www.w3.org/1998/Math/MathML"&gt;&lt;mi&gt;n&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;msub&gt;&lt;mi&gt;A&lt;/mi&gt;&lt;mn&gt;6&lt;/mn&gt;&lt;/msub&gt;&lt;/math&gt;&lt;/input&gt;&lt;/command&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns="http://www.w3.org/1998/Math/MathML"&gt;&lt;mi&gt;D2&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mfrac&gt;&lt;mi&gt;D&lt;/mi&gt;&lt;mn&gt;10&lt;/mn&gt;&lt;/mfrac&gt;&lt;/math&gt;&lt;/input&gt;&lt;/command&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns="http://www.w3.org/1998/Math/MathML"&gt;&lt;mi&gt;D1&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mi&gt;a_decimal&lt;/mi&gt;&lt;mo&gt;(&lt;/mo&gt;&lt;mo&gt;(&lt;/mo&gt;&lt;mi&gt;redondear&lt;/mi&gt;&lt;mo&gt;(&lt;/mo&gt;&lt;mi&gt;D2&lt;/mi&gt;&lt;mo&gt;*&lt;/mo&gt;&lt;mn&gt;1000&lt;/mn&gt;&lt;mo&gt;)&lt;/mo&gt;&lt;mo&gt;/&lt;/mo&gt;&lt;mn&gt;1000&lt;/mn&gt;&lt;mo&gt;)&lt;/mo&gt;&lt;mo&gt;)&lt;/mo&gt;&lt;/math&gt;&lt;/input&gt;&lt;/command&gt;&lt;command&gt;&lt;input&gt;&lt;math 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xmlns="http://www.w3.org/1998/Math/MathML"/&gt;&lt;/input&gt;&lt;/command&gt;&lt;/group&gt;&lt;/session&gt;]]&gt;&lt;/wirisCasSession&gt;&lt;correctAnswers&gt;&lt;correctAnswer type="mathml"&gt;&lt;![CDATA[&lt;math xmlns="http://www.w3.org/1998/Math/MathML"&gt;&lt;mi&gt;C&lt;/mi&gt;&lt;mi&gt;U&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mo&gt;#&lt;/mo&gt;&lt;mi&gt;s&lt;/mi&gt;&lt;mi&gt;o&lt;/mi&gt;&lt;mi&gt;l&lt;/mi&gt;&lt;/math&gt;]]&gt;&lt;/correctAnswer&gt;&lt;/correctAnswers&gt;&lt;assertions&gt;&lt;assertion name="syntax_expression"/&gt;&lt;assertion name="equivalent_symbolic"/&gt;&lt;/assertions&gt;&lt;options&gt;&lt;option name="implicit_times_operator"&gt;true&lt;/option&gt;&lt;option name="tolerance"&gt;10^(-3)&lt;/option&gt;&lt;option name="relative_tolerance"&gt;true&lt;/option&gt;&lt;option name="precision"&gt;4&lt;/option&gt;&lt;option name="times_operator"&gt;·&lt;/option&gt;&lt;option name="imaginary_unit"&gt;i&lt;/option&gt;&lt;/options&gt;&lt;localData&gt;&lt;data name="inputField"&gt;popupEditor&lt;/data&gt;&lt;data name="gradeCompound"&gt;distribute&lt;/data&gt;&lt;data name="gradeCompoundDistribution"&gt;&lt;/data&gt;&lt;data name="casSession"/&gt;&lt;data name="inputCompound"&gt;true&lt;/data&gt;&lt;/localData&gt;&lt;/question&gt;    </wirisquestion>
  </question>
 
 <!-- resourceid-resourcedataid: 16030-13133 -->
 <question type="shortanswerwiris">
    <name>
      <text>circuito en paraleo 1 resistencia</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p><span style="font-family: arial,helvetica,sans-serif;"><span style="font-size: medium;">La ley de Ohm establece que  «math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mi»V«/mi»«mo»=«/mo»«mi»R«/mi»«mo»§#183;«/mo»«mi»I«/mi»«/math», donde: </span></span></p>
<p> </p>
<p><span style="font-family: arial,helvetica,sans-serif;"><span style="font-size: medium;">          «math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mi»V«/mi»«mo»=«/mo»«/math»Voltaje</span></span></p>
<p><span style="font-family: arial,helvetica,sans-serif;"><span style="font-size: medium;">          «math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mi»R«/mi»«mo»=«/mo»«/math»Resistencia</span></span></p>
<p><span style="font-family: arial,helvetica,sans-serif;"><span style="font-size: medium;">          «math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mi»I«/mi»«mo»=«/mo»«/math»Intensidad de Corriente</span></span></p>
<p> </p>
<p><span style="font-family: arial,helvetica,sans-serif;"><span style="font-size: medium;">Dado el siguiente circuito eléctrico en serie<br /></span></span></p>
<p><span style="font-family: arial,helvetica,sans-serif;"><span style="font-size: medium;"><img style="display: block; margin-left: auto; margin-right: auto;" src="@@PLUGINFILE@@/Captura%20de%20pantalla%202016-11-29%20a%20las%202.34.14%20p.m..png" height="173" width="222" /></span></span></p>
<p> </p>
<p><span style="font-family: arial,helvetica,sans-serif; font-size: medium;"> </span></p>
<p><span style="font-family: arial,helvetica,sans-serif; font-size: medium;">Determina #p1 medido en #text1, si #p2 está medido en #text2 y #p3 esta medido en #text3.</span></p>
<p> </p>
<p><span style="font-family: arial,helvetica,sans-serif; font-size: medium; color: #ff0000;">Observaciones:</span></p>
<p><span style="font-family: arial,helvetica,sans-serif; font-size: medium; color: #ff0000;">- Ingresa la respuesta con tres decimales y remplaza la coma por un punto (ejemplo 2.557)</span></p>
<p><span style="font-family: arial,helvetica,sans-serif; font-size: medium; color: #ff0000;">- Ingresa la respuesta sin unidades de medida</span></p>]]></text>
<file name="Captura de pantalla 2016-11-29 a las 2.21.44 p.m..png" 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name="Captura de pantalla 2016-11-29 a las 2.34.14 p.m..png" 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    <answer fraction="100" format="moodle_auto_format">
      <text>#sol1</text>
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name="imaginary_unit"&gt;i&lt;/option&gt;&lt;/options&gt;&lt;localData&gt;&lt;data name="inputField"&gt;popupEditor&lt;/data&gt;&lt;data name="gradeCompound"&gt;and&lt;/data&gt;&lt;data name="gradeCompoundDistribution"&gt;&lt;/data&gt;&lt;data name="casSession"/&gt;&lt;/localData&gt;&lt;/question&gt;    </wirisquestion>
  </question>
 
 <!-- resourceid-resourcedataid: 16031-13134 -->
 <question type="shortanswerwiris">
    <name>
      <text>Circuito en serie 2</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p> </p>
<p>Dado el siguiente circuito en serie:</p>
<p> </p>
<p><img src="@@PLUGINFILE@@/Captura%20de%20pantalla%202016-12-13%20a%20las%203.10.30%20p.m..png" width="250" height="157" style="display: block; margin-left: auto; margin-right: auto;" /></p>
<p> </p>
<p>a) Calcula la resistencia equivalente del circuito.</p>
<p>b) Calcula la intensidad I de la corriente que atraviesa el circuito.</p>
<p>c) Calcula la diferencia de potencial en los extremos del generador.</p>
<p>d) Calcula la diferencia de potencial en extremos de cada una de las resistencias y el valor de la intensidad que las atraviesa. </p>]]></text>
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</file>    </questiontext>
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      <text></text>
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    <defaultgrade>1</defaultgrade>
    <penalty>.3333333</penalty>
    <hidden>0</hidden>
    <usecase>0</usecase>
    <answer fraction="100" format="moodle_auto_format">
      <text>-</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <wirisquestion>
&lt;question&gt;&lt;correctAnswers&gt;&lt;correctAnswer&gt;-&lt;/correctAnswer&gt;&lt;/correctAnswers&gt;&lt;/question&gt;    </wirisquestion>
  </question>
 
 <!-- resourceid-resourcedataid: 16032-13135 -->
 <question type="shortanswerwiris">
    <name>
      <text>Circuito en serie suma de resistencias</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p><span style="font-size: medium;">Se sabe que en un circuito en serie</span></p>
<p> </p>
<p style="text-align: center;">«math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«msub»«mi»R«/mi»«mi»T«/mi»«/msub»«mo»=«/mo»«msub»«mi»R«/mi»«mn»1«/mn»«/msub»«mo»+«/mo»«msub»«mi»R«/mi»«mn»2«/mn»«/msub»«mo»+«/mo»«msub»«mi»R«/mi»«mn»3«/mn»«/msub»«/math»</p>
<p> </p>
<p><span style="font-size: medium;">Donde:</span></p>
<p><span style="font-size: medium;">«math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mi»R«/mi»«mi»T«/mi»«mo»=«/mo»«/math»Resistencia Total en el circuito<br /></span></p>
<p><span style="font-size: medium;">«math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mi»R«/mi»«mn»1«/mn»«mo»=«/mo»«/math»Resistencia 1</span></p>
<p><span style="font-size: medium;"><span style="font-size: medium;">«math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mi»R«/mi»«mn»2«/mn»«mo»=«/mo»«/math»Resistencia 2<br /></span></span></p>
<p><span style="font-size: medium;">«math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mi»R«/mi»«mn»2«/mn»«mo»=«/mo»«/math»Resistencia 3<br /></span></p>
<p> </p>
<p><span style="font-size: medium;">Dado el siguiente circuito</span></p>
<p><span style="font-size: medium;"><img style="display: block; margin-left: auto; margin-right: auto;" src="@@PLUGINFILE@@/Captura%20de%20pantalla%202016-11-29%20a%20las%202.44.23%20p.m..png" height="192" width="221" /></span></p>
<p><span style="font-size: medium;">Determina #a1 medida en #text, si #a2, #a3 y #a4 están medidas en #text. </span></p>
<p> </p>
<p><strong><span style="font-size: medium; color: #ff0000;">Observaciones:</span></strong></p>
<p><span style="font-size: medium;"><span style="color: #ff0000;">- Ingresa la respuesta con tres decimales y remplaza la coma </span><span style="font-family: arial,helvetica,sans-serif; font-size: medium; color: #ff0000;">por un punto (ejemplo 2.557)</span></span></p>
<p><span style="font-family: arial,helvetica,sans-serif; font-size: medium; color: #ff0000;">- Ingresa la respuesta sin unidades de medida</span></p>]]></text>
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 <!-- resourceid-resourcedataid: 16033-13136 -->
 <question type="shortanswerwiris">
    <name>
      <text>MEC.EySE..C1.S04.b.[Algebraico].NGR:Funcionamiento de frenos hidraulicos -Palanca.</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p><span style="font-family: arial,helvetica,sans-serif; font-size: medium;">Como es conocido, en el sistema de frenos hidráulicos se hace necesario amplificar y transmitir la fuerza que se aplica en el pedal de freno por el conductor . Para lograr que esta fuerza se multiplique en forma mecánica , se utiliza el mismo  método que si se tratara de una palanca.</span></p>
<p><span style="font-family: arial,helvetica,sans-serif; font-size: medium;">Esta palanca se encuentra incorporada en el pedal de freno , este pedal por su configuración lo podemos dividir en tres partes .</span></p>
<p><span style="font-family: arial,helvetica,sans-serif; font-size: medium;"> </span></p>
<p><span style="font-family: arial,helvetica,sans-serif; font-size: medium;">«math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mi»B«/mi»«/math»   es el  Brazo Mayor, medido en centimetros </span></p>
<p><span style="font-family: arial,helvetica,sans-serif; font-size: medium;"><span style="font-family: arial,helvetica,sans-serif; font-size: medium;">«math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mi»b«/mi»«/math»   es el </span>Brazo Menor, medido en centimetros</span></p>
<p><span style="font-family: arial,helvetica,sans-serif; font-size: medium;"><span style="font-family: arial,helvetica,sans-serif; font-size: medium;"> </span><span style="font-size: medium;">«math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mi»f«/mi»«/math»</span><span style="font-family: arial,helvetica,sans-serif; font-size: medium;">   es la fuerza aplicada  medida en Kgf <br /> «math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mi»F«/mi»«/math»   es la fuerza resultante medida en Kg</span><br /></span></p>
<p><span style="font-family: arial,helvetica,sans-serif; font-size: medium;">Punto de Apoyo   (  Eje de pedal  )</span></p>
<p> </p>
<p><span style="font-family: arial,helvetica,sans-serif; font-size: medium;">Para calcular</span><span style="font-family: arial,helvetica,sans-serif; font-size: medium;"> la  fuerza en una palanca , se utiliza la expresión: <br /></span></p>
<p> </p>
<p style="text-align: center;"><span style="font-family: arial,helvetica,sans-serif; font-size: medium;">                                               «math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mi»F«/mi»«mo»=«/mo»«mfrac»«mi»B«/mi»«mi»b«/mi»«/mfrac»«mo»§#183;«/mo»«mi»f«/mi»«/math»         :<br /></span></p>
<p style="text-align: center;"><span style="font-family: arial,helvetica,sans-serif; font-size: medium;"> </span> </p>
<div><span style="font-family: arial,helvetica,sans-serif; font-size: medium;">Utilizando la relación anterior, determina una expresión algebraica  para obtener  «math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mo»#«/mo»«mi»x«/mi»«/math»<br /></span></div>
<div> </div>
<div> </div>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text><![CDATA[<p style="text-align: center;"> </p>
<p style="text-align: center;"><span style="font-family: arial,helvetica,sans-serif; font-size: medium;"> Para calcular la fuerza en una palanca, se utiliza la expresión     «math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mi»F«/mi»«mo»=«/mo»«mfrac»«mi»B«/mi»«mi»b«/mi»«/mfrac»«mo»§#183;«/mo»«mi»f«/mi»«/math»    ; </span></p>
<p style="text-align: center;"><span style="font-family: arial,helvetica,sans-serif; font-size: medium;"> </span></p>
<p style="text-align: center;"><span style="font-family: arial,helvetica,sans-serif; font-size: medium;">De donde podemos despejar una expresión para representar    «math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mo»#«/mo»«mi»x«/mi»«/math»  <br /></span></p>
<p style="text-align: center;"><span style="font-family: arial,helvetica,sans-serif; font-size: medium;"> </span></p>
<p style="text-align: center;"><span style="font-family: arial,helvetica,sans-serif; font-size: medium;"> Si  #retr10</span></p>
<p style="text-align: center;"><span style="font-family: arial,helvetica,sans-serif; font-size: medium;"> </span></p>
<p style="text-align: center;"><span style="font-family: arial,helvetica,sans-serif; font-size: medium;">Multiplicando  cruzado queda    #retr20</span></p>
<p style="text-align: center;"><span style="font-family: arial,helvetica,sans-serif; font-size: medium;"> </span></p>
<p style="text-align: center;"><span style="font-family: arial,helvetica,sans-serif; font-size: medium;">si  despejamos    «math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mo»#«/mo»«mi»x«/mi»«/math»</span></p>
<p style="text-align: center;"><span style="font-family: arial,helvetica,sans-serif; font-size: medium;"> </span></p>
<p style="text-align: center;"><span style="font-family: arial,helvetica,sans-serif; font-size: medium;">queda    #retr30</span></p>
<p style="text-align: center;"> </p>
<p style="text-align: center;"><span style="font-family: arial,helvetica,sans-serif; font-size: medium;">#retr35   </span></p>
<p style="text-align: center;"> </p>
<p style="text-align: center;"><span style="font-family: arial,helvetica,sans-serif; font-size: medium;">   «math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mo»#«/mo»«mi»r«/mi»«mi»e«/mi»«mi»t«/mi»«mi»r«/mi»«mn»40«/mn»«/math»<br /></span></p>
<p style="text-align: center;"> </p>
<p style="text-align: center;"> </p>
<p style="text-align: center;"> </p>
<p style="text-align: center;"> </p>
<p style="text-align: center;"> </p>
<p style="text-align: center;"> </p>
<p style="text-align: center;"><span style="font-family: arial,helvetica,sans-serif; font-size: medium;"> </span></p>]]></text>
    </generalfeedback>
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    <penalty>.3333333</penalty>
    <hidden>0</hidden>
    <usecase>0</usecase>
    <answer fraction="100" format="moodle_auto_format">
      <text><![CDATA[<math xmlns="http://www.w3.org/1998/Math/MathML"><mi>E</mi><mi>x</mi><mi>p</mi><mi>r</mi><mi mathvariant="normal">e</mi><mi>s</mi><mi mathvariant="normal">i</mi><mi>&#xF3;</mi><mi>n</mi><mo>&#xA0;</mo><mi>a</mi><mi>l</mi><mi>g</mi><mi mathvariant="normal">e</mi><mi>b</mi><mi>r</mi><mi>a</mi><mi mathvariant="normal">i</mi><mi>c</mi><mi>a</mi><mo>=</mo><mo>#</mo><mi>s</mi><mi>o</mi><mi>l</mi></math>]]></text>
      <feedback format="html">
        <text><![CDATA[<p><span style="font-family: arial,helvetica,sans-serif; font-size: medium;"><span style="font-family: arial, helvetica, sans-serif; font-size: medium;">¡¡ Muy bién !! ... Ahora analicemos la propuesta:</span></span></p>]]></text>
      </feedback>
    </answer>
    <answer fraction="0" format="moodle_auto_format">
      <text><![CDATA[<math xmlns="http://www.w3.org/1998/Math/MathML"><mo>-</mo></math>]]></text>
      <feedback format="html">
        <text><![CDATA[<p><span style="font-family: arial,helvetica,sans-serif; font-size: medium;"><span style="font-family: arial,helvetica,sans-serif; font-size: medium;"><span>Al parecer cometiste un error </span>.  Ahora lo analizaremos. Si aún te quedan dudas, consulta con tu profesor de asignatura.</span></span></p>]]></text>
      </feedback>
    </answer>
    <wirisquestion>
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mathvariant="normal"&gt;i&lt;/mi&gt;&lt;mi&gt;c&lt;/mi&gt;&lt;mi&gt;a&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mo&gt;#&lt;/mo&gt;&lt;mi&gt;s&lt;/mi&gt;&lt;mi&gt;o&lt;/mi&gt;&lt;mi&gt;l&lt;/mi&gt;&lt;/math&gt;]]&gt;&lt;/correctAnswer&gt;&lt;correctAnswer id="1" type="mathml"&gt;&lt;![CDATA[&lt;math xmlns="http://www.w3.org/1998/Math/MathML"&gt;&lt;mo&gt;-&lt;/mo&gt;&lt;/math&gt;]]&gt;&lt;/correctAnswer&gt;&lt;/correctAnswers&gt;&lt;assertions&gt;&lt;assertion name="equivalent_all" correctAnswer="1"/&gt;&lt;assertion name="syntax_expression"/&gt;&lt;assertion name="equivalent_symbolic"/&gt;&lt;/assertions&gt;&lt;options&gt;&lt;option name="tolerance"&gt;10^(-3)&lt;/option&gt;&lt;option name="relative_tolerance"&gt;true&lt;/option&gt;&lt;option name="precision"&gt;4&lt;/option&gt;&lt;option name="times_operator"&gt;·&lt;/option&gt;&lt;option name="implicit_times_operator"&gt;false&lt;/option&gt;&lt;option name="imaginary_unit"&gt;i&lt;/option&gt;&lt;/options&gt;&lt;localData&gt;&lt;data name="inputField"&gt;popupEditor&lt;/data&gt;&lt;data name="gradeCompound"&gt;and&lt;/data&gt;&lt;data name="gradeCompoundDistribution"&gt;&lt;/data&gt;&lt;data name="casSession"/&gt;&lt;data name="inputCompound"&gt;true&lt;/data&gt;&lt;/localData&gt;&lt;/question&gt;    </wirisquestion>
  </question>
 
 <!-- resourceid-resourcedataid: 16034-13137 -->
 <question type="shortanswerwiris">
    <name>
      <text>MEC.EySE.S04.a.Despeje de variables.NGR.Principio de Funcionamiento de frenos hidraulicos  - Palanca.</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p><span style="font-family: arial,helvetica,sans-serif; font-size: medium;">Como es conocido, en el sistema de frenos hidráulicos se hace necesario amplificar y transmitir la fuerza que se aplica en el pedal de freno por el conductor . Para lograr que esta fuerza se multiplique en forma mecánica , se utiliza el mismo  método que si se tratara de una palanca.</span></p>
<p><span style="font-family: arial,helvetica,sans-serif; font-size: medium;">Esta palanca se encuentra incorporada en el pedal de freno , este pedal por su configuración lo podemos dividir en tres partes .</span></p>
<p><span style="font-family: arial,helvetica,sans-serif; font-size: medium;"> </span></p>
<p><span style="font-family: arial,helvetica,sans-serif; font-size: medium;">Brazo Mayor    «math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mfenced»«mrow»«mo»§#160;«/mo»«mi»B«/mi»«mi»M«/mi»«mo»§#160;«/mo»«/mrow»«/mfenced»«/math»   , medido en centimetros </span></p>
<p><span style="font-family: arial,helvetica,sans-serif; font-size: medium;">Brazo Menor    «math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mfenced»«mrow»«mo»§#160;«/mo»«mi»B«/mi»«mi»m«/mi»«mo»§#160;«/mo»«/mrow»«/mfenced»«/math»   , medido en centimetros</span></p>
<p><span style="font-family: arial,helvetica,sans-serif; font-size: medium;">Punto de Apoyo   (  Eje de pedal  )</span></p>
<p><span style="font-family: arial,helvetica,sans-serif; font-size: medium;"> </span></p>
<p><span style="font-family: arial,helvetica,sans-serif; font-size: medium;">Para calcular</span><span style="font-family: arial,helvetica,sans-serif; font-size: medium;"> la  fuerza en una palanca , se utiliza la expresión: <br /></span></p>
<p> </p>
<p style="text-align: center;"><span style="font-family: arial,helvetica,sans-serif; font-size: medium;">                                               «math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«msub»«mi»F«/mi»«mi»r«/mi»«/msub»«mo»=«/mo»«mfrac»«mrow»«mi»B«/mi»«mi»M«/mi»«/mrow»«mrow»«mi»B«/mi»«mi»m«/mi»«/mrow»«/mfrac»«mo»*«/mo»«msub»«mi»F«/mi»«mi»a«/mi»«/msub»«/math»        donde :<br /></span></p>
<p style="text-align: center;"><span style="font-family: arial,helvetica,sans-serif; font-size: medium;"> </span></p>
<div><span style="font-family: arial,helvetica,sans-serif; font-size: medium;"> «math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«msub»«mi»F«/mi»«mi»a«/mi»«/msub»«/math»    es la fuerza aplicada  medida en Kgf <br /> «math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«msub»«mi»F«/mi»«mi»r«/mi»«/msub»«/math»    es la fuerza resultante medida en Kgf<br /><br />Entonces, determina la Fuerza resultante en el sistema al ejercer  «math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mo»#«/mo»«mi»F«/mi»«mi»a«/mi»«/math»   kgf  sobre el pedal de freno cuando se tiene un Brazo Mayor de  longitud  «math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mo»#«/mo»«mi»B«/mi»«mi»M«/mi»«/math»    centímetros y un Brazo menor de longitud  «math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mo»#«/mo»«mi»B«/mi»«mi»m«/mi»«/math»   centímetros.</span></div>
<p> </p>
<p><span style="color: #ff0000; font-family: arial,helvetica,sans-serif; font-size: medium;">Observaciones: </span></p>
<p><span style="color: #ff0000; font-family: arial,helvetica,sans-serif; font-size: medium;">- U<span style="color: #ff0000; font-family: arial,helvetica,sans-serif; font-size: medium;">tiliza el punto decimal en lugar de la coma.</span></span></p>
<p><span style="color: #ff0000; font-family: arial,helvetica,sans-serif; font-size: medium;"><span style="color: #ff0000; font-family: arial,helvetica,sans-serif; font-size: medium;">- I</span><span style="font-family: arial,helvetica,sans-serif; font-size: medium;"><span style="color: #ff0000;">ngresa tu respuesta sin unidades</span>.</span></span></p>
<div> </div>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text><![CDATA[<p> </p>
<p><span style="font-family: arial,helvetica,sans-serif; font-size: medium;">Para determinar la Fuerza resultante en el sistema debemos aplicar la expresión    «math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«msub»«mi»F«/mi»«mi»r«/mi»«/msub»«mo»=«/mo»«mfrac»«mrow»«mi»B«/mi»«mi»M«/mi»«/mrow»«mrow»«mi»B«/mi»«mi»m«/mi»«/mrow»«/mfrac»«mo»*«/mo»«msub»«mi»F«/mi»«mi»a«/mi»«/msub»«/math»</span></p>
<p> </p>
<p> </p>
<p><span style="font-family: arial,helvetica,sans-serif; font-size: medium;">En este caso:      «math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«msub»«mi»F«/mi»«mi»a«/mi»«/msub»«/math»  =  «math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mo»#«/mo»«mi»F«/mi»«mi»a«/mi»«/math» kgf<br /></span></p>
<p> </p>
<p><span style="font-family: arial,helvetica,sans-serif; font-size: medium;">                           «math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mi»B«/mi»«mi»M«/mi»«/math» =  «math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mo»#«/mo»«mi»B«/mi»«mi»M«/mi»«/math»  cm<br /></span></p>
<p> </p>
<p><span style="font-family: arial,helvetica,sans-serif; font-size: medium;">                           «math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mi»B«/mi»«mi»m«/mi»«/math» =  «math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mo»#«/mo»«mi»B«/mi»«mi»m«/mi»«/math»  cm<br /></span></p>
<p> </p>
<p> </p>
<p style="text-align: center;"><span style="font-family: arial,helvetica,sans-serif; font-size: medium;">Reemplazando en    «math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«msub»«mi»F«/mi»«mi»r«/mi»«/msub»«mo»=«/mo»«mfrac»«mrow»«mi»B«/mi»«mi»M«/mi»«/mrow»«mrow»«mi»B«/mi»«mi»m«/mi»«/mrow»«/mfrac»«mo»*«/mo»«mi»F«/mi»«mi»a«/mi»«/math»</span></p>
<p style="text-align: center;"> </p>
<p style="text-align: center;"><span style="font-family: arial,helvetica,sans-serif; font-size: medium;"> </span></p>
<p style="text-align: center;"><span style="font-family: arial,helvetica,sans-serif; font-size: medium;">Queda      «math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«msub»«mi»F«/mi»«mi»r«/mi»«/msub»«mo»=«/mo»«mfrac»«mrow»«mo»#«/mo»«mi»B«/mi»«mi»M«/mi»«mo»§#160;«/mo»«mo»§#160;«/mo»«mi»c«/mi»«mi»m«/mi»«/mrow»«mrow»«mo»#«/mo»«mi»B«/mi»«mi»m«/mi»«mo»§#160;«/mo»«mo»§#160;«/mo»«mi»c«/mi»«mi»m«/mi»«/mrow»«/mfrac»«mo»§#215;«/mo»«mo»#«/mo»«mi»F«/mi»«mi»a«/mi»«mo»§#160;«/mo»«mo»§#160;«/mo»«mi»k«/mi»«mi»g«/mi»«mi»f«/mi»«/math»</span></p>
<p style="text-align: center;"><span style="font-family: arial,helvetica,sans-serif; font-size: medium;">               <br /></span></p>
<p style="text-align: center;"> </p>
<p style="text-align: center;"><span style="font-family: arial,helvetica,sans-serif; font-size: medium;">                </span><span style="font-family: arial,helvetica,sans-serif; font-size: medium;">«math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«msub»«mi»F«/mi»«mi»r«/mi»«/msub»«mo»=«/mo»«mfrac»«mrow»«mo»#«/mo»«mi»B«/mi»«mi»M«/mi»«mo»§#160;«/mo»«mo»§#160;«/mo»«menclose notation=¨updiagonalstrike¨»«mi»c«/mi»«mi»m«/mi»«/menclose»«/mrow»«mrow»«mo»#«/mo»«mi»B«/mi»«mi»m«/mi»«mo»§#160;«/mo»«mo»§#160;«/mo»«menclose notation=¨updiagonalstrike¨»«mi»c«/mi»«mi»m«/mi»«/menclose»«/mrow»«/mfrac»«mo»§#215;«/mo»«mo»#«/mo»«mi»F«/mi»«mi»a«/mi»«mo»§#160;«/mo»«mo»§#160;«/mo»«mi»k«/mi»«mi»g«/mi»«mi»f«/mi»«/math»<br /></span></p>
<p style="text-align: center;"> </p>
<p style="text-align: center;"> </p>
<p style="text-align: center;"><span style="font-family: arial,helvetica,sans-serif; font-size: medium;">   </span><span style="font-family: arial,helvetica,sans-serif; font-size: medium;">«math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«msub»«mi»F«/mi»«mi»r«/mi»«/msub»«mo»=«/mo»«mfrac»«mrow»«mo»#«/mo»«mi»B«/mi»«mi»M«/mi»«mo»§#160;«/mo»«mo»§#160;«/mo»«/mrow»«mrow»«mo»#«/mo»«mi»B«/mi»«mi»m«/mi»«mo»§#160;«/mo»«mo»§#160;«/mo»«/mrow»«/mfrac»«mo»§#215;«/mo»«mo»#«/mo»«mi»F«/mi»«mi»a«/mi»«mo»§#160;«/mo»«mo»§#160;«/mo»«mi»k«/mi»«mi»g«/mi»«mi»f«/mi»«/math»</span></p>
<p style="text-align: center;"> </p>
<p style="text-align: center;"> </p>
<p style="text-align: center;"><span style="font-family: arial,helvetica,sans-serif; font-size: medium;">Cuyo resultado es   «math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mi»F«/mi»«mi»r«/mi»«mo»§#160;«/mo»«mo»=«/mo»«mo»#«/mo»«mi»s«/mi»«mi»o«/mi»«mi»l«/mi»«/math» kgf</span></p>
<p style="text-align: center;"><span style="font-family: arial,helvetica,sans-serif; font-size: medium;"> </span></p>
<p style="text-align: center;"> </p>
<p><span style="font-family: arial,helvetica,sans-serif; font-size: medium;">Como se debe anotar el resultado sin unidades , entonces :   <span style="font-family: arial,helvetica,sans-serif; font-size: medium;">  «math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mi»F«/mi»«mi»r«/mi»«mo»§#160;«/mo»«mo»=«/mo»«mo»#«/mo»«mi»s«/mi»«mi»o«/mi»«mi»l«/mi»«/math» </span><br /></span></p>
<p><span style="font-family: arial,helvetica,sans-serif; font-size: medium;"> </span></p>
<p> </p>
<p><span style="font-family: arial,helvetica,sans-serif; font-size: medium;">                    </span></p>
<p> </p>]]></text>
    </generalfeedback>
    <defaultgrade>1</defaultgrade>
    <penalty>.3333333</penalty>
    <hidden>0</hidden>
    <usecase>0</usecase>
    <answer fraction="100" format="moodle_auto_format">
      <text><![CDATA[<math xmlns="http://www.w3.org/1998/Math/MathML"><mi>F</mi><mi>r</mi><mo>=</mo><mo>#</mo><mi>s</mi><mi>o</mi><mi>l</mi></math>]]></text>
      <feedback format="html">
        <text><![CDATA[<p><span style="font-family: arial, helvetica, sans-serif; font-size: medium;">¡¡ Muy bién !! ... Ahora analicemos la propuesta:</span></p>]]></text>
      </feedback>
    </answer>
    <answer fraction="0" format="moodle_auto_format">
      <text>-</text>
      <feedback format="html">
        <text><![CDATA[<p><span style="font-family: arial,helvetica,sans-serif; font-size: medium;"><span>Al parecer cometiste un error </span>.  Ahora lo analizaremos. Si aún te quedan dudas, consulta con tu profesor de asignatura.</span></p>]]></text>
      </feedback>
    </answer>
    <wirisquestion>
&lt;question&gt;&lt;wirisCasSession&gt;&lt;![CDATA[&lt;session lang="es" version="2.0"&gt;&lt;library closed="false"&gt;&lt;mtext style="color:#ffc800" xml:lang="es"&gt;variables&lt;/mtext&gt;&lt;group&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns="http://www.w3.org/1998/Math/MathML"&gt;&lt;mi&gt;BM&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mi&gt;aleatorio&lt;/mi&gt;&lt;mfenced&gt;&lt;mrow&gt;&lt;mn&gt;6&lt;/mn&gt;&lt;mo&gt;.&lt;/mo&gt;&lt;mo&gt;.&lt;/mo&gt;&lt;mn&gt;40&lt;/mn&gt;&lt;mo&gt;.&lt;/mo&gt;&lt;mo&gt;.&lt;/mo&gt;&lt;mn&gt;1&lt;/mn&gt;&lt;/mrow&gt;&lt;/mfenced&gt;&lt;/math&gt;&lt;/input&gt;&lt;/command&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns="http://www.w3.org/1998/Math/MathML"&gt;&lt;mi&gt;Bm&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mi&gt;aleatorio&lt;/mi&gt;&lt;mfenced&gt;&lt;mrow&gt;&lt;mn&gt;2&lt;/mn&gt;&lt;mo&gt;.&lt;/mo&gt;&lt;mo&gt;.&lt;/mo&gt;&lt;mn&gt;5&lt;/mn&gt;&lt;mo&gt;.&lt;/mo&gt;&lt;mo&gt;.&lt;/mo&gt;&lt;mn&gt;1&lt;/mn&gt;&lt;/mrow&gt;&lt;/mfenced&gt;&lt;/math&gt;&lt;/input&gt;&lt;/command&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns="http://www.w3.org/1998/Math/MathML"&gt;&lt;mi&gt;Fa&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mi&gt;aleatorio&lt;/mi&gt;&lt;mfenced&gt;&lt;mrow&gt;&lt;mn&gt;3&lt;/mn&gt;&lt;mo&gt;.&lt;/mo&gt;&lt;mo&gt;.&lt;/mo&gt;&lt;mn&gt;100&lt;/mn&gt;&lt;mo&gt;.&lt;/mo&gt;&lt;mo&gt;.&lt;/mo&gt;&lt;mn&gt;1&lt;/mn&gt;&lt;/mrow&gt;&lt;/mfenced&gt;&lt;/math&gt;&lt;/input&gt;&lt;/command&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns="http://www.w3.org/1998/Math/MathML"&gt;&lt;mi&gt;sol&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mfrac&gt;&lt;mi&gt;BM&lt;/mi&gt;&lt;mi&gt;Bm&lt;/mi&gt;&lt;/mfrac&gt;&lt;mo&gt;*&lt;/mo&gt;&lt;mi&gt;Fa&lt;/mi&gt;&lt;/math&gt;&lt;/input&gt;&lt;/command&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns="http://www.w3.org/1998/Math/MathML"/&gt;&lt;/input&gt;&lt;/command&gt;&lt;/group&gt;&lt;/library&gt;&lt;group&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns="http://www.w3.org/1998/Math/MathML"&gt;&lt;mi&gt;BM&lt;/mi&gt;&lt;/math&gt;&lt;/input&gt;&lt;output&gt;&lt;math xmlns="http://www.w3.org/1998/Math/MathML"&gt;&lt;mn&gt;24&lt;/mn&gt;&lt;/math&gt;&lt;/output&gt;&lt;/command&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns="http://www.w3.org/1998/Math/MathML"&gt;&lt;mi&gt;Bm&lt;/mi&gt;&lt;/math&gt;&lt;/input&gt;&lt;output&gt;&lt;math xmlns="http://www.w3.org/1998/Math/MathML"&gt;&lt;mn&gt;3&lt;/mn&gt;&lt;/math&gt;&lt;/output&gt;&lt;/command&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns="http://www.w3.org/1998/Math/MathML"&gt;&lt;mi&gt;Fa&lt;/mi&gt;&lt;/math&gt;&lt;/input&gt;&lt;output&gt;&lt;math xmlns="http://www.w3.org/1998/Math/MathML"&gt;&lt;mn&gt;11&lt;/mn&gt;&lt;/math&gt;&lt;/output&gt;&lt;/command&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns="http://www.w3.org/1998/Math/MathML"&gt;&lt;mi&gt;sol&lt;/mi&gt;&lt;/math&gt;&lt;/input&gt;&lt;output&gt;&lt;math xmlns="http://www.w3.org/1998/Math/MathML"&gt;&lt;mn&gt;88&lt;/mn&gt;&lt;/math&gt;&lt;/output&gt;&lt;/command&gt;&lt;/group&gt;&lt;group&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns="http://www.w3.org/1998/Math/MathML"/&gt;&lt;/input&gt;&lt;/command&gt;&lt;/group&gt;&lt;/session&gt;]]&gt;&lt;/wirisCasSession&gt;&lt;correctAnswers&gt;&lt;correctAnswer type="mathml"&gt;&lt;![CDATA[&lt;math xmlns="http://www.w3.org/1998/Math/MathML"&gt;&lt;mi&gt;F&lt;/mi&gt;&lt;mi&gt;r&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mo&gt;#&lt;/mo&gt;&lt;mi&gt;s&lt;/mi&gt;&lt;mi&gt;o&lt;/mi&gt;&lt;mi&gt;l&lt;/mi&gt;&lt;/math&gt;]]&gt;&lt;/correctAnswer&gt;&lt;correctAnswer id="1"&gt;-&lt;/correctAnswer&gt;&lt;/correctAnswers&gt;&lt;assertions&gt;&lt;assertion name="syntax_expression"/&gt;&lt;assertion name="equivalent_symbolic"/&gt;&lt;/assertions&gt;&lt;options&gt;&lt;option name="tolerance"&gt;10^(-3)&lt;/option&gt;&lt;option name="relative_tolerance"&gt;true&lt;/option&gt;&lt;option name="precision"&gt;4&lt;/option&gt;&lt;option name="times_operator"&gt;·&lt;/option&gt;&lt;option name="implicit_times_operator"&gt;false&lt;/option&gt;&lt;option name="imaginary_unit"&gt;i&lt;/option&gt;&lt;/options&gt;&lt;localData&gt;&lt;data name="inputField"&gt;popupEditor&lt;/data&gt;&lt;data name="gradeCompound"&gt;and&lt;/data&gt;&lt;data name="gradeCompoundDistribution"&gt;&lt;/data&gt;&lt;data name="casSession"&gt;&lt;/data&gt;&lt;data name="inputCompound"&gt;true&lt;/data&gt;&lt;/localData&gt;&lt;/question&gt;    </wirisquestion>
  </question>
 
 <!-- resourceid-resourcedataid: 16035-13138 -->
 <question type="shortanswerwiris">
    <name>
      <text>MEC.EySE.S05.a.Despeje de ecuaciones.NGR.Sistema de Transmisión por Correas.</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p><span style="font-family: arial,helvetica,sans-serif; font-size: medium;">El sistema de transmisión , es el sistema encargado de transmitir la fuerza desarrollada por el motor del vehículo a las ruedas motrices. La fuerza de empuje generada por el motor debe ser dosificada y aplicada de acuerdo a necesidades, ya sea para entregar fuerza o velocidad al vehículo. </span></p>
<p><span style="font-family: arial,helvetica,sans-serif; font-size: medium;">La transmisión por correas sencilla (o simple) es un arrastre de fuerzas en el que la presión o esfuerzo de aprieto es tan grande que una polea arrastra a la otra.</span></p>
<p> </p>
<p><span style="color: #ff0000;"><img 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GtiYiKHwwF1jF0o/xR9Y4Oxw9ns7CzsgoGBAS6X++GHH77zzju7du06cuSIQCBAR8GFhQUUKrG/Jurqr2vjv1X5pjDGg5mZGYZhjh07lp2djeBTfHy8m5sbISQmJiY8PPzq1asDAwOurq45OTmLi4txcXEODg5zc3MNDQ0HDx4sLCxcWlq6cePGrl27eDyeXq/Pzs52cHDo6uqC9bi4uDg9PX3w4EGtVru8vBwSEhIQEIDbaGtr2759e11dHTFWaBBCWltbLSwsgG0zM7Py8nI8PzAw4OzsrNFoGFa6paGhwd3dfXFx8ezZs6dPnx4eHiaEwBeg1vuTU2LMiuCzydoyrJEO9+7dKywsPHDgwGuvvfbmm2++9957MTExXV1d1O/FA6Tl4T/jAduaYB4k5GsfUitv+IH3/H+65rp8Q3l8GBtY/EdoCR6P5+Pjg+ixvb19RUXF8PCwjY2NQqGYnZ2dnp6OjIw0NzefmZkRi8UnTpwghKSlpbm7uxMjGVulUu3atWtoaMjf3z8wMBBvBJ9wcnJy+/bt3d3dY2NjBw4c6OjoQAx8bGzM3NxcrVYzDDM3N8fn811dXV1dXT/99FOlUjk+Pn7w4MHW1lb47VNTU46OjsXFxcQYJF9cXBwcHHRxcbl586ZAIIiJiSGEMAwzPz+PEtwnx3aiV3v0ZekJ0tra6uHh8f7777/++utvvfXWyZMn8/LyJiYmGCPTBhimVFYaoqfRvq//EUwguvKe/+qHWpe1lNUxqqErhoeHDx48ODIy0tzcvG/fvqWlpdbW1vfff//06dPe3t42NjbOzs5hYWETExMSicTCwoJhmLi4OF9fX2LE6oULF/bu3Xvp0iUPDw8ganp6GnGd27dv79u37+zZs6Ojo46Ojk1NTYQQvV4/MTGxb98+mUzGMAyXyw0NDR0dHe3r67OysiooKFhcXNy7dy+saELIxMSEvb19bm4uzaPCgPfz8yssLPT09Lx58yZCXyUlJYmJiYioUfdyFdabtXrkfg3GjjXQfmOI842Pj2dmZu7YseOjjz764x//+MUXX6SlpQ0PD1NLwcAa4ELdAfoMnGTqG9MX4wGbHvcw6LKfZN+wSW8Q+isaDlxH9drIahYqLiwsBAYGSqXSnJwcHo9HCNFoNIcOHUK3gOHhYRo1TU1NtbCwIIRkZ2dbWVlR2zUzM/PEiROLi4tBQUH+/v6EEJoKmp+fP3z4cEdHx8jIiLOzc2pqKiFkbm6uq6vriy++qK6uHhsb27VrV3NzMyFkcHDQ1tYWLXKdnZ3Dw8OR9GpoaNi1axcwT9XswsKCt7f39u3bpVIpIWRqaophmPPnz4vFYhr1XXVtjKuxRzFQaipwSMHQ0NBw4sSJjRs3bty48Q9/+IOFhUVdXR3NGDMr+DPEiDHGmPNjR7nYqKPpK4ZVfIJloWY81epUn7OTXrDYTW5Dr9eDkEvWYbxWsmosLnxt5eXlZmZmdnZ2zc3NDMNMT0/7+voGBweDqoGZaQaDQSqVmpubMwzT29trZWWVm5t77969wcFBa2vruLg4Qkh7e/uePXvi4uKGh4fPnz9/+/btiYmJ7du3t7W1EUIkEsnevXslEkllZaWPj8/Pf/5zlUplMBh8fHy8vb27u7szMjLee+89iUTCMExzc/OXX37p7+8fGxvr4+Nz9OhR6khT4qdQKLSwsLh58ybyOoSQGzdulJeXIzBOI96rqJDpiun1esSlaK0IYyxdGB0dTU5O3rNnz/vvv79hw4Zdu3YlJCQMDg4yRitax5pcx2bjILdHK0koGYaeGlTtwyqhAW0qhvvnNhHj0UDfhX12UHiz+/WtA3gtZTULFRmGuXHjhqWlpbe39/j4OL7v1tbWY8eOubm5CYXC+Pj4ixcvLiwslJWVhYaGYntVVVXZ29tHRka6uLgkJiYil0sIqaurO378uKOjo5eXV01NDSFEJBKdO3cOeeDKykpLS0sfH5/Kysra2trLly8vLCzMzs4i+lVRUXH+/Pnu7m4Esfr7+wsKCpKSkq5cuTI8PHzjxg3KnQBo8Tz4idiUd+7ckcvl169fJ4TQJ1d3a+KCwDAhxGAwzM/Pw75dWlrSarVfffXVm2+++dvf/vadd97x8vKqra2dnp4mRgCDiIaLIKaFabIUe9R4pnXIbBt75f0sLCxMT09jKsDU1NTMzAyCi1QbP/AjsLkobJ7ZulG9lrLKhYp6vf7cuXNdXV2EkOXlZRio165dKy0tVavVFRUVt2/fRmNk9KMFJkdHR7u7u2myihjjT3NzcyMjI+h7vry8fO/ePUIIaNs4I8CmZOtVkxtbWFjA6wkh8BipA0npn/QjIBSELT4/P19bW9vb2/tAq/WbC/tSBuM8ZzzZ398fFha2devWTZs2ffbZZ3v37k1ISBgdHSWstDx7hgO1gfGAGFP6mNqBZikrb2B+fv7u3bvDw8O9vb1dXV1qtbqgoCArKyszMzM7OzsjIyMrK0sqlRYVFalUKo1GU1tb29HRcenSpStXrqB9FxvYIA5Qba9bb8S3trLKbQNowgOAmZubo09SQWMQQgglabKvAyOTgor+Ci+D0UvzKLRRAfQqdi0ez83N0dEzNOQDzxM6DULJxqB8UNDqdLpbt27hlewKavLwqgkTL4OsCBqxH+BdEFVeXl6GDXL37t2qqqrTp0+/9dZbb7755ueff87n80E+p39OQ1OU30qjWY84yyYmJoaHhy9cuNDR0aHRaEpKSnJyctLT01NTU/l8fmxsbFJSUkZGRl5enkKhqKysLCwslEqlEolELBZnZmZmZGSkp6cnJSXFx8cLhUKpVKpQKLRabWNjY1dX19jYGP2maO+Hhy0Lw7LSV67YY2y8B17W5MFqvd0zK6usjakbZoJAWjCMACw2LtWl4GAitDMzMwOGJoqN0TkERQvY/ZOTkyBgsSMutBp+YmJCx+rqiNugzFDG2GOEMUaSqClLyyRoKAjHwQODsY+WB76Gvc/oA2gw/Pfs2bN+fn6ffvrpBx98gAqH4uJisEqxdHSyJI1Fm8ypI8b2STdu3Lh48WJ9fX1RUZFYLM7Ozs7LyxOLxSkpKWlpaWlpaZmZmQUFBUqlsqqqqrq6ury8vKSkpKioSC6XKxSK8vLyurq65ubmtra2c+fOdXd3X7p0qbe39+LFi11dXa2trTU1NfgTmUxWXFysVCqlUml5eTl8EHI/9e2BK2CyRKsOKpPV/hsD7Up5IoNR2VYow5riRYyNuAAq+ofLxjHZ3+QGGBaRmzE6h3THUDXFGO129j1Qe4F9/+yEClmxC9kvoLkitk9ITwSgjrCKSQz3txy6ePFidHT0F1988cYbb/zud7/74osvEhMTQUGjISUTbhZ9i2vXrvX397e3tysUitzc3MzMTGBVJBIJBAI00EtNTRWLxWVlZVVVVXK5PD8/XygUhoSEODk52dranjx58vjx40ePHj169OixY8csLCysrKxsbGxsbGysra3t7Ozc3d1BwhOLxVVVVa2trZcuXerr6+vu7u7s7GxpaamqqqqqqlKpVHK5XCaT1dbWYmgeMToylNnK9mKYFR1dHu97J6wuMYTFgcG3Q19DtcvfJLDXbkz5w87gJ7SgDzz7V77XI1QE+wXUjqX+p+F+YVgBW/bWxH/h+rIdWuq+ghq9YcOGP/7xjxs3bjxy5Eh+fv7U1BTe3WAwwEIZGxu7fft2X19fS0uLSqXKz8/PzMwUCoUCgYDP50dGRiYnJ2dmZmZmZubm5kokkuzs7Nzc3Ly8vIyMDB6PFxoa6ujouHXr1m3btu3evfvAgQN79+7dv3//yZMnbWxsHB0dPTw8fH19/f39/fz8fH19XV1d3d3dvb29/fz8fHx83N3dnZycHBwcHBwcXF1dw8LCpFJpY2PjxYsXr169irKTW7dunT9/vqKioqioqLi4uLS0FPxQYqxRoaClJhttYPA1zZyVYjCyj+iaw9fQ3T9ojn3m/k067auvjU0ekBVAYn9tzP3yTW5g5aVWvu8jHjzwDpn706HQq2xGFBuu1BbABoIroWeVZDMMg7ATIWRubm5gYIDH4+3atesPf/jDO++8c+DAgZCQkP7+/sXFxaGhocuXL3d1ddXW1kokkqSkJPDSeTxeQkKCQCDIyMiAyyqVSmEwC4XClJSUhISEmJiYkJCQ5OTkyMjILVu2/P73v9++ffvu3bt37dp14sQJBP8DAgJCQkKioqISEhLCw8N5PF5sbGxCQkJSUlJiYiI64GZmZorFYrFYnJGRgRuIi4tLSkri8Xi+vr6Ojo5ubm4cDiczMxODVDs7O7u6ugYGBvr7+1tbWysqKpKSknJzc9F7ZGlpibZVpMYOgiPkG2TyaCBDz2K/Iz5CKzRX7oTH3GTPsKydNv6WCvs8gm6kY7tNfIeVwKaqm9zf1nd2dlYul5ubm7/yyiuvvfba7373u1dffdXa2loikRQWFsbFxYWEhAQGBgYEBISFhUVHR8fExCQmJubn54vF4vT09LS0tISEhLi4uJiYGISdRCJRaWlpTU1NR0fH0NDQyMhIVVWVjY3N22+//ec///nkyZMcDicyMjI4OJjD4WDSZXR0dFxcXEJCAv4bFxeXmJgIDMfFxaWkpCQmJkZHR/P5fFxfKpVKpdKMjAyhUJiRkSEWiwUCQUREhIuLy5kzZ2JjY0tLS9va2vr7+wcGBrq7u3t6evr6+ioqKlJTUzUaDZJ2JpzQb36IrzyI2UF79unAPkzJNwYzs+Ln05V1GP8VeaDqpnY1myPxwJ1BtfTi4uLMzMzw8HBDQwOPx9u/f//GjRs/+uijL7/80srKys3NLTg4mM/nBwcH83g85NhjY2OjoqK4XC6Xyw0LC/Px8QkNDU1OTi4sLGxoaLh8+TJCWXfu3KEni06nGx0djYyM3Llz5/bt2y0sLEJDQ/l8fmhoaHh4OGAZFRUVYZSwsLDIyEho4/j4eLxpdHR0dHR0bGxsYmIijYoJBILExMTk5GScNQh0i8XiwsLCrKwsb29vW1tbDoeTn5/f2tp65cqV/v7+3t7eoaGhvr6+kpKS7OzspqYmpPEZhkEgEzdMeWCP/QUxRnN6ZaILOp8eH6uSCTMQRkcY9s/HvtRqydOE8coj+bGv8+grrDyzVyoEssL0oohljLQqgJb+NHkLvbEb0c2bN8fGxu7evTs4ONjU1FRYWJiamurt7e3k5OTk5OTp6enh4REUFCQSiYRCIRzR8PDw2NjYmJiYyMhIDocTFBQUHh6el5eHgHB1dfXVq1dN/DrGGIeHliOELC4uKpXKv/zlL59//rmnpyeHw/Hx8fHy8goPDw8MDHR3dw8ODg4NDeVwOFwuF9qYx+PxeDyANiEhIT4+PiYmBlDn8/kJCQkpKSmpqamYF5OWliYUCvHKzMzM/Pz8/Px8eOAVFRVKpZLH4506dcrNzS03N7e1tbWlpaWrq2twcPD69etNTU0CgSA/P//y5cuUUvIwtfywr/JhRypj5JCxLXY8g9z43bt32bzxx9tmVHSEMfn3DS/4zWWtYbzym1j165vsg6//Fiabgx2+MknGAtiTk5Ojo6PDw8MXL15saWlRq9UKhUIqlaakpERGRrq5udnY2Dg4OHh5eQUGBgYFBUVGRgIkXC7Xz8/P3d3d3d09KCgoKSkpOTlZJBKhWPry5cujo6Ojo6PYeWyGIyGEZsv1LCGE3L59Oz09/cSJE35+fjwez8/Pz8PDIyAggMfjRUVFeXt7u7q6hoSEREREoH1CZGQk7oTH4/H5/JiYmLi4uNjYWB6PFx4ejltKSkpKSkpKTU0ViURisTg1NTUxMRE+c1ZWFlQxMlUSiQQ5Z7lczufzra2tORxOSUlJV1cXrOurV6/29vaWlZXBlKB9wqgtY/ItrPziTDYM+7/MCvb42NjY1atXL126dOHChb6+vqmpKQrvb77xDIQx+ffYl1oteSa0MTtV83jXYXtcD3wLhhVDppqTMUaMqazkTkCWlpYmJydHRkauXr16/vz5mpoapWBNQxYAACAASURBVFIpFAp5PF5YWBgw4+Li4uDgYGdnZ29vb29vjybvwExAQIClpeXhw4d37txpZmYWHBxcWlqKzM2NGzfQ3I++NZQVw2I+UxOAXf+MglBCyPj4eF1dnYeHx6lTp3x8fEJCQjAjIioqKjg4mMvlxsbGhoWF+fr6crncyMjI0NBQLpcL3PJ4PAzZSklJSU5OTk5OTkxMjI+Phy2dypKkpKT09PScnBwQvHJzc8EPycrKysrKKigoyM/PLygoKCsrq6ioKCsrCw4OdnFxCQkJUSqVFy9evHjxYmdnZ09Pj1arLSwsxCRHQghatTH3J58ethkYo/HMRi8y6pTDazAYhoaG2tvbGxoaamtrMYuXBhopp+2bZDf1jMHk32NfarXkqWljHaszDj1Kl41TYChni7IdIDpWLZ5uRbd6hKBoFpp9TFD9Cd4IgpkrccsYB4iOjo4i4lpZWSmXy4VCYUREhLu7u42NzenTpy0tLU+cOHHy5EkLCwtLS0srK6uTJ0+eOnXK3d09MDAwMDAQkaSwsLB9+/b95je/efnll5FPOnbsWGFhIe1tZLIm7KgMW+3gV2gzhug3NaR7enrS09Pt7e3t7OwQfIYt7e/vj7LNgIAAPz8/eMjwh2EwQ2AhJyQkAMzAMzCMbJZQKITxLxKJEB7HRFWxWIzMVp5RCgsL5XJ5SUlJaWmpUqksLS3Ny8tDdlogEFAMNzY29vT0qFSq3Nxc0EUQVQZBCOkiijqTVaLHLgWwTqebmppCV1a9Xn/nzp3W1lZQ0NRqdV9f361bt2iunqwg5D2erMOY0EWktXiEVUNHjLsZSKbEYJC0CCvjyqYfsot72OUBVOuyM7or7+fevXsDAwNtbW2IxCC/Eh4e7u3tbW9vb2lpCbhCLC0tz5w5Y29v7+LiApWLtI1IJCoqKiopKVEoFBcuXJiamurt7Y2NjTUzM3v33Xfffvvtbdu28fn8gYEB2vqTHjePCN5SoekZZKFxcl25csXb2zsgICAiIiI8PDw4ONjf3x81noGBgYiNBQcHBwcHh4WFAcORkZFRUVHUkI6JiaEwhhUNnSxgidAooFsDwzk5ORKJBOmuvLy8/Px8wLi0tLSsrEypVGo0GmhmmUyGW6qurr58+XJLS0tnZ+f58+crKytzcnLOnTtHjCRwnbFHKtWrbCTTdaCHONvHnpqaOnv2bH5+PqL6SqXyypUroACyGz88Oh75NUVn0Jv8e+xLrZY8NW1M/8t2bKh7o2N1ZmW/kpqaFMzLrMnalG+8sLBAq+EJIeB1gv5548aNlpYWrVabl5fH5/M5HI67u7utra2FhcXRo0cPHTpkbm5+5MiRQ4cOHT58+Pjx46A0nTlzxs3NLSwsLCUlJScnR6FQ1NTUdHZ2dnd3X7t2bWxszCTi1dDQYG1t/cEHH/zpT3/atm2bi4uLVquFGYmzhr1Zv/6i0Z67s7OzTU1Nnp6e/v7+HA4HUTEfHx/oYbjiHA4HAS0OhxMeHh4ZGQkMA8bscDRVxcnJyVQbUwyLRKL09HR2JhkYBnrxs6CgAMRMhUKhVCrLy8ubmpqgk9VqdWlpaVxcnLW1dV5e3qVLl7q7u9VqdXd3d21tbUpKSktLC5sMxzAMDWibLAKEEukBab1e39PTgxL30NDQuLg4mUzW29urY5WOsN2Tb7B5/7/oV8g3v+Y3lKcDY8P9BTHsL2xqaqqtrS0nJyczM3NoaEjHKn8jRqOXlt2xH5u8y9TU1PXr18+dO1dfX49D2s/Pz83NzcrKav/+/fv37z98+PCBAwd27979ySefbN26dfv27V9++eW+ffs+//zzgwcPwkZNS0uTyWRKpbKurq6rq2t4ePjevXvT09PsQj96gkxPT8/Pz1+6dCkoKGjv3r2vv/76Sy+99PHHHycmJo6MjODFy8ZZNuzP9WjNQFeM2tKzs7MKheLMmTMuLi7h4eFBQUG+vr6BgYFhYWFhYWEBAQGBgYEhISEhISEcDicsLCw8PBzaGEhmq2IwOqgSRlw6NTWVKmERS+ASw5aWSqVAL4Ra1GVlZSqVCgH2yspKpVKpUqlaW1sbGxtTU1N9fHxycnIaGxubm5sRGmhsbBQIBA0NDTpjQaXeOOGV3I9ktlXMGPmz4+PjtbW1PB7P09PTy8srKCiorKwMvHo0Tl5FJUzl7w7GJoYiMVpK8PSo7l1aWhoYGKivr+dyudbW1ubm5mZmZtbW1leuXGFYjSxohHbZOIoRYjAYhoeHm5uby8rKBAIBmmAfO3bMzMxs//79R44c2bNnz/bt27dv375z584dO3Zs27Zt27ZtSMwcPXrUxcUlLCxMJBKVlJRotdq2traenp4bN25MTEzQvtnsztiElQ2mbjaeV6vVlpaW77777ltvvfXWW28FBQVRtUAtiEfglr1c5H4Dm3oE4+PjaWlpJ06ccHFxCQ0N9fX19fb29vLy8vPzo+jlcrkcDic4OBih6aioqPDw8PDwcKhicD+gitkwhh4GjCmA01mSnZ0tkUioLQ30QqCK4RUDxgqFQqVSofSiurpao9G0trYWFRVZWVmlp6fX19fDd+3u7m5paUlPT1coFKhOgaadnp5mWJFLk6XAcvX29kZHR588efLMmTOenp7Jyclnz57FXE56xLMXfLXwbHIzq6Lhv6E8QRg/cL1MNiiW4Pbt29nZ2SdPnty/f/+nn376+eef79y508LCAiEQg7HVDjWSdTrdjRs3tFptdna2t7f34cOHP/vss88++4xC9JNPPvnkk08+/vjjLVu2fPzxxxs2bMBEhdOnT9vb23O53MzMzOrq6p6enuHh4YmJidnZ2ZW1B2wBAvGdIQyDNvR6Yy63r6/Pz89v8+bNmzdvxj2kp6dDIWAopMkXbzCWTD8M1SZP4t6mp6fj4+OPHz/u5ubm5eXl7+8fEhICc9rNzc3Jycnd3R3cLy6XC1SjrzCcZ55RwAwDjKkeXgljalFDxGIxuFzUGZYZBTxqQLe8vLyyshLxapQ91tTUVFdXFxUVVVVVlZSUeHl5oZF4fX19XV1dX1+fRqPhcDgdHR3o/gNHyWRl8F9o6YmJiby8PBcXFzMzs88///zUqVMSiQSN06jPtcQax8sOjnzzEBe1v9gF6k9X1kIbkxUHGJ6Zm5uDKuvu7o6Kivr4448PHTq0Z8+e3bt37969++jRo1evXiXGKhlcZ35+vrm5OTQ09MCBAx9++OGmTZveeOMNdHv985///OGHH7799ttvv/32m2++uWHDhu3bt3/11VeIKicmJl65cmV2dnZychIDQfFN4LI0QEpYNF0cHBSoCMvpjTXJ1JLX6/UoEv7ggw82bty4adMmV1fXrq4u6uTDd8BjfGT6FiZbaqXmIcaoHiFkfHw8Li7OysrK19c3NDTU29sbtrSfn5+fnx9cYvT6BusLAfOoqCg2jKGNKYbj4+NNzGlwtih6UWmckZGRkZGB1v+wpQsLC1HYiKomBLfYMFYoFAB2dXV1bW0tKh+hnCsqKsBIa25u7uzsrKmp6erqOnfuXHx8PKZ/UBW3ctsYDIaenp7w8PAvvvhi69atX3zxhaenZ319/eTkpN5Y2ERPyZVXWBVtvLSwSP8tzi8szpuWi669PFltDNEbx8QQVuUdClz0er1Go7Gzs0POZteuXcePH6+qqrpx48b58+cnJiZoTmh0dDQ/P/+rr756+eWXMSdh06ZNr7/++i9+8YvXX3/9tddee/HFF//yl7/4+fkFBAR4enomJSWhfE8ul7e3t0skkuTk5HPnzo2Pj+NEp3182HRfg+G+ccEMy65DnIwQQssb9Hp9W1ubp6fn5s2bX3jhhQ0bNlhYWCiVSvox2XFy9qUesWKEtYlhIOj1etxzVlaWpaUlqCORkZGggiEvHRgYGBwcHBQUFBQUhBg1cAuLmoamAWNQL5OSkoRCYXp6OsUwO6AF6ILjgdEcYGvBEwZukVuCKBSKMqPArgaeKyoqKisr1Wq1RqOprq5ua2srLy+vra2tqqricrmJiYmNjY1NTU0ajaaxsbG2tjYnJ+fSpUuM0YuhiSjsgenp6dzc3C+//PLdd99FLCMxMfHu3bvkfseNrTxM1nZVRLe0rFtaXl5cwr+lhcW//jdPWJ4gjClu2e3diDHiii9GoVB4enr6+vqePn36+PHjsbGx9fX1dKIi/mRmZqahocHe3v6NN974wx/+8MEHH2zfvn3Hjh2HDx/+8ssvt23btnfv3r179+7YsePMmTNhYWGenp4ikaisrKygoCAjI6OqqkqtVstksurqarlcjlwIMrfYJeyUD96R1ujrWPXGcIOp5hwaGsrNzbW0tHz99deff/75zZs3+/v79/b2EmPRPNsOX2nIPcyQNtHAQLLBYEhPTz9+/Dgiz8ePH3d1dUV+yN/f39/fH2EtOMMhISEIa7Gj07ClgWTa7kMgEIhEIqSagGQEqFH8wE4RA8nwihHcotoYKhcwViqV1DeurKyE7tVoNDU1NbW1tfX19U1NTe3t7Vqttrm5ua6uDhYE+hZoNBrULUulUtRaG1ij5AghZ8+eDQoK2rlz54YNG959992TJ0/K5XL0A6TRLLLCAHzEaj++GBhGb8A/g05v0P1Nh7gMxv4b7Ho0KD29Xj89Pd3a2urr6+vi4uLs7Ozh4ZGXlwebkxgtWIPBMDIy4uvru23bts8++2z//v1OTk5g+YMwGB8fHxERAeJRZGRkamrqmTNnnJycAgICjh075uHhAXMuOztbpVItLCycP3++paVFoVDk5+dfvXoVuEJgkxCCVhsGVms7YtwBNIlNCNHpdJ2dnS4uLps2bXr//fc/+eST48ePSyQS2Op0lKGJY/ZoPcxeMRxzOF+g1c+ePWtnZ+fg4MDhcDw8PLy9vZ2dnSMjI5HcpkmmkJAQujhQxdDG1JZGaQSM6sTERHA84uPjkXBim9YUxmwMQyfT+BZcYrlcTpUwxXBFRUV1dbVWq62pqamrq6uvr0d0uqGhoaenp7a2tqysrLOzUy6Xu7m5xcbGtre3azSaysrK8vJyuVyemZk5NjbGGHNFIyMj+fn5u3btevXVV3/3u99t3rw5IiICcRP9U6kfZghhCDEw+Mfo/9ZDXCbGJHU4l5aWmpubke309fUNCgqqqqpCNpUx9tkhhLS1tSE/5OTkxOFwoqOjwSXERuTxeKDyw5cDW1Aul0OrxMfHczickJAQCwsLqVR68+bNysrKoqKi9vZ24FksFmO4DDQejDfGSD7BDaNZJMxp3NLExIRYLN69e/dbb731zjvvfPDBB76+vjdv3sTnpdMkHwPD7BUDhnG43Lp1KyAgALGroKAgNze3yMjIwMBAKGEvLy8U9wcFBXG5XISjKdODppd4PB7SSzExMbQQAguFckU2klNSUmBRZ2dnUwwjUUzTS+C6UM7WwwxprVaLk7ShoaGhoaG1tRWPy8vLi4uL29vbi4uLPTw8uFxuRUWFRqPRaDRNTU3JyclisRhrcvHiRWtr61dffXXjxo2vvfbaqVOnampq0NRJZ+xG8Oj4/+qLTv///z0zshZ5Y5pVouHW1tbWlJSU6OhoVNuo1Wrs++npaajEO3fuCAQCpEahT8AECg4ORug1KioqMjIS+zI+Ph6kX9ToZGVlCQQCtL/AgEVU9ohEIjDyz58/j8lsTU1NbW1teBJWANsM0+v14D9CCc/NzTU1Nbm7u3/66aeffvrpli1bnJycNBrNvXv3QG+GyU25ZSsx/HX2mcHY2hIx29nZWYlE4uzs7OnpaWdnx+FwkCAFcTokJMTHxwddO0CfpkrYhLAFQzoxMRH1DwhuQfeaYBjYBmEL2pjCuKCgADEtkNVA8ygvL6dKmGIY5rFaraZGdV1dXV1dXVtbm0ajgXWtUCiqqqra2toEAsGJEycSEhJUKlVHR0ddXV1JSUlCQgJac3711Vd//vOfP/roo61bt/r7+1+7dg17CZ6XSWzySezelbK8tLC8tKBbmF+bt/s6shbamKpi2Eg9PT1paWkxMTHozFheXk4b4gEwXV1dXC73zJkzfn5+6DsREBDg6+sL1mF8fHxSUlJ0dHRoaCgKhqKjo9PS0jIyMlJSUvh8fmFhIeUMZmVlyWSy1NTU4ODguLi4+vr65ubmkpKS7u5u8OmVSmVFRcXExARsaf2KagRCyPLycn9/f3Jy8qFDh957773NmzcfPnxYKBTSJjV6vR5sZwrCv4ph+uQDZXl5GQ361Wo1OB7IDLu7u7u6ukIPOzs7Y02gpdESADxqimG2LY3cEroCQAPTiggTx1gkEgHGbNKlVCoFx6O4uJgNY6qE2RimAIZdXV9fD22MTpqNjY3l5eV4RqlUNjQ0qFQqT09PZAEBe5VKdfDgwTfeeOP3v//9m2++eebMmcbGRvTl1htbghJjioF+ZU9uM9/33RHd0vIcs/z0A9RUniyMDcZpJnSGy8WLFwGzhISEjIyMpqYmxCRpRLqiosLOzs7R0ZHD4WCPIrMSHR0NfUt5C2hngyYVIpEI7anQhio7O7uoqCg5OTktLU2lUqFvo1AodHZ2DgwMBPympqZUKlVbW1tnZ2dDQwMhZHZ2dmZmRm9slI2A9sLCQmNjo4WFxUcffbRx48YNGzY4OjrW1tZiS6ESg+a04T8/nh6GYC8iNjsyMuLn5wcl7O/vHx4e7uvri3wSuvCA40EF8a3g4GCT4Ba0cVxcHCoNqUJGcItNuoRLDK84KyuLxqgp9RIWNc0wgUENAEMojGFLQ/GCs9Xe3t7S0tLe3g4YV1ZWwh+ura2tqalBilulUkkkEq1Wq1arMzIywNLh8/mIHRJWd2QDazwNzS2t7gZ+mCzrFyYm707fG12bt/s68mSNampOQ9+Ojo5WV1dLpdKsrKykpKTKykp0rqBHaWJiopWVlYODAwDs4+MDbjD2YmRkJDKi8fHxCQkJ8I0TExPFYnF+fr5EIkEtO42mSqVSmUwGF66wsLCysjI9PT0qKgq7rbS09Ny5c4BfZWVlcXExmtdRZBJCent7nZyctmzZ8uqrr77xxhv79+/PyspiK+GV9jM7q/QIDONJSsykVgDbcklKSkKbAYSskFjy9fVFlhgwBnGaJpYQ90ItMTge1PVFgx5aCIHOHikpKUlJSYh1paWlgU0NwtbDAtQ0soWFVSgUFRUVgCVbCSOs1dTU1NLS0tzc3NjYCJ0MyodWq62oqADNq7S0FNfB140Dora2VqvVRkREJCcn07pr3Ypmw2vnDz/b8sSNahqv0ul0PT09CoVCJpPhdEesmI4OLCwsPHPmjKOjo7+/PxgO8PewZdnaGLZiWloa+qFjz2HbUZIgeEV0q6lUKplMBi2RlJQUERFx9uxZQsjAwEBTUxPiK2q1mhrGy8vLVVVVX3311QsvvPCrX/1q06ZNnp6era2ttIkEmKHk4Urg0XqYvgsb/+w0VXd3t6urq4eHh4+PD6LQAQEB/v7+qH8A9RJJY2SYKE2aOhoUw7QHAFximmFCRXFycjISyAKBICUlRSAQwKLOyckxKWNiR6dBvUTGmJrT7PQSQllQxU1NTYAu9DMgiikioG3KZLKqqiqhUGhvby8UCuvq6srKyiorK2ERwETSsfrvsFeVeUJZpUfIs3d0PHEyJj1Eh4aGwOMpLi4uKCjo7OxE2gnujUwmO378ONqswtMLCwsDsx/bFMFVdIqij7EdMzIykA6Jj49nh1KpFwcYazQauGcajQY1DwMDA+Xl5e3t7dCKcrm8vr6eEDI4OOjt7b1r167333//5Zdf3rt3b3FxMcobkD8jD+qnR+73dckjNxbVxuxdSLu0T09PJyQkODs7BwcHoycBYtE44BDTCgoKCgkJgXvM5XKjoqKor0GRjA5btICJXZPIroKgA1+QMc5hCTWnaa6YqmKaLqa2NBvGSBRDIUMV0+fBzayqqoIdrlQq8/PzS0tLq6urwRIvKysrLi4Gl1MoFDY2NkIfUCuavdSPXucnIczs088wmcgThzG2+8TERFtbW01NjVqtLisrq6+vx3CWyclJQkhVVZWtra2zszNoDDRgg4wRmkLFxMRERESEhobyeDyBQIDSuaKiIplMFhMTc/To0ZiYmKysLDYtgda+lpWVgUIEpsH58+cbGxthi4KYBYZ2dXW1UChMSEjYsWPH66+/vnnz5h07dgQHB1+5coV+IsaYNtOx5ps83uIwxpQJnjEYaycIIefPn4cbj9YilKSFHgBgqgHG+AmiJQoe4Amv1Mbo7GESkaa4xThbhKbz8vJohon6w+yTEUqY5plWYriurg7RaZybaMQBIhd+IpQNGJeVlZWUlICZU1ZWhs7YWq22rKxMo9EUFhYijUzuPzpXY4c+rjx91papPHGjGlGfkZERJBvKysq0Wu2dO3eWl5eh365du+bi4uLk5IR0KExH2kMDCpnP58OFg0rBjgTRVyQSubu7v/zyy7GxsWBrUQzTaCo2RGVlZX19fVdXl0qlamlpuXjxYkpKytmzZwcHBysqKi5fvjw0NKRSqUASevPNN48dO6ZUKlH7qjeOemKMI2ZobvnxFocd02bur4ldWlpKSUmxs7OLjIz08/NzdXXlcrmIXWFx2NoYnjBiB8gYo5ctrUNkw9gEw2BxZWVlSSQSBBeQXiooKMjLy6OliNQfZhvStCCxoqICMS12lri+vh6PqT9MNTAwX2kU/HlZWZlcLi8qKtJqtampqZaWljKZDHa1VqtNSUnp6OigrsfT94cfMFvyKctahLgWFhYuX75MAx59fX0oQyOE3Lt3LzU11dbW1tPTE0U54PqDHoz8J6gLiKkiJAOPDoNORCKRo6Pjxo0bExMTkdVkZ0QoMRDlNSg/VqvVbW1tvb29FRUVLi4uSUlJQ0NDCwsL7e3thYWFXC539+7d/v7+OGUwTQ7qlxhnwZlYd4+xMuxoFrWlqVdsb2/v4eEBzpadnR0C0eBLY7BDQEAADBbaAwAhQAQUHgbjlbml9PR0DJrIy8vLzc1Fsh0mtAnp0sSQVqlUNDSNyBabs9XQ0EDTxTSmRZ1h+hMKWavVFhcXFxcXq1SqgoKCoqIiHN+wtOvq6nB7lNdlYlSvvV2tvze5Zu/1NeWJa2NCyOzsbF9fX1NTk1ar7e3tRe8lcKcaGhpOnz6NlBI1Ef39/UNDQ0NDQ+kWTExMBHShitGoMSwszMLC4vjx43/605+2bNkiEokKCwvZYS2QBBG+qqqq0mg08MRQxa5SqZqamqRSaWpqaltbm0KhqK2tbW9v7+rqiouLo5ONCSGAscl2YceWH299qEKmpvX8/Pz09HR2dratrW1kZKSnp2doaKinpye0LpBMjWrAGP0AqEUdFRWFZnoP9I2BZJMUcUZGBtALGIN0YVIFUVxcjAAy7F6cj4AxzRI/Gsb4CihXhM0S0Wg0qGApKyuTSqVyuTw5Odna2lokEuHJqqqqmJiY9vZ2cr9L/NSEeeas6ideGrG4uHj79u3BwcHz58+3t7dfv36d9uu5fft2amqqo6Ojr6+vSaUOuMFs/iD6XYG9IJVKbWxsXnzxxd27d+/YseN73/vegQMHsNsKCwtLS0uhhLVaLXh/qFmvrq6GW45dVV1drVKpGhoa0JBVpVINDg4ODw/D2a6uribGYiaTAOmqbCPqcdB8FapBULfs4+MTFRWFaj5KtAwyClaJ3aMHrA9QuNBWns3xWAldWsCUlZWVkZGRm5tbWFgoEolSU1PhBhcXF+fm5sLQhUIGgBFuwPJSf5jSPKgV3djYaBLuqqmp0Wq1lZWVlCtCqSPwsWGul5SUFBQUpKenI7WGYmalUhkbGysWiynFgLC686y9Np6ZubNm7/U15YmHuObn52/cuIGxmjdv3pydnaVzPWtqahwcHECWRB4F2hiqGFQkZA6FQmFMTAz2n0gk8vX1feWVV3bv3o1N+cILLzg4OKBbMvrIKBSKkpKSqqqq2tra0tJSpDEROAWMGxsbtVotiuZKS0t9fHw6OjoaGhoKCgoyMzNRWAtVzB7zZWLFfZMNZDBWIAPDtDWcRqMB9QUJcx8fH29vb3jClKfF7sgDfzgsLCw0NBQjIKKjo9nVDrSKWCgU0inkJvSsnJycoqKivLw8ysGMiory8vJCQh6BLkS2aPYO6SWKXnAtKYYbGxvVarUJl6uurq66uhr+sEqlUigUuCD1gBDrgpcuFArPnDkjEAjQ+jsrKysmJgZMTOrR0F5IdD3XRnRkds3e62vKE69wYhhmZmZmcHDwypUr9+7do8pnYmIiKirK2toatrSvry9iM7SunRa1o0AHmxIUhU2bNm3dulUikSQmJvJ4vI0bNwYGBmo0GrlcXl1drVar0QUKkEa8FPuMaoa6ujrMJYQykUgkkZGRSUlJBQUFGOedmJjY3NzM3C+ruDgmV6Zs88zMTG9vb2AVji7sZ6CUlhDTRjx0YgslZlGqFkgylHGJxBKteUA0C0Oh8vLyhEJhbm6uTCZLS0uTSqVffPHF3r17U1NTUYcItQymBzWJ1Wo1FDIWFucjBTPFMP2p1WrhDEMPQ7fT+go8kMlkeXl5mCwDoguoO/n5+enp6bW1teyOSDQ6uMZm9iyZ+OsvWlt54mRMQsjy8vLY2Njo6Ch7Wk9fX5+joyMIwwjDUvYC0sKUZgRmAvSwQCDg8XivvvrqsWPHoDNdXFzeeOMNDoejVqtzcnKioqIKCgqgCuC8oT6OZkGwpSBKpRLGnlwu9/T0zMrK6uvrq6mpkUgkXl5eMplMr9fTdlxPKEaKawLGQ0NDiNKjUAmsNWAYKpcdl6aNeKKjo2k5MZaOXf9AO9ei4MFEG4N2rlKpgOeioqL8/Pzy8vJt27aZm5tjqgssYcASnjANOFdUVKjVajaAcVBC8eJP8HoanQaMlUolLCZ43fiJd5dKpThi+Hy+paVlTk4O4tgFBQUCgWBycpIxNqJ4Wn7yyMSNNX7HvyprfFFxwwAAIABJREFU1P2DkpPoM+Xl5W5ubnD54BuDtIC9SPdfYmJibm4uiigQaA0NDf3lL39pbm6O+MeOHTu2bt0qEAiSkpLMzc337duHKSoIgdJdBY0BqhbqWmtqahDxgnrBHEOJRBIdHZ2VlYWNdevWLUrZfUJmGw10MQzT2tpqY2MDqwTVheDAAL1whqlCpmRpEDApBxMAfqA2NjGqKVlaIBBgMVNTUxH93rhxo6OjI6isyDOBAAfVqjYKUE0pllhknIz0ZWwNTF1iqGKKXplMhiwXaDxisRh29alTp3g8XmVlZWFhoUqlCg8PB7laxxr4TlYpWvF/kQePFnmK8sRDXJTSgEWHQp6ZmYmKigIb3svLCywlhFhpwzfswuTkZARskHWQSCTp6embN2/eu3evWCwOCQn57//+7y1bthQWFlZUVBQWFn755Zd5eXn19fWooWlpaak1CnIewDBMbrFYXFBQgG0qFoutra29vLyQvWxoaOByuSB1PQnWAcPq14Mrz8/P5+bm2tnZoQUPFCyFcUREBFpeUiTDAYHipZ0usWIYUwwA047TqFtCXJrCGHVLILS6urpu2bJl8+bN6Gfi7+9Pm12iDQCFMfV4EcQCwQMYxpPU3oESRhyLthZYiWEo4ZycHPa9ZWVleXl5eXl5lZaW4vvl8/moaaVCwfyIsMUqRjT+vzxzKF4T+gc1Somxwc3NmzcdHBxQbIgwLMYOUcsQbh7diJjBLZFIioqKpFLpiRMnfv3rX3/88cfm5uY7d+5EfAsxajMzM6lUitwSeJdVVVVQFOCQ0eAKPC65XI55YoWFhTDpOzs7BQJBcnKyt7e3XC6n97+6MKYZdYNxjMu9e/fCwsLgGNPqfxjVeIZGttiNpulgceqGALTszDCdaQ4x8Y0FAkFpaWlISMiOHTt8fHyysrKCgoJeeeWVuLg4hBg0Gg1dQGSY4OjSgBZY07CoKXQpWwusaeCWkurwX1A7MasFGKYDomCCxcbG2tvbp6enl5aWyuVykMxAvCMsYiz7e6GPn5x+Nkw/c/yPNTKq2cX0y8vL58+ft7GxSUpKohM6Q0NDgV52qhMYxmP0kaaOk7u7O5fLlUqlRUVFIpFIoVBg6O7+/fslEgkq47q6urC9QCqi3jIiooWFhYhLJyUlyeXy3NxcgUDg6+tbUFDg6emZkpKCiYFDQ0NPopyVMYbxwSchhAwODuJDISINIxn8Lehn2lKLJoRRes12hsGNYXeZplY0LGp2Tw9avRQfH//hhx/u3LmzoKCgurraxsZm8+bN6enparUaqSboXrVajTyTRqOpra0FnwcYpqxpOMPUnIYqprhVGAXsS5lMhm+BTmCngymysrIwp8LJyYnH46FHV35+fkJCAmg5jLEr40py+5PWxstzT7+jrYk8caOaRob0ej3tsCGVSl1dXTFAND4+nnIYoFgw6Rc7lfIH0akHjF86o6Cmpgat81QqVW1tbVFRkbm5OcqYoYdpyFSpVMJ+RriluLhYIpGgpkIoFFZUVCBTamNjY21tjTERsbGx4eHhw8PDhGVXr9biMKwWX7hyVVWVo6MjeiQgvQQ6R1xcHOzn0NBQtDEKCwuD08Hj8aCNsWKAMRaKKl52a0tqSLOZ0iqVKigo6NVXX42Pj8/MzKysrDQ3Nz9x4kR2drZIJEKVaElJCU0y1dTUoHSJxv8bGxvB02L3+mC35qIlUIhFU2cY/jBOCrjouD0cQ2lpaWKxmMvl+vr6VlRU5Ofn5+TkcLlctM6kO4oOgqF5wYWFBdoYnBgHCVFj8JsnqHDsPlOydt0/DMa5pDqdTiQSeXt7Jycnx8fHx8XFoUN6SEgIGAvs9AklD9LhI2AIYrgmxSeyxBUVFdnZ2XK5vKamBqQx2vpcoVCAVIjcBpKTkZGRBw4c+Pzzz0NCQrKzswsKCsCLys7OjoiIiImJcXV1Ra/sVY9yYYfRKWEGg6G8vNzV1RUhAyhhIBaBaD6fj8cYAYERanw+HwcfJXsgUYyCB9jS1NukFUu0qxaUYX5+vpeX14cffoj0UkZGxiuvvGJubt7Y2BgcHOzh4WFvbx8TE1NUVERhjAw84v+1tbW08oHdtQf+MJvgoVKpiouL2TCmrE8MnRCLxSKRKCUlRSgUFhQU4IMEBQXZ2tqmpaWB7B0VFVVXV2firzHGNDL22NTU1MTEBCwdE4SzKQCP/d09C/3lTWQtONU0y4f/Tk1N0bp2d3f3nTt3/ulPfwK3GRkRqklQP4wvG6xAVLciTFVSUoKTHolNDChobm7WaDQqowC92DFISGZnZ2dmZsJ+8/Hx+Z//+Z/nnnvuZz/72UcffWRhYWFnZ3fmzBkfH5/g4OD8/PzQ0NCWlhbmCSQnGWMVJy67tLRUUFDg4+ODxBIqHDCIGP3io6OjoYR5PB6OmPj4eMAYjUHZKTr2EFO2NqatLdkzH+Ryua+v7//+7/86ODgIhcL9+/f/6Ec/ioiIKC8vRyOOgIAAJyenlpYWRK1o6RI0MNIBNHxIyyRgS1OBLQ1PmB4f+HJxuBQUFIB5kpqaGhsbCwynpqaCXBAaGgoKfXR0dG5uLjGGTtl6ApS7iYmJW7duDQ8P0znvela38FVhfdFZP8+OrJFvTNUOIeT27dseHh4HDhx49913f/rTn37ve9/7/ve/f/To0fDwcD8/P2+joE0cph+gUJ5NhAgLC0MtLuhfSFmB9RUZGRkUFIT218HBwd7e3ujAzuFwcClPo5w+ffoXv/jFd77zneeee+655577wQ9+8Prrr2/ZsiUhIaGsrCwnJ8fNzU0mkz0JnhBVDrjs5OSkQCCgFUugRoOzFRERARhDCSP0haA0hbFJe1ocUg+EMZ2iBoplQUFBTk6OWCw+ePDgiy++uHnzZhsbm927d4OVqVQqq6qqLC0t+Xx+R0cH+K2U6QHoqtVquMRghtCaB8CYUrVQXAEYU3Ma5G3qt4tEIhy1YOCiRURcXJyrq2t4eLhMJoP5Fh0dDQzT0KnBOB5obGzsxo0bV69e7e3tvXr1KlXIdOgX3YRryfpaA1mL4S9640AdPDkyMmJnZ/f73//+hz/8IfDzz//8z/v27bO3t7e3t3d0dHRwcHB0dHR1dV05YQyaCtQIPI6LixOJRNnZ2WjTBxoTAjxIvQiFQkRNMjIyEIJGAyCBQMDlcn/84x8/99xzv/71r3fs2HH69OnAwEA0u/Lz8+Pz+XZ2dhqNxiRwsoorQ3fVzZs3oWZDQ0MRykK5EjjStAgxNjYWv8InBdWcnVgCyw25pZUdatlT1GDcAslKpVImk/n6+qLRLP68oaGhqKgINDLoXiTbkYdHUBqMDlpzAsWLPDzNCCAiDYMIAKa2NMx7GqAWiURw4MH2SUxMhNHh5OSE0CNKO7hcLkggOuPoU+oS37x5s7+/v6+vr6en59KlS3QijEn3H/Ik49hPRdaipR6bOkcIuXXrlpeXl5ub24EDB1566aUf/OAHP/zhD62srAQCAdw8pE/Q9BwV7XQHUM8KHP24uDh3d/fAwEDkihGRbmxsbG1tbWlpQQkEeseo1WrsKljgyLUkJSWZmZl9+eWXfD5fLBanpqampKS4urqeOHHCw8NDIpG4urqWlZXRj7OK3z3lLWBZrl69GhQUFBsby+VyQZZGNIvP5yP5FBoaCvTy+XwcXtjlbH9YKBSiljM9PR1lD7Q9LTDDVsUIE6KhUmlpqVQqRS1RYWEhSvYLCwv9/Pw++OCD4ODgtLQ0pVIJi5oSWhG4Rj8tFHXTJnvwhxGRhgZGMAIARksgMD3QAhE+PELTCQkJvr6+Pj4+6Fadl5eH/ifQ3gKBIDQ0lE2uptb1/Pz89evXL168CAJ/d3f33bt36Wse1gPob0PWaDAqYZ1/t2/fRrvZhISEwMDAM2fOmJmZBQYGwsGDoBwCFe0w/9gVc8XFxUqlMicn59ixY88///yvf/1rW1vb/Px8aBWtVqtUKjMzM/Py8kpKStBzTywWw3tMS0tLTk4GYzkhIcHT09Pd3R3jVGEInDx5MjAwMDs7293d3cLCIj8/n8ZRVn1l6NHW29vr7e2dmJjI4XCggWE9JiQkgKGFiBfVxpjeApsT0WlKVsXSZRuFRqfZXbXoKFOZTIY0O5QkSsSUSmVhYWFubm5YWJiLiwuXy01NTVUoFCbNPWA5K5VK4BmgpR1XKLDBo0Q9cz5LUJWBwwXZvpSUlOzs7LCwsL/85S8vvPDCnj17goODMzIy3N3dra2t09PTi4uLRSJRREQEgtUwp8FEMBgM8/Pzg4OD3d3d/f39vb293d3dd+7cgcamrC+yGuY0nVb97MhaDEY1sOabEULu3bvn4+ODJjWxsbGenp4eHh7JyckRERHW1tZIh6I/ZlJSEsLFMTExQqHQ1dXV29sb9Tc7d+588cUXf/7zn//jP/7jv/zLv3z66acBAQF8Pl8kEpWWlopEIuwAhUJB2/FRbgloJ3w+Pz4+PioqKigoCPFh9OL09PS0tLTEjBUOh1NTU4PI5JPgVNMl6uvrw23AMQ4JCbG1tbWysvL394+KihIKhehklJaWFhUVFRMTk5KSQt2H7Ozs9PR0dOpGOJeytVBIDCTLZDLEkAoKCiQSCZLniBirVKqSkpLc3FwcjjKZjFLNUa1dW1uLOQ+1tbWYI11cXIzCQ6rboXhxYhYVFSFlAN5OXl5eRkYGKlvS09NTUlJwiCMEANMDiaWgoCAXF5fvf//7zz333D/90z995zvfef7557/66iszMzMM9wGMNRoNYdkyiFGPj493dXW1tbW1t7djlsDVq1cZ1qjUrz8a/lsna0f/oN3bJycnORwO4k/x8fHougwlHBcXB+IRytyzs7NLS0thd6G+H8+bmZn95Cc/+dnPfvbTn/70P/7jP1555RUnJ6eCggL0fGlsbAQLF/wtKB+UMdLGt9j6SLoC24iNhYSEWFtbHzp0yMfHh8PhuLq6qlQq2r5n1RNOdFddunSJw+EgVY4Rjf/2b//22muvBQcHA7eo0wSMo6OjcdvR0dGwRZFmh2kdFxeHeDVMbhAqYG8jvYd4L6qgoqOjwbjGNCxY73TuMZ1vDiIKDH5QykJDQ2mne09PTxcXF8QgHRwc7Ozs6JRWDw8PR0dHLKadnZ2tra2Li4uVldWpU6ecnJzs7OzQ+OH06dOOjo62trY2NjZHjhz57ne/+w//8A/PPffcP/7jP/7mN785dOjQ7t27eTweqF0RERFqtZoYqazEaF3fu3evs7OzubmZ9uLs6+sjrPaj7DD1Ooz/D0JjvOwK75mZmaSkpPDw8NjYWDTlAbVQKBSClAfXTiaTIViCvCKqcDw9Pd95553/+q//+ulPf/rb3/52165dtra2XC43Pz+/sbGxpaUFKWL0AAHLD8kM1KzCXcTWp4N8U1JSoBmQznF1dXV0dLS3tzc3N7ezs7ty5QrMNrKq4U02GZNhmMuXL7u4uJw4ceL999//wQ9+gMjff/7nf1pYWLi4uNjb22PA+qlTpw4fPmxhYWFtbW1hYXHy5Mnjx4+fOHHCysrKysoKz7u4uFhbW1taWtrb2zs4OFhbW9va2jo5Obm6ugJs6Cji7e2NxvRgwqIBi5eXF0Jr6FgQHR2N0CByufhSZDIZmu+hQEogEIjF4rKysvz8fKFQKJFIZDJZZmamVCpFB2K4uzk5OShukUgkOTk5KOpGQ+ycnJyMjAzUV6anp0dHR//2t7/993//9y1btiBljQl7sbGxeXl56enp4eHhgDHVE1jMsbGx9vZ2hEiQA7t48SIxDqklf63l8NeXZ/AIWLtRbDTGsLS0lJeXh0wgIquYJESZg5SiAP8NheNhYWE7d+58/vnnf/nLX/7yl7986aWXnJyc0tPT4a2xS2pocwm5XJ6Xl4dUBzIZCPlg30ALQcXFxcVRLefh4XH8+HEvLy9/f39nZ+fLly+TJ8DiwgUxhJEQ0tvb6+bmhoZEP/rRj7773e8im+3h4QHvHdrPxcXF1dU1KCgIvj1qJEJDQ2Fgw/CG+sXcjJKSEsQIUZqPlA+81oqKipqaGmR6Kf8Z5dkxMTEY7x4eHl5fX9/d3Y2QYWdnZ0tLi1arheGKkmN0+S4tLS0vL1er1XCGwYorKChApBoHKKJcEokEPjwQjg2QnJwcExODbGJkZOTJkyddXFwwygcNFW1sbHg8Hv42LCysqqqK/aVARkdHm5qaaGlkZWXlhQsXGGPbYMJyi77hV/n3xeIi99fxsA9FtVrt7++PanVMgcFobLhzMI/Ly8sx+ystLc3Gxuatt9768Y9//JOf/OQ3v/mNmZlZQkICmvWAqV9TU4OgS0lJCaqXaEQULSzy8/NNauVhVcJKR9wIZqqdnZ2NjQ1A5eDgADLmEwpx0UYWFy9eDAkJQX7F3d39wIEDr7766ksvvRQQEADKCgJX4Kvi6BEKhaDHJCUlwR1FhglQwWIinYM+deC9gfEGl7ikpEQikSA0hRQAwgq/+tWv/vVf/xX9VcLCwjDDQaFQpKSkwG1OTU2NiYlBNDsqKgpzZ7OysqKjowsKChQKBaKVYrE4KiqKy+ViGHpwcDBceg8PDy8vL/hQzs7OiO35+fk5Of2/9r4srKl7Xf/yXJznORfnXOx2P093p7O7WzvuujvXttu2p6e1Dh1snah1ABEQFGQmQCAkzDOozDIEmed5BgEZBERBEUQFRREwJCFhzFr/i/fk+/8MWNtdrYLru/DBmMSQtd7fN73f+9mCLGBiYmJhYQFxJXNzc8iS+fv7oxrv5+dXUVHBM113/Dk6Ogo1CPSri4uLz507x3Ecy3jl74dPfry8MX9nBkgFBp7nu7q6XF1d5XJ5UlJSTEwM5kshAwCS8/HjxxGnubi4vP/++0899dQzzzzz3HPPvffee46OjrixIFMONj/aS9gnBIIXppcwjQjo0qgAppdBYMRyI7ji4OBgf39/ExOTvXv3mpiY/Pjjj2FhYbdv32Z7Fff3y6HaQX9/v1gspgI+hp8dHBxkMhmiX9SBvLy8kCdLJBI4YeSfkPtF7pqamnrs2LHAwEAErqB8nThx4siRI35+fihxoSSOioODg0NqampJSYlUKt25c+fGjRuffPLJf/u3f1u1atVXX31lZWUVHR1dXFwsl8ulUmlqamplZWVgYKCnp2dubm5qaqqbm9vRo0ezsrLCw8M9PT2xfwe8WgxLYcdaUlKSi4sLJJkQycPTIm0Gfd3HxwejHdQtR8EiPDzczMzM1tYWx72vry+8scF1uXnzJkQ20Q8vKChAJEVbtQxax7/nwt2P638/7Y/IjVHcIgYIx3H9/f0uLi6gwqOFCOcAD4z7Lzo62sLC4u9///tf/vKX559//tVXX92+fXt8fDzaHugDg1d08uRJDEJAUAZeAmEeCrBIxkiZOT4+HgRG3O4YGEJNSCaTbdu2zcbGxsrKat26dZmZmVqt9kEMKlJGh+9kZGTE2dnZwsJCLBaHh4ejYOvn5xcREWFtbe3n53fs2DFUksADsbOz8/LyQkH+8OHDcH3IdXEyBgUFQeMSOyiRqcbExKSmpkLAPTIyMi8vLzMzMywsLDs7Oy0tDTnL008//fTTTz/55JP/+Mc/9u7dm5ycjMkwMLTQNMbcEildlpWV4TwF/QNkD1wFRPKY60byjF4xgI0WN4bMIiMjUS6BEALQe/z4cZxoxsbGDg4O6DB7e3vDGxvskbhx4waEnNBFy8/PHxgY4PQULgxI0B34ey4lRNoeKfuD+saUIeORyclJUO3QTsRthMAP04j29vZffvnliy+++O///u+vvPLKjh07PDw8ysrKUIREMoZxJeTGJH1cXl6OEBF5IN4/OTkZtwvIxqirQccrICAAbgrTQj4+Ptu3bzc3N9+5c6eRkVFDQwOv59M/iLiavpaJiQnidUDzBIJb8MxYvwQxalShce6A/4RKUnZ2Ngp44FpA1xKNdEQlOPLQFq6rq8M/ZWVllZeXW1tbf/311x988MHLL7/8+uuvb968WSQS+fv7p6SkNDU1dXR0YKgYYloQ7gdnC51n0hJGzwnC9JgbRUkMGRNlxSBLIyuGgZGGcS5MboGyht/az89v3759rq6uqampsbGxoaGhZWVlPKMxDO70yMgIqmvJyckAc39/P6+vVENjgOqsAhnzdxnF1Z2dnd7e3ihpgmeLuyoiIsLY2Pj111//61//+uqrrz777LM//vhjamoqRtWLi4vREiwvL8/JycH4K0hawDbGmEiZDW1MUAtA95PL5eheIpZGddrLy8vf3//IkSNisfi7777bvn37+vXrfX19h4aGOH3jkb+v0ZRB/U+pVKJXhNsUFEsYu4I4Li6OZC5BvYyNjUWxF78p+sbQQsjMzES6CxEPMDRwUGLqKy8v7/jx4+vXr3/nnXf+/Oc/P/HEE2+99ZadnV1ZWRnqvRgkbmxshGAArTLGoYlvG2wwPI5SIoAN94tciUS/sLIHHx70b/x2CI7girFOHVVPBEr+/v4///yzk5MTmHZhYWG1tbXsd4hzdmhoCBc3Pj4+Ly8vPT0d3hhOWKffIP/7T+RH8Aj447yxgU8+f/58aGhoenp6VlZWfHw8mENisXjjxo2vvvrq6tWr33rrrQ0bNgQFBZWUlDQ3N7e2tmJ4uK2traGhAaClQJrUMIl/Dz+MmxvNDDiBhIQEJGBBQUE4+D09PRHF+fv7W1pafvXVV/v37//2228zMzMNxmju75fDBtUzMzNyuVwsFsfHx9O4NelpsdNLgDGbIGB+k1a3QBMvJycnMTERRyRNaGMJDgYeqqur3dzc3njjjRdffHHVqlVvvvnm5s2bAwICMLlNMj2YIibxI0wdk2IhiNMYL8MPxA9DiTE9PR1XAcwTfGA6gPDrIDiicAN1PlwaoDowMBC9A1Dlvb29u7u76Quk7vHFixdRvKQtzUNDQ7w+hWb5mLxQ4vqdRnhQq9XI4goLC7F2eMuWLf/4xz9Wr169atWqtWvX2tvbl5SUnD59Gp6htbUVDY+Ojo7CwkJEgxhwRY0aMKZZVtKFgaI6RnBx9mOsAu4Xm99CQkKkUqmHh8f27dvXrVu3Z88eMzMzqLdptVqsbr3vuTHcCEV6xcXFdnZ2iYmJR44cYdFrML1E2lok8YFKFfwejkV03XJzc+E/QbQCVQs/HD9+/KeffnrllVeeeeaZ//qv//r444/FYjEJ6KGBR1J4IHI1NjZi7p+QDJeOZBgkWVLzwNkBliUNhyKpwSdHoo6DCRMsIJ+y+kTQZgsLCwsMDNy/f79YLEYuLRaLr1+/zuthTMIyHR0d1PIA4+3WrVv8ogor97sr1Y+gPRwYwy3X1tYGBwenpKRIpdItW7ZAffrdd9/dsGFDTEwMTvqysrLm5mb0A+EZGhsbkZLRVr6qqioMpmPnAHhaWGUCWiK4ikQOQ68V+TC2roKNJBKJ/vnPf3711VebN2+OjIzEehoSgufv67XX6VdqUB+uubnZ0dERqxtYxBJc6a+0+QGeBx4YsEF9nlRy4CEzMzMBSNCbbWxs3n777Zdffnn16tVvvPHG999/Hx0dXVdXl5+fn56eXllZCfEjcC3xxSKvRsQE9W9WmoeGH2iACd8/Qn0MIYLyTawbSoxpuRS6BqCjQquIdMt9fHwOHDgglUpBiffy8lKpVLwenwiYZ2ZmGhoa6KsLDAxMSEjAYmRCO3fnCqj7dSkfBfsjONWLg2pgQ6FQRERE7N+/f9u2bd9///3OnTu3bt0aGhpKJVBo4jU1NXV2dmJUHTQPkCsR5oGID9oWhI5xQ6ObRWczeMgYnEJTB2AODw8H6dLHx8fc3Pzvf//7unXrTExMoIn54Oh7eENK2ziO6+vrk8lk0MRjsUqCeIsfx3wf6lsYPyChT/ROUXDC6FJZWZm/v/8XX3zxt7/97bnnnvvv//7vzz//XCQSNTY2nj59GtMRZWVloLLCMPlABQiseqc3B4BRxMJ3jugdcRDSGRJpYMNpII1d8hgTEwMVBEyMw9A/A+/FwsLC19eX0A6NHnZyTqPRlJaWIjJHOn3ixAk6JSl/FrzxvY2+mrvd9BxDS759+3Z9fb2jo+P27dt//vnnffv2HTx4MDk5uaCgACkZyLHt7e3Qbauvrz99+nRzc3N9fT27FoxIWqQmYQBjJMPh4eGYbQLhJDo6Ojg4GN1LT09Pf39/T0/Pjz766Isvvti+fXtUVJRCoQDM6Ly/v0hmWb6cfuQYGgDwVOS1yBsThqkBDoRTjRAaKShKI7+FIkpNTU1UVNTu3bvffffd11577S9/+ctrr71mbGycnJwM0TIUmdF1h1IPEaEQOZPoPG1gY0tcOTk5SIBR38rIyAARBRmNAYwJyRROE40vNDQU4icwTGhKJBK04gIDA0Epj4qKok3xQKlOp1Or1QUFBZAEhg/Py8vT6ddf8vp6NXnjR7BM9Xvs/sB4SQAbOGGaFNNoNFevXo2KirKxsTE1NTUzM3NycoqMjExLS0MRC1RBrAJqbW2FbhspPMEVIN4jh4P7GCkibimqi8bFxRE8oLmJGhL2mIFgHBwcbGNj884773zyySd2dna9vb3AMK49mM/8A9DiogyZ47jJycnk5OSAgADE1aTsy2bCFEiTzCXOLFSVkBiXlpai1AQx4MzMTC8vr82bN7/44otPP/30hx9+aGJiEhYWhnZddXU1NsWiKYUyBEkCI66mWaiioiJkMYA0eJeoRFBFGtVptL5I0wOdAtrMSkraqAJgrwDcLIgf+BOJj7u7u6ur6/79+wMDA+Pj46VSaU5Ojlar5RhVGZ1ONzo6Cq6LWCzGLEdtbS0uIjs+cV+88SN4BDxAb0zpH5JMoGJsbKyuri42NvbgwYOenp5Qlo+LiwO5t6ioCNIwwHB7ezs2EkN+EXNLiCEBdcR1CPPgk6mmhWSS+LqogmJkB5EbRPywDN3a2nrbtm3r1q176aWXCgsLeX3aX3C3AAAgAElEQVRli79zAep9j6vx/jSCU15e7u7ujmkEJPOYxKIoGlw0uVyOSQ/8KZfL0V+Ry+VIX+EhCwoKgoKCjI2NX3vttTfeeOP555//7LPPHB0ds7KyqIKFnKW+vh5HAL5qKm7R0kOSxSNdHtS0iGtBK93ICdNJijYBmklopLH6pySBShE1cmOsaMfoqFgsNjMzCwoKSkhIEIlEZ86cYVlZ4Et3d3dDdMHe3h4aZkSGv4+XDIb/8ZGy++mNKVdZYPZ9Yn8iz/Ozs7NXrlwpKCjAoRsQECCXy/v6+lQqVUNDQ2hoaGtra0VFBe0Qqa2tRZ8J2ou4vVDcgnA5yPdICJGSUWMDpWkkYLhvUJ3GkQ+2Ew57pF7W1tZbt2596623fHx8UBehycoHh2FK6ii6vnjxIkJHeDDaIAknTFNBqEiDMg1aNfR6k5OTwXjJz89PTU09dOjQp59++vrrr//5z3/+29/+tnHjxqNHjwK6xcXF9fX1KByePHmyuLgYzhajxSToDRiz6F2sqoVwgC1KU6RAhykK0dg1j4gavWKaTqUd69jziqBaLBaDYm1paQnOX3R0tEQiIa1STq8uynFcVVVVSEiIRCKxtbWVSCQhISE3b97kF41DCLnxL5lOv3KNFT0iP8Pz/NjYWEtLS35+PvhJqampZ8+evX79Ojze+Ph4RkYG6qVdXV2E4a6ursbGRlSnwUBAIActHgSNoHOCt0TCmtjeBnoQJh+CgoLgijEYBFkvyPFZW1t/++236FFPTk7yPI/AgZDGP5irjm9GrVbr9NK/CoUCjGLgFmDG2CatU0hKSkJpGrkoohg0ilFhgkzv5s2bn3/++eeff/6VV17ZvHmzl5dXVlZWY2MjNjyjplVVVdXa2lpbWwuZFDhhtAMWYxjxDiXh1E8iBWyKovH940+UpkkTH400jD1TiERKY5D1pc247u7uWHm9a9cuiUSCmPno0aNqtZrTM7dwjTQaTVJSkkQicXFxOXz4sKOjo1wupynx+37hHkG7nzCm+gF+BotVrVbfuHGjpaUlPT0d92JdXd3t27c5vcKrSqWan58fGhrCMkTS02pvbz9z5gyoHXDFpNJGklrUZUF6htsddw80BnDeowMZEhKCNd+QB4B0gYuLy4YNG1544QVnZ2dkXHNzc6TjSdnBgwuq2ax7bm4uJycHJBAMRWOUEvO9FEuDgg4SK9YgItfIz8+PjY01NTV94YUXnnnmmf/8z/988803zc3Nk5OTsau9tLQUbJna2losSWxpaSktLcXWQjyBhj0NomicmxgaY0kdmBujIIiqWdRegu/FhUBojf4wQmjUscLDw6EEQkuq/P39sQ/I2dn5p59+8vT0TE5Ohu48FRRQtuB5fmhoKCQk5PDhw7a2tvb29nZ2di0tLfyDEWx5NO1Blbh0Op1Wq1Wr1ZcuXaqvr4fHaG9vHxwcVCgUPM/Pzc3B42m1Whyc/f39kZGRmKHp6OhAURpNJgxCoKtETdElYUwVUbhiHPxYRwi5XG9vb4Rqzs7OPj4+33zzzRNPPOHs7IzNQEqlkrJ6VhX1wZU3ybGAMdbW1ubt7R0VFQV5KoxhQ/8E8TNiaeAW5aWkpCT8yk5OTh9++OGzzz6Lkex33303PDwck5sYV8Ca2Lq6OpKqxSxKeno6FPOgTQt6FulLI5YuLCykNBgFLbYWTU6YanJsRRp5DdW0wLuEK6ZdNki1EE4D4Z6engEBAYcPHzYxMUHTWCKRDAwM0Hc1Pz+vVqt5nm9qavL09Dxw4IClpaWdnZ1UKh0dHeW4+6nW8ojbfc6NqY+i0Whu3bo1PDx85syZpqamrq6uCxcuIIQmhOP2ZXs5dXV16P1CtA3EQORyIAZhAI1Wh+BmIoFFtjnJLjcKDAyUSCQeHh6+vr4Y/ROLxd7e3tu3b1+1alVgYCAOdXYhEMkgI7d/EDDm9FLVMzMzqOTPzs4qFIrjx4+HhIRgGQqmfIBeHFipqamYH4YoCk40f3//LVu2vPnmm0899dQLL7ywZs0aR0fH9PR0VKHz8/NLS0tRdEBufOrUqaamJhyOiYmJJNbPjj2Q0iW7Q5wolkAyODZIAdAPI+gSZZpK0/DJi2FM611RmqLc2N3dXSaT2dvbY90XWk04banENT8/r9Vq09LS7OzsrKys9u/ff+jQoeTk5Ie4/fih2P2EMVELp6enb9++PTQ0dP78+a6uritXrmg0Go1GQ/xhojdSAQx3M8/z586di4uLy8jIoE0iSInRyUANFpnwiRMnKA2DR6J2KwVyKIeisYR0y8PDAznYDz/88PXXX9fX1yOlZ9f8aDSamZkZFCTVarVKpXoQGTLebWpqCr5Fp98aW1JS4ufnl52dDZGtxMREHFiIpTGVjS+hsLAwMTHx0KFDa9eu/eCDD958882XX3553bp1sbGx6D/V1tZizRX0PSANT2tia2try8vLIV5bVFSEySdibpErNoAx6VoawJiNoskJE4DBn8MYEyJq7IikEBqbrr28vCQSiVQqxWnr7u7u6Ohoa2ubmZnp4+NTUFCAwI28Bc/zo6OjERERlpaW1tbW+/btMzc3x+DE4xNR8w+i4QRXrFAo4I1RNCJvtuQ3a3Bw9vf3y+Xy6OhobMdGVgzCEIJDpGEoTSOQZnGLyT5E1Kid0H5gxNU+Pj579+6NiIhQqVR0spAsFvsJ/+D7AB+mr68vJCQkMTGxsLAQE0s4xRISEiDxAVEeyFatX7/+9ddff/rpp19++eUvv/zSyckJVWgsYSFlaeTDWG2FR1pbW6uqqlAtA84h4lNcXEwroOGQKYXBFw62FoptGFRC1Q2nKnrdycnJ6NKjoYiwCNv2UNlikUz9Ag8PD7hiLPeAaOnOnTshJ+ju7o6t8diHyuk5cC0tLS4uLiYmJnDFzs7ORNX846/gw7L7HFRzeqYHFurArbG1In4RPZN1dDr9sl+tVltZWRkUFAQV5cLCQsRyUKjGaAR2i2HmloI6cLZArAd6IZoBIU5vb29bW1snJ6fKykroYCE2o2lyg0+4+Of78nWxX9rib2NmZgYQRRSdm5uLacSkpCScZcXFxSkpKaampqtXr37uuedWrVoFUkdsbGxVVRXavKhUgYgO3ELnCDV//FBZWUkLDcHoQEUaeM7Pz2f50oiGaAsUlBjgfmlzMkrr4H7jVIXECkJoWkZFpWkAGLG0l5cXSW3CIQcHBx88eNDS0jIhIUEmk2VlZU1NTeGro8hlcnIyPj5+3759u3btMjMzs7KySktLo3WKjwmG+ftbqV5yFoz7dfO6LNTRspqenu7u7oaurVwux60JjTgUV2hggOXookYNji6yYqw+Cg8PF4lE5ubmoaGhg4ODtI+GFCEexFDxbzU6Vrq6uiIjIyE6iQXOcrm8qKgIyJFKpZ9++umTTz65atWqv/71r2vXrnVycoL0NFLcKr2xAvGIpUk1EqMO0OhHQQuRc1FREb5nkKXZzjC7YBUjgahEQF2UViuD70E6Z6hCQ2UFWy9YVwzdXLSLJRKJq6urSCRCccvb29vIyMjDwyMmJsbNzY00AFjWR09Pz/79+/ft23fgwIHvvvvOwcHh2rVruHlYouuKtwdS4uKZkjX369bYscVhukjz8/M3btwoKiqKiIgIDg6OiooqKCgoLy+HXhccAkswiIiIgHpbWFgYXDEkbGxtbffu3evo6FhSUoI+LcrjKpWKTm7alPsQcyp8EkQHGN5EnxyN8aKioiNHjhgZGT333HP/8R//8cwzz6xevdrU1DQ+Ph7rf3NzcyHrgcYSXDEwDHoWUWuqq6vB2cSgGGYYsY4DBwEpWtHONHLFNHgI3wuiKBxvVFRUXFwcoiFsmYKyPPIauGI08FlXLJPJvLy8vL29oSvm5OTk4eHh7+9vZ2dnZGSE0kZCQgJ4MrQjAsWUtLS0n3/+ef/+/ebm5jt27MjKysK9pFaraUnAQ7mUf7A9EDImRapUvLknjMkVz83NTU9Po0q8oN+jNTw8XF5eDm16bDZPSEhAoYt2rNH0OXF0/f39RSKRlZWVRCLJycnBkCrPlOLQ9NLdqb/7cL0xryfxX716FTkFzqz4+HgbG5tNmza98cYbf/rTn5544okNGzb4+flVV1eDp4FyIJJh/MDCGPNhcMUYz8YAY35+PnZEY9IYtFbiWtLwNpBMdEuKn2l4GCVozDmAegkRD3hjNJDgh8kVI5b28fFBE8HLy8vDw0MkEjk7O7u5uXl6ehobG1tZWUVFRbm7u589exbQxReFG+PSpUsODg579+7dvn37tm3bjIyMsrKyuru7aT5R8Mb/ihEM8I0DLawg5j1hzO7pILU0SlxBBTtx4gRG/11dXZFKYfMgWhcIzGxtbU1MTLZt27Zhw4ZPPvnk4MGD4I2NjY2BbUL/qcE48eJ8lb9LEnu3x+l3/IXnL/kqMioQIKssLCy0t7f/6quv3n777aeeeuq555775z//aWtrm52d3dzcDOYzylHgyWBNaU1NDSJqcsWNjY1IjKGJh1C5oKAA09ogeGDgAYJKLIBpgwyEzRABoZqFKJptLLEtYrhlCqThignGiKU9PT3RAkRuDNV7e3t7Y2NjiUQChU24YtwM6CloNJrc3Nxdu3Z99913P/zww/fff//FF194eXkVFRWhKfWYABh2/4NqKnTRD5R2/kKEQ3cwej/0DtSJIY3vhYWFiYmJixcvtrS0lJWVxcfHi8ViY2PjDRs2fPrpp+vWrVu3bt3GjRu//fZbjECampru2bNn3759Dg4O0IWNj4+vrq7u7e1FSZPelmeozgYf7G73xG+9V+55nOn02yS0Wu34+HhoaKiFhcWHH3740ksvPfHEE3/605927tyZkJAAZbyqqio0jSoqKmiqgWrUUOGhoBrCWtgvWVFRAb9aWFiIGSaIdVVWVhYWFoKzzVK1wO7A48nJyejtQRssTr/DEeIqmFjCTCiy4tDQUOAZpy3NpVBK7OHhAVV9T09PX19fqVTq5ORkYWFhYWFx5MgRmUzW09ODSwCXoFQqb9y4UV1dbW5ubmRktGPHjl27dn3zzTdbt27Ny8tTKpXz8/OA/S9cuBVm9xPGBp5nyQd/zZsAUQZvwibe7Eu0Wu3o6OiFCxfgmpycnLAHaOvWrdu2bdu7d++BAwccHBxAnxaJRGgdo6uB8klBQUFbW9vw8DBauPTOBkEEbiNMoi/5OKVt9HIcSWyfnH0VfiNU9fE0OGEE1VNTU8XFxZs2bXr55ZdfeumlZ599duPGjd7e3hkZGWgLgbOBCBmjhdD9Jeg2NjZCOAWDJTRhUl1dnZ+fj30aUOGh/jAmT+CEyQ+jM4z9L5g5IY4NImrM/ZM4HmJpVLmgcQn0BumNXDH1h52dnRFGAcweHh4WFhZHjx51dHTMy8ujmgUO9JqaGplMZmFh8b//+7/ffvvtd999t379+sOHD588eRIdRLqFHhMM8w9I/YMNLH/TSwwi0sVvQuiiYJtsbm5Oo9FMT09PTk729fWVlZVB5HnLli379u2zsbFxcXHB2lFaLEaEXlCXjx8/np6e3tnZOTAwAMoHDDAjzSc6UAzmQNjAmGfOLzyffYQepIUGFHcAycPDw0FBQWvWrHn11VfXrFnz8ccf79q1CxU+lJ0gV5SVlQXFWSTDADAF0lClBYzxOHLjiooKtJHgitnRJYhpYf4Bc2PgjWHHEs0/G2gAUDgNIy0xjC6hIo09b4ioMQXh7e3t5eUllUrd3NycnZ2DgoJEIpGTk5Ozs/OWLVvc3NygEHr58mVeP8+EMO3atWsikejTTz/dvXv31q1b33//fQsLi6qqKmgJgBLHMb3Df/UuXk72KHrjxWBe/M5s0E5/RcoEJPA8Pz8/Pzk5OTExUVNTk5KSEhISgjsGC8HhNLDlALUc3LLI644ePZqcnFxeXt7T03Pjxg3UtNmkgLBnUAKgygrH5AUsyHV3Gs/zc3NzbMrQ0NBgZGT02WefrV27du3atbt377a3t5fL5Q0NDRhIxJwmZpIIwETPguMlb9zU1IRpEzxINWpS5F8MY1LVIjEGOGQaeCAAg/5Bcjw0ewjGJcSDUaaGwTMjopZKpWgRIxMWi8VisRg74nbu3IloHHuMia9KRY2ioqIdO3Zs3bp13bp1lpaWNTU1NM9EKh8kvnVf7vBH3P5oSb37ZQQJg34vC3j+zoNjbm5uYmLi3LlzJSUloCujAINdoSdOnIBiLhxUZmYmhDvRysLu37a2tqGhIaVSScxNMtS9EVqzYGY/LYthYJsmIvHMwcFBqVT6wQcfrF69+pNPPlm3bl1KSoparT558mRUVFRpaSkoGVC0wxo0LCImAJ88eZLqWHDICKSRJ4NrSWreeB/UqGmEGEwPtLhoLBEjVhj/ZBVq0bSnmhYNIeK7JYk8RNEY8AaGIdjg6ekpFosh0+Po6Ij91RYWFhEREWKxuKGhAehVq9WgbfH6lqRKpYqMjPz8888h1UJkeJ1ORx1EwRs/0sYxuSWnnyuko5ftb4HdrVKp6IQmpUue5ycnJ3t7e6uqqhISEtDJjIiIiIuLg14sMk9iI6Lrg1szOjo6Ly+vrq7uwoUL169fVygUbAjAM8MeBj+wTnhebyCTjY2NZWVlbd68ec2aNR999NHXX3/t5uZG+hUajaaysjIiIqKwsBDzSaCpsh4Y+juNjY1NTU3gabFNJqpdQ8obM9sYJ17cW0IRGwJAoE8T6ZUdXaLND6wHNsAwDSQiiiayh1QqBYapVAEepbGxsbm5uUwmi4mJmZyc5Dhuenp6amqKzkFSxmtsbPT39wcnBLkJUhKat9GtRM2tu9nygzGMva5UXmIDbwPMkPbagn6dDws8nudv3brV2dlZUVGBqixcTWJiIuYBUTpCDQmbPrGiOSgoKCkpqbKy8uzZsyMjIwqFAuExOQH27KAPANeNXG5ubq62tnb//v0fffTRunXrvvzySyMjo+rqarAX4LF5nr927VpkZGRGRga6xJWVlShfoScMDEP5CPKD0PFA+RofG6MRkKomV0yoJleMyhZWmWIeg6SCWXlaGmPCinMAmDAcGhq6uKYFMqy3tzf4Hh4eHu7u7m5ubk5OTtbW1nZ2dtjY7OjoGBERgUWWOIiJZofzF9hWqVTj4+M6RjSPTdwEb/yoG3cnf9sgT6ZJVLAsl4y0yXTMah9y4zqdbmJi4sKFC8hFMQMAWSy0eTB539jYiAnK9PR02lGUn58PAY22trb+/n5MVrP/nU5PP8IdefXq1bi4uC1btrz//vurV6/esGGDj48PRmoVCgUOJvwuWq323LlzgBY2CcPrnjx5En+2tLTAFbe2tqJ1vCSMwQkDjxrywOSKSdODCCe0KhnfwOJZYlYSgFwxkAzNM/A94I3R5EdlC5kwegeurq6Ojo6urq6WlpaHDh3y9vYeGRmhq0YXlOh9OJTxlZLGA11B8sOPCYBhyxXGhGH+zkoY6/c4xui1BsYzrhs3DWaPYfPz82NjY1evXm1ubq6srITaBvqlmB/ERDS2eFdVVWECCWJaENlJS0traGg4f/68QqHA7Bdcx8TERFlZmYWFxUcffYTZBktLy6ysLMzBw1HTb0T5dldX19GjR+VyOfQrocjT3d196tSp8vLy9vb2trY21KVr9YYaGMQAEEJjZhveuKioKIcxqlGTGABiE1S2gFgieGACEVvUaHgYekkkAEAal6hpgTgNhLu5ubm6usIbBwQE2Nvb29jYODs7t7W18TzPDgzjqGVzY54Jm+nysTBmL+4fdWM+TFt+MDYwbqlq1pJP+zVPMAC2wXM0Gs3IyEhvby9QlJycDKoDIF1WVgZ/iFi3oKAgIyMDWx1iY2OxK7SkpKSzs/P06dO+vr5vv/32W2+99e67727atOnIkSPginIchyYz7l2a3CCHc/bs2WPHjqWmpoL90tLSAmpHZWUlZL0RZhMlE1OH6A+DbgnCFqYgioqKoIlJpWlMdJO+Bzu3RG1hdu6f6lgkyoPZMlCm2ckHPz8/kUjk4+MTEBAgkUiAcw8PD6jJb9u2zd3dvaenh9fnuosv2eJr/Zig9J62/GC8OE42+GFJf/ub3or9GWe8SqVCjgrT6XSzs7Ojo6NXrlw5e/ZsRUVFWloaJmyPHTuWnZ1dVlaGsLa2thYjgVj2i32RGzduXLNmzbvvvvv666/v2rWroqKCdSz0GRBZsH0pfIbW1tbIyMjq6ur+/v62trbS0tLW1lYg9vz585D1AIxp0xLiZ8AYijwAM0aa0/SGn1mNS4IxcbZIsBbRcmBgICuOB29MUh5U2ZLpDXVpkUjk6+vr5eXl4+Pj5OT0/fff29radnV18fqSnkEwteQlpov4my76irTlB+M/2AjMC3euumYNolBDQ0Pd3d3Nzc15eXmo90BgCOMH9fX1R44c+fnnn997771XX331nXfe+eabb0QiEdS2Tpw4UVtbOzQ0dPPmTVCC2Q9AumX4YWFh4fz58zExMWVlZa2trViscfLkyVOnTkHssrm5GckwqzgNEUK0lwjJ2CZNA0wY4WYl8gjDQC9bzSKjfJjwjI0cBgD28vKCbC0yZFdXV19fX2tr6/Xr10skksuXL+t0Oq1Wi68aqc1jUmf+/SbA+N52t4Nfpx+NNnjyzMwMtATr6uoKCwsTEhL8/f0dHBy+/vrr99577/PPP//2228PHz58/PhxKEUDVxDHk8vlBQUFDQ0Nvb29t2/f1ukl+6lxSjX5gYEBVLxOnz7d0tJSX1/f0tJCCx8wbwwlQwgJAMboPGO0GEherFmLLjGrUAueFmJp4BZ4JqFpFsxAMirS+FOqNy8vL5lMhjnE4OBgCwuLH374QSaTDQwM4HAkjg1KgAKMf6UJML6HcfrCODlkVEqpEr6wsDAzMwMeKHwmnomXT01NpaWlmZqafvzxx59//vmmTZt27drl5OSEQcvc3NzKysr29vaOjg7ovLe1tdXU1KChFRgYGB4enpGR0dTUdPHixYmJCZS+wP7nef78+fNQzKmurj516lRpaSlkvTG3aKBxSVo8LJjZpjHpe9AgN3Et4YexJo7EkmhoCdAlP4x2sQF6QdjCpg78bGJi8tNPP504cQJt4cWjhY9VVPw7TYDxPYwcL5sq4xHiYPF3ptnUxrx48eLRo0e3bt26adOmn376ac+ePUlJSQMDA5cuXWpubi4qKsKoEFao19TUXLhwob29vbGx8dSpU5hDysnJiYuLg3MLCAhISUkpLy8/d+7c2NgYprJHRkaSkpKio6M7Oztra2tzc3Np9xKyYvhh1LRA3iIAI6im5Q80BUF7KmiKGzCGvgcKXdhdSKBl+dIgXRLXEmwt/CmVSiHrsWfPHnZtJfWTeEbrn4W0YL9sAozvYZyeEEYBHopPaB1xdw5FUA9samqqpKTE0tJy+/btmzdv3rFjh4+PT3V1Nbwo+eqFhYXr1683Njbm5uZCQyMuLg57MLCNBTQyjEOA743VZKGhocioz50719PTc/ToUR8fn+Li4q6uLshxIaLGy/EnJca5eiOhPNIDgBNmZ5ioM0xhs8HupYiICBbAMD8/P3hgmUyG9NjT0xOrpB0dHffu3RsSEnLlyhWe50HdgeE71Gg08M+84JB/tQkwvoexMR7bqyQWB0sd4Thudna2r68vNjbW3Nz8xx9/NDIycnNzS01NpTehKF2nJwDTP42MjJw5c6asrCwtLS0xMRHpaHR0NElPYmFVamrqsWPHoNdrZmYGze3du3cfPHgQz4QqMBadlpWVIfHOz88vKyvLz8+H4jdOipycHLlcnqo3UswDeonggcnhsLCwyMhIFKghTBsYGIgCNfWH0RmG+/Xz88N0BPWNDx486OHh0dTUxOv3irAjnHf75gW7pwkwvofpGLVAFrQ8z09PT5NPRhlZoVAUFxcfOHDAzMxs165ddnZ2KSkpZ86cIQb14q4JyxWlf52bmxsfH+/r62tubi4oKEhMTERYi7k/f3//kJAQDFcmJiZKpVKJRGJvb79nz57t27cfPHgwNzcXIj5QusXOOnhjyoGhUwshe9SlYdiiBjUPkpumpS3sbkqwLENDQ+Pj44ODg0HPgsClu7s7xOJR5fL29nZ2dt65c2doaOilS5d4nsdWIF4PZn6pnWm8gORfbQKM72EEYxoMJjEAFKURDU5PT1dWVgYHBzs5ORkZGZmbm/v4+DQ2NuJN0D65201JnH4YdrLSk3U63dTU1M2bN0+fPl1fX5+ZmRkZGent7Q0yI8jJWPAdEhLi4ODwzTffWFtbHzt2jICKRRxZWVlgcWFRDnWV2NUtFFHTgmV4Y0wOQyYJ4TTcLOnFA7re3t54DjYweXt7h4WFyWSyQ4cOyWSyoqKi0dFR7HmgBIQGPAXE/h4TYHwPW+wWOD3Fivzn2NhYdna2o6OjiYnJvn37nJ2d09PTwcoCLGl6zuBtiVrI6dfNwDPTbsrFDa35+fnbt2/39fXV1NTk5OSEhoa6ubkdPnx469atxsbG+/fvh+Drzp079+/fHxoaSkRLaOgZELbQ5SLGJVrE0XqjEQgUtFDNopQYzWFfX9+QkBDgGePEEonEyckJOHd0dDx8+HBycvLVq1fx+ekE5BgOrIDh32kCjO9hdIeBk8ByuVCPaW1tDQsLw7isRCKJi4trbW29devWgn4LFBJm/s4uKHVHWX0//ICMkcpgnJ5WTeE3e9NPTEwMDAx0dHSgSCaVSl1dXY2NjXfu3Ll169b169fv2bMnLCwMsTQNLdESJuJ7YPgBpemoqChgmDiYpAHAemPsQARxmjhbtBrCzc3N0dExLi6up6dHoVBMTU2RnDD9muxs9gO6fI+JCTD+P1uctbLFZ8TPk5OTuBHn5+enp6d7enoyMzODgoJcXFzs7e1DQ0NPnTqFnYwEYOIzLOmNYZhGpJotzVSiHU0TPIg/qX2NzJx9E47jVCpVZ2dndXV1bm5ucHCwuWefm8oAABVPSURBVLn5//zP/6xZs+bHH3+USqWALq1BJtlaxNgoU1NxiyR7MFGMxBhUapoixvJ3Nzc3rEEkYS2RSJSUlHTu3Dkat6T4gj4qx7DTfg2SF18a9pLxdxYjDR7/hSevDBNgfA+j6409T/irSqU6d+7ckSNHMGfn6emZm5t769YtjqF2wduQnsHdgmpW0oDGIVgVBI5Jknl9+E0GCUhECuTYtVrt1NSUVqtVKpWXL18uKSmRyWRmZmampqa2trYSiQSLGrEgCmPG0AaA4jfNEtNqNWxjwp5x2mAKea3w8PCYmJigoCBnZ2dLS0tXV9fs7Gxsz+T0vTr8Rry+jgWxBDyB4ovfRNgyQOy/8IQVZgKM/884fR+IGpi421gc4glDQ0MFBQWYg/fy8goLC2ttbcUE7JLugr9Lgs0vctEG72DwZIMnLH7+L7gaTHdcvHixrq4uMTERfV1fX1+sF46MjIyJiUlMTEzRGwDMTheTW6aaOWYbXF1d7e3tg4ODc3Nzu7q6RkdHaRh4yfGGxR/1V7pHetW8fmsEVjotHjCmN2QzF7yWDpcVBm8Bxv/fDO4tMijU8jyvVCpbWlpSUlKw6s3Pzy8/P//GjRv0KrhT/i6I/TX/9eIH2ZcvxvOSb7X4V+D1JxQCcqVSOTg42NbWVl5ejroUzQP7+fmxlKxAvQUHB0ulUpFI5ObmJhaLZTIZyl1paWmDg4PDw8Nqtdrgv/41v7XBD79g1OQjFh2n9/aLCdjsJ5mbm4NSEl4uwHglm4Fz4O9UJpifnx8YGMjJyUFaCEZ0a2srdHDZO4mNHn8ZhPyiO34x9n7hJQbv/MtvZQAYtLiQjePBmzdvdnV1lZeXnzhxIi4uDmJaoYwFBQXFx8fn5eWVlpYSx9vADZL0AjKFe34w9gu/J67wTLhijUYDH0uFA/7OQ4GeTKcqAnuWcvfb75FH1wQY/5/R1WUpvhzHTU9PK5XK7u7u/Px8JI0pKSk1NTUQ6EFTFy5Cxwj6PVJ3CbW+SdCTBd6So5fcnZPPS/5GHBOn0FfHklju+5dA70wKLRhsXBxU48MgP0LPb2JiAvUCgyevDBNg/H/GwpjubK1We/HixcrKyqSkJGi+lpSUQO0NdzC7lYZkGR+1W4TTBxQ4bqjozelL7ji2yD/PLTI8iEI69bepxb2gF+um+pxBMHIffwuKnMfHx2/fvs3zPG3bMIAxr48O6AKx//qoXaPfaY8FjO8W0bEPksuie318fLyrq6u4uDg1NRUDup2dnbhjgGESf1rSoT2yxsKYfRCleHSGfiHQ1ekX1pC6EKF9cdTKvoPBVeDvjKgXP77kI3j/mZmZhISEpKQkTt+1YpkkLIZVKlVVVVViYmJERER6evrExARd7iU/5DK1xwLGS5rBkczeKFqt9urVq01NTaAu5ubmdnZ2jo2N8XoyhsFU0+zsrEajgVt4BINquq1JbFCnlwSlD6zTG6+PqBcYhboFvQo00Hu3eBs/swMPi78HQs7i4NYAt4vzWE4/KDozMwP+Kadv0dO/8kz0wfP8pUuXQEpNTk62sbFJSUlhP8aKsccCxnQfUxBIsRlxrfCEmZkZFHvy8/PlcnleXl5bW9vg4OAv7IJg34fl9z+E3/MuxiKHNQIkv8hVcnfmxlS7ou+Kv/PXZ1/IPm3xk3U6Hel+0jMNRkeoZLigl+mGWjUbHiclJUmlUjxHo9EoFAokzHP6RTygpmu1WvrvCgoKzMzMFu4U0OQfsYv1r9ljAWO2xkOqHUA1uaDZ2dnJycmhoaGmpiZsV6isrOzq6gKpg1/qrqWfH9Kvdd/MAMm/5vmLAXzPVwE24+PjCwsL3d3dg4ODU1NT2IwBAPf29vb39wPAw8PDSUlJvr6+iYmJSqUSocTg4KCTk5NIJIqPj7ewsPDz8+N5fmBg4NixY6ampnZ2dmlpabRDD7VJQHp2dnZqaqqxsdHFxYVkyek0/03Mk0fTVjiMyQNwi4j484xq+fT09PDwcFdX18mTJ8vLy0+dOnXx4sWxsTGUdg2CvcVg5u40/hHD9pIfcskPfM9n/sL59QtvyzNRtLe3t0gkcnFxqaur6+7utrKyGhgY4DhuZmZGJBLJ5XKO427evBkWFhYVFdXS0hIcHCyRSCYmJtRq9cGDB6Ojo7FjfdOmTZ6enjgXhoeHR0ZG+vr6zM3Nk5KSCJwAqlarBVEMjTTBGy9XW3xL8QwIZ2dnr1271tbWhkXBZ8+evXLlCktXNlDqEexfMEKOra2tiYlJa2vr/Px8W1ubqanplStXgChnZ+fw8HCe53NyckQiEULoyspKa2vrnp6enJwcJyenGzdu8Dw/MzPj7++PoBoRllqtvnz58qFDh3AQqFQq9JZnZ2dB+RgcHHRwcIBiASF5xVzWFQ5jA8TiB3LOc3NzarX62rVr3d3dra2tp0+f7uvroz4wnoyWjIEjEuy3Gr49pVLp6+sbHx+PBzs7O83NzQcGBhBUBwQEHDlyRKfTQdUkODg4Li7O29v7m2++aW9vP3bsmJ+fH81axMfHi0QijuMmJiaSkpLs7e2DgoJ2797t7+/PcRydvCh6Xbt2TSwWy+VypFECjJeZ0XUiWOr0BKbJyclr164NDg729vb29PRcuXJFqVTO6ffxGVRl+RVxsR+icfoyskgkSklJQXlicHDQ0tLywoULAKePj094ePjc3Jyzs7ONjU1xcXFSUlJVVVV5efn4+Di2yVMZLCMjw8XFRafTJSUlubm59fb28jyflpbm6+tLF3pBv2cnJCQkIiICnwS1NAHGy9LY0rRGo5mcnBweHj537tzZs2cvXLhw48YN0jfHTbAkIWkFXO+HZYhreJ53cXHJysrCNzk4OGhlZdXX14fnODg4REREaLXa6OhoJycng3coKyvbs2fP4OAgz/NjY2OHDx92cXHheT4sLMzb2xtBk52dXUBAANXVFxYWJicnZTLZ3r17Gxoa+vr6enp62PkwocS1PIy7s2aDKHp8fPzGjRtDQ0NXrlwZHh4eHx+/Z5+TFzD8+4zTt3zd3d1jYmKAtMnJSZFIJBaLGxsb8/LyNm/eDJ/Z1dVlaWkZHx9fV1dXUlLS0NCAq2ZhYeHo6JiamhobG7t7926pVKrT6erq6g4fPhweHn7ixIldu3YdPXpUoVCgOj0/P9/c3GxkZGRpaenn5+fq6hoYGMi23FbM6bzCYQyjhpNWq52cnBwfH7958+bY2NjU1BSpeRgcyUuWWwX7l408ZFxcXFFREX2lHR0dVlZWzs7Ox48fT01NraioUKlUPM+fOXNGIpFAHDcnJ2dycpLn+eHhYegT5OXl9fb2Njc346p1dnZGR0eXl5cPDg5evnxZrVbr9FuvRkZGLl261NPTc+HChcuXL/f396/Ia7rCYczmxsR5QHaENfYGLaUVeY0fBaOG09jYGBUgpqenp6enx8fHR0ZGQNvQaDQ0vTA7O0vVCl5frGIvDWIodpEtzxzH3F2kCCiQXkmXe4XDmG0hGiS69CBVRIhluQKSpUfNqOwPnwxh4OnpaSJmsRnNwsLC1NQUADw/P69Wq2mrDnA7MzMDHNL4IX6gCQ1ihiMHhhwKu291BUCXtRUOYxa6BGk2L+IZCjGuPb8iah6Pmun0O+WIng3UgWJJtQmqISNKorYC60LRRKDYysC76hgGODUOsRyPdNHYq78ybIXDGMaG1jiwsfCBdcsPaLxuOdri+jx75C2ZgCx+ssEPbNSDBw2mMgy+f9iCfhktKxIMtGu1WlA7aNbSYFDUoOG/2B7GV/ugbIXDmIDKHtXzzJYGHbO0AS8RXDFr7O1ucOsbIPmeP9C1gFckb8wGzDzPY1YMITfHTERzd/J2WI9N9TNy16z+FreUIMkD/dL+eHssYLzkGUx31Twj/mxwXz6ettidLo5TFkOaMMa+yuDlyFQpc4EmHq8X5Sfg0Q80AkUem05eTp8Y8zyPMWnMSxPrg0bH6QM8UGWSh2srHMa/yVbYpf2XjQ44jGcipsU/UZQLxjKRKFhfSrUlmhzEmCEiXqjbcfrhRDxBo9Gw27AMMmTkz6RYSnGTWq1WKpWzs7MTExP4v1heh4Hzn52dxdr3lYdhfsXDeLFjWfKflnzCY2vsV0FY4vTZLGBJ+SrgqlKpUE+mdwDaCVRwmKhO4QkzMzNTU1NKpRJziPDGAPD58+exLIYiZFI7w5UiqizW7mC9G7EDlEolAnLCPxsCUIzwcL7cB2MrHMaC/QtGVWVOr23C8/zs7KxKpYInpHIU+WHIX2M2G+Les7OzCoVifn5+amoK42Jo/Czopc4UCkVoaGhVVRWvV8YDLGdnZw8cOHDy5Em81cLCglqtppUahHm1Wj0/P9/b2+vi4tLb28sxW90ohCalIRwilIevPIcswFiwO4zucpVKRS0fgJkUyKanp4EiYIzn+ezsbBcXF2jcgXHF6YdAAUUqWfH60PfmzZsZGRk9PT2cXhcJH2BmZsbc3Ly5uRlOnj4YXoX5M3rw9u3bIpGooaGB1w+Q42nUjkaPGucIvXDlVTEFGAtmaDo9k5EoFgQA6GyxTwb8cnNz/f39x8bGELtOTExQbsxmuTMzM6Ojo6OjoyhTAfYqlQoOv729va6ubnR01NXVNS8vD9F7dXV1WlpaYWHh9evXOY5Dlt7T0xMbGxsdHZ2fn29ra1tRUcHrx8I1Gk17e3t7ezuOjK6urtzc3PHxcVL8FLyxYCvf2DJSf3//lStX4IE1Gk13dzfUubu6urCTNTc3F0uk5HJ5WFgYakhDQ0NyuTwkJEQmk9XX109OTqIiPTQ0FB4e7uHh4ebm1tHRMTk5GRISUl1dPTMzo1Qqjx075uLiEhYWhoXmQOa5c+fCwsISExNtbGykUqlCoZidnW1vbzcxMXFzc0tKSrKwsNiwYUN7ezvP8zgLNBpNVFTU0aNHeZ6fnp4+duxYVFQUrcWittMKc8gCjAW7w6gCNDs7Gx4enpGRAfc7MDAgk8l6enquXr0qFotLSkoqKipcXV2R3Obm5np6esLp+fn5RUREtLe3d3V1YeZhYWFheHjYzs4uNjb2woULLS0tCoVicnLSycmpuLiY5/nMzExbW9uOjg6lUllbW/vll1/W1dXxPK9QKBC0d3R0ODg4dHR0TE1N+fv7u7q6wi2fOnVq69at9fX1vN4bcxyXmpoK0cz+/n43NzeAnOd5jUYDpS5egLFgK9so4NTpdKWlpSKRSKlU8jyfmZnp5+c3Pj7u5+eXnp6OJzc0NFhbW8/NzRUUFNjb209OTp45c8bc3PzKlSt4QmlpqZmZ2ezsbGFhoZ2dHaJo2MTEhJ+fX0lJiVKpFIvF2dnZ9E9WVlZpaWlIdKFQGxISsnHjxoqKips3b5qZmZ09exbPHB0dtbOzQ25Mzf/a2lqxWLywsID9cih9jY+PT01NCX1jwR4LY4Pq4eFhVJtmZma8vLxycnI4jrO1tbW3t4+JicnMzHR2dt6xY8f4+Hhubq5YLJ6fn8/JyfHz84Oqu06nGxwc3L1795kzZ7DYDep2SLnVanVQUFB+fv6tW7ccHR2rqqo4vfgO/bW+vt7BwSEuLq6zs9PU1DQ7O3t+fn7v3r0dHR14/6tXr7q6utbU1PB6+hfHcX19fTKZrKqqysvLCwfK1atXs7OzY2Njz58/L+TGgq18Y7tNc3Nzfn5+0dHRFy9elMlkfX19ExMT+/btk0gkZWVl1dXVeXl5QFRxcbGtra1KpSouLg4ICEDnluf5gYGBXbt23bx5Mz4+3t3dHRVjROwqlUomkyG7dnBwyMjIwAfQaDQ7d+4sLCzUaDQymSw1NRUvcXR0zM/PVygU1tbWYWFhePKlS5eMjIyKi4vxnmhcX79+3dra2szMrLCwENU1pVJ569at8fHxwsLCBf2yi4fx7T4oE2As2B3G8qg4jmtra3NxcQkMDAwPD0eXGOmuwauqq6ttbGyuX79+4cKFn376qaurC4/n5uYeOnRodHT05MmTFhYWjY2NarUapWmlUunm5iaXy3mej4+Pt7e3v3Tpklqtbmlp+eyzz2JiYgDvqKio0dHRnJycr776Ki8vj+f5/Px8Y2PjrKysxsZGmUy2du1a5Ofk52/dumVvb793796RkRF8Zq1Wy3Hc0NBQaWkp9Zb/2O/1wZoAY8HuMJbQxnGcQqHw9PTcvHkzAlqdTldUVOTm5lZRUXHq1KmmpqbW1laO47Kzsx0cHEZHR3meDwkJkUgkzc3NJSUlhw4damlp4Xl+bm4uKirK1NTU29s7KioKy3SCg4PxtpDIdHNzi4iICAwMtLKyys3NXVhYKCgoOHToUHBwcHJysqura3l5OWabkpKStm3bJpVK5XJ5fn5+X18fOCHUKquvry8rK+P127bwr6mpqehpC4OKgq1wI0ojETDr6uqCgoLAr0LrqKKiwtPT8+eff7aysqquruZ5/uzZs2VlZQqFQqvVKpXK/Px8Z2fnwMDA5uZm6vTMzs6eOXMmIyNDLpfDXV+6dGlgYIDWu7S1tdXU1IArNjo6ijgZkmkqlQrLXHj9YCl6YBwzqsFKPoAogqchD09LSzt16pRCoRByY8FWvuEW1zGbcdRqNdwsiNC0QEepVKIbBIhiYRJxv7RaLTJhMLSISkUGeUNePxhMfGyeaR2RAAjmw+lT4X9UKpWkOmBA/DYYqOju7pZKpUVFRS0tLULDSbDHwogyyToudmaIdWU082QgxEEIJD+5oN+hxW7DAyZJnQeBMZu70uwUAZhjJjeoXkWyPuxMJVG+FQrFtWvXBgYG0PESvLFgK9y4pUbBCFRs2kwjR3d7+T09nsH/svhN7tbmZc+XuwHytz6+rE2AsWCGxoLnbsYvgtnif73nmyz5hgbgXPJ/+YV/WvINuUWHDreywCzAWDDBlr0JMBZMsGVvAowFE2zZmwBjwQRb9ibAWDDBlr0JMBZMsGVvAowFE2zZmwBjwQRb9ibAWDDBlr0JMBZMsGVvAowFE2zZmwBjwQRb9ibAWDDBlr0JMBZMsGVvAowFE2zZmwBjwQRb9ibAWDDBlr0JMBZMsGVvAowFE2zZmwBjwQRb9ibAWDDBlr0JMBZMsGVvAowFE2zZmwBjwQRb9ibAWDDBlr0JMBZMsGVvAowFE2zZmwBjwQRb9ibAWDDBlr0JMBZMsGVvAowFE2zZmwBjwQRb9ibAWDDBlr0JMBZMsGVvAowFE2zZmwBjwQRb9ibAWDDBlr0JMBZMsGVvAowFE2zZmwBjwQRb9ibAWDDBlr0JMBZMsGVvAowFE2zZmwBjwQRb9vb/APge0U9SO5dXAAAAAElFTkSuQmCCAA==" alt="" /></span><span style="font-family: arial,helvetica,sans-serif; font-size: medium;"><br /></span></p>
<p><span style="font-family: arial,helvetica,sans-serif; font-size: medium;">Por relación de transmisión, se entiende, la que existe entre los números de revoluciones de las poleas y </span><span style="font-family: arial,helvetica,sans-serif; font-size: medium;">está dada por:</span></p>
<table><caption><span style="font-family: arial,helvetica,sans-serif; font-size: medium;"> </span></caption>
<thead>
<tr><th scope="col"><span style="font-family: arial,helvetica,sans-serif; font-size: medium;">«math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«msub»«mi»d«/mi»«mn»1«/mn»«/msub»«mo»§#215;«/mo»«msub»«mi»n«/mi»«mn»1«/mn»«/msub»«mo»=«/mo»«msub»«mi»d«/mi»«mn»2«/mn»«/msub»«mo»§#215;«/mo»«msub»«mi»n«/mi»«mn»2«/mn»«/msub»«/math»</span></th></tr>
</thead>
</table>
<p> </p>
<p><span style="font-family: arial,helvetica,sans-serif; font-size: medium;">Donde :</span></p>
<p><span style="font-family: arial,helvetica,sans-serif; font-size: medium;">«math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«msub»«mi»d«/mi»«mn»1«/mn»«/msub»«mo»§#160;«/mo»«/math»=  diametro de la polea motriz   ( en cms )<br /></span></p>
<p><span style="font-family: arial,helvetica,sans-serif; font-size: medium;">«math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«msub»«mi»n«/mi»«mn»1«/mn»«/msub»«/math»=  número de revoluciones de la polea motríz  <span style="font-family: arial,helvetica,sans-serif; font-size: medium;">( en rpm )</span><br /></span></p>
<p><span style="font-family: arial,helvetica,sans-serif; font-size: medium;">«math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«msub»«mi»d«/mi»«mn»2«/mn»«/msub»«/math» = diámetro de la polea conducida  <span style="font-family: arial,helvetica,sans-serif; font-size: medium;">( en cms )</span><br /></span></p>
<p><span style="font-family: arial,helvetica,sans-serif; font-size: medium;">«math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«msub»«mi»n«/mi»«mn»2«/mn»«/msub»«/math» = número de revoluciones de la polea conducida  <span style="font-family: arial,helvetica,sans-serif; font-size: medium;"> <span style="font-family: arial,helvetica,sans-serif; font-size: medium;">( en rpm )</span></span><br /></span></p>
<p> </p>
<p><span style="font-family: arial,helvetica,sans-serif; font-size: medium;">Determine el diámetro   «math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«msub»«mi»d«/mi»«mn»2«/mn»«/msub»«/math»   y el radio    «math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«msub»«mi»r«/mi»«mn»2«/mn»«/msub»«/math»   ( ambas en cms  )  de la polea conducida de un torno que emplea un motor eléctrico  de  «math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mo»#«/mo»«mi»d«/mi»«mn»1«/mn»«/math»  cm de diámetro de polea de motríz   y    «math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mo»#«/mo»«mi»n«/mi»«mn»1«/mn»«/math»   rpm ,  si se conecta con otra polea conducida de   «math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mo»#«/mo»«mi»n«/mi»«mn»2«/mn»«/math»  rpm, a través de una correa, para generar movimiento en una herramienta de desgaste.</span></p>
<p> </p>
<p> </p>
<p> </p>
<p><span style="color: #ff0000; font-family: arial,helvetica,sans-serif; font-size: medium;">Observaciones: </span></p>
<p><span style="color: #ff0000; font-family: arial,helvetica,sans-serif; font-size: medium;">- U<span style="color: #ff0000; font-family: arial,helvetica,sans-serif; font-size: medium;">tiliza el punto decimal en lugar de la coma.</span></span></p>
<p><span style="color: #ff0000; font-family: arial,helvetica,sans-serif; font-size: medium;"><span style="color: #ff0000; font-family: arial,helvetica,sans-serif; font-size: medium;">- I</span><span style="font-family: arial,helvetica,sans-serif; font-size: medium;"><span style="color: #ff0000;">ngresa tu respuesta sin unidades</span>.</span></span></p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text><![CDATA[<p> </p>
<p><span style="font-family: arial,helvetica,sans-serif; font-size: medium;">Si la relación entre los diámetros y las rpm ( frecuencias de giro ) de dos poleas conectadas por una correa, está dada por la expresión : </span></p>
<p> </p>
<p> </p>
<p><span style="font-family: arial,helvetica,sans-serif; font-size: medium;">                                                    «math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«msub»«mi»d«/mi»«mn»1«/mn»«/msub»«mo»§#215;«/mo»«msub»«mi»n«/mi»«mn»1«/mn»«/msub»«mo»=«/mo»«msub»«mi»d«/mi»«mn»2«/mn»«/msub»«mo»§#215;«/mo»«msub»«mi»n«/mi»«mn»2«/mn»«/msub»«/math»</span></p>
<p> </p>
<p> </p>
<p> </p>
<p><span style="font-family: arial,helvetica,sans-serif; font-size: medium;">al despejar     «math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«msub»«mi»d«/mi»«mn»2«/mn»«/msub»«/math»  ;         queda                     «math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mfrac»«mrow»«msub»«mi»d«/mi»«mn»1«/mn»«/msub»«mo»§#215;«/mo»«msub»«mi»n«/mi»«mn»1«/mn»«/msub»«/mrow»«msub»«mi»n«/mi»«mn»2«/mn»«/msub»«/mfrac»«mo»=«/mo»«msub»«mi»d«/mi»«mn»2«/mn»«/msub»«/math»</span></p>
<p> </p>
<p> </p>
<p> </p>
<p><span style="font-family: arial,helvetica,sans-serif; font-size: medium;">que es igual a :                                             «math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«msub»«mi»d«/mi»«mn»2«/mn»«/msub»«mo»=«/mo»«mfrac»«mrow»«msub»«mi»d«/mi»«mn»1«/mn»«/msub»«mo»§#215;«/mo»«msub»«mi»n«/mi»«mn»1«/mn»«/msub»«/mrow»«msub»«mi»n«/mi»«mn»2«/mn»«/msub»«/mfrac»«/math»</span></p>
<p> </p>
<p> </p>
<p> </p>
<p><span style="font-family: arial,helvetica,sans-serif; font-size: medium;">Reemplazando por los valores entregados en el enunciado  :   <br /></span></p>
<p> </p>
<p> </p>
<p style="text-align: center;"><span style="font-family: arial,helvetica,sans-serif; font-size: medium;"> «math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«msub»«mi»d«/mi»«mn»2«/mn»«/msub»«mo»=«/mo»«mfrac»«mrow»«mo»#«/mo»«mi»d«/mi»«mn»1«/mn»«mo»§#160;«/mo»«mi»c«/mi»«mi»m«/mi»«mi»s«/mi»«mo»§#160;«/mo»«mo»§#215;«/mo»«mo»#«/mo»«mi»n«/mi»«mn»1«/mn»«mo»§#160;«/mo»«mi»r«/mi»«mi»p«/mi»«mi»m«/mi»«/mrow»«mrow»«mo»#«/mo»«mi»n«/mi»«mn»2«/mn»«msub»«mo»§#160;«/mo»«mo»§#160;«/mo»«/msub»«mi»r«/mi»«mi»p«/mi»«mi»m«/mi»«/mrow»«/mfrac»«/math»</span></p>
<p style="text-align: center;"> </p>
<p style="text-align: center;"> </p>
<p><span style="font-family: arial,helvetica,sans-serif; font-size: medium;">Simplificando factores :                        «math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«msub»«mi»d«/mi»«mn»2«/mn»«/msub»«mo»=«/mo»«mfrac»«mrow»«mo»#«/mo»«mi»d«/mi»«mn»1«/mn»«mo»§#160;«/mo»«mi»c«/mi»«mi»m«/mi»«mi»s«/mi»«mo»§#160;«/mo»«mo»§#215;«/mo»«mo»#«/mo»«mi»n«/mi»«mn»1«/mn»«mo»§#160;«/mo»«menclose notation=¨updiagonalstrike¨»«mi»r«/mi»«mi»p«/mi»«mi»m«/mi»«/menclose»«/mrow»«mrow»«mo»#«/mo»«mi»n«/mi»«mn»2«/mn»«mo»§#160;«/mo»«menclose notation=¨updiagonalstrike¨»«mi»r«/mi»«mi»p«/mi»«mi»m«/mi»«/menclose»«/mrow»«/mfrac»«/math»</span></p>
<p> </p>
<p> </p>
<p><span style="font-family: arial,helvetica,sans-serif; font-size: medium;">Quedando :                                          «math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«msub»«mi»d«/mi»«mrow»«mn»2«/mn»«mo»§#160;«/mo»«/mrow»«/msub»«mo»=«/mo»«mo»#«/mo»«mi»d«/mi»«mn»2«/mn»«/math»  cms</span></p>
<p> </p>
<p> </p>
<p><span style="font-family: arial,helvetica,sans-serif; font-size: medium;">para obtener el radio     «math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«msub»«mi»r«/mi»«mn»2«/mn»«/msub»«/math»   ,    se divide el diámetro    «math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«msub»«mi»d«/mi»«mn»2«/mn»«/msub»«/math»     por     «math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mn»2«/mn»«/math»</span></p>
<p> </p>
<p> </p>
<p><span style="font-family: arial,helvetica,sans-serif;"><span style="font-size: medium;">Quedando       </span> «math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«msub»«mi»r«/mi»«mrow»«mn»2«/mn»«mo»§#160;«/mo»«mo»§#160;«/mo»«/mrow»«/msub»«mo»=«/mo»«mo»§#160;«/mo»«mo»§#160;«/mo»«mfrac»«mrow»«mo»#«/mo»«mi»d«/mi»«mn»2«/mn»«/mrow»«mn»2«/mn»«/mfrac»«/math»   cms            o            «math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«msub»«mi»r«/mi»«msub»«mrow/»«mrow»«mn»2«/mn»«mo»§#160;«/mo»«mo»§#160;«/mo»«/mrow»«/msub»«/msub»«mo»=«/mo»«mo»§#160;«/mo»«mo»#«/mo»«mi»r«/mi»«mn»2«/mn»«/math»     cms</span></p>
<p> </p>
<p> </p>
<p><span style="font-family: arial,helvetica,sans-serif; font-size: medium;">Como se deben anotar los resultados sin unidades, entonces:   </span></p>
<p> </p>
<p> </p>
<p style="text-align: center;"><span style="font-family: arial,helvetica,sans-serif; font-size: medium;"> «math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«msub»«mi»d«/mi»«mrow»«mn»2«/mn»«mo»§#160;«/mo»«/mrow»«/msub»«mo»=«/mo»«mo»#«/mo»«mi»d«/mi»«mn»2«/mn»«/math»</span><span style="font-family: arial,helvetica,sans-serif; font-size: medium;">           </span><span style="font-family: arial,helvetica,sans-serif; font-size: medium;">  y            «math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«msub»«mi»r«/mi»«msub»«mrow/»«mrow»«mn»2«/mn»«mo»§#160;«/mo»«mo»§#160;«/mo»«/mrow»«/msub»«/msub»«mo»=«/mo»«mo»§#160;«/mo»«mo»#«/mo»«mi»r«/mi»«mn»2«/mn»«/math» </span></p>
<p><span style="font-family: arial,helvetica,sans-serif; font-size: medium;">  </span></p>
<p> </p>
<p> </p>]]></text>
    </generalfeedback>
    <defaultgrade>1</defaultgrade>
    <penalty>.3333333</penalty>
    <hidden>0</hidden>
    <usecase>0</usecase>
    <answer fraction="100" format="moodle_auto_format">
      <text><![CDATA[<math xmlns="http://www.w3.org/1998/Math/MathML"><msub><mi mathvariant="normal">d</mi><mn>2</mn></msub><mo>=</mo><mo>#</mo><mi mathvariant="normal">d</mi><mn>2</mn><mspace linebreak="newline"/><msub><mi>r</mi><mn>2</mn></msub><mo>=</mo><mo>#</mo><mi>r</mi><mn>2</mn><mspace linebreak="newline"/></math>]]></text>
      <feedback format="html">
        <text><![CDATA[<p><span style="font-family: arial, helvetica, sans-serif; font-size: medium;">¡¡ Muy bién !! ... Ahora analicemos la propuesta:</span></p>]]></text>
      </feedback>
    </answer>
    <answer fraction="0" format="moodle_auto_format">
      <text>-</text>
      <feedback format="html">
        <text><![CDATA[<p><span style="font-family: arial,helvetica,sans-serif; font-size: medium;">Al parecer cometiste un error .  Ahora lo analizaremos. Si aún te quedan dudas, consulta con tu profesor de asignatura.</span></p>]]></text>
      </feedback>
    </answer>
    <wirisquestion>
&lt;question&gt;&lt;wirisCasSession&gt;&lt;![CDATA[&lt;session lang="es" version="2.0"&gt;&lt;library closed="false"&gt;&lt;mtext style="color:#ffc800" xml:lang="es"&gt;variables&lt;/mtext&gt;&lt;group&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns="http://www.w3.org/1998/Math/MathML"&gt;&lt;mi&gt;d1&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mi&gt;aleatorio&lt;/mi&gt;&lt;mfenced&gt;&lt;mrow&gt;&lt;mn&gt;10&lt;/mn&gt;&lt;mo&gt;.&lt;/mo&gt;&lt;mo&gt;.&lt;/mo&gt;&lt;mn&gt;15&lt;/mn&gt;&lt;mo&gt;.&lt;/mo&gt;&lt;mo&gt;.&lt;/mo&gt;&lt;mn&gt;1&lt;/mn&gt;&lt;/mrow&gt;&lt;/mfenced&gt;&lt;/math&gt;&lt;/input&gt;&lt;/command&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns="http://www.w3.org/1998/Math/MathML"&gt;&lt;mi&gt;n1&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mi&gt;aleatorio&lt;/mi&gt;&lt;mfenced&gt;&lt;mrow&gt;&lt;mn&gt;500&lt;/mn&gt;&lt;mo&gt;.&lt;/mo&gt;&lt;mo&gt;.&lt;/mo&gt;&lt;mn&gt;700&lt;/mn&gt;&lt;mo&gt;.&lt;/mo&gt;&lt;mo&gt;.&lt;/mo&gt;&lt;mn&gt;100&lt;/mn&gt;&lt;/mrow&gt;&lt;/mfenced&gt;&lt;/math&gt;&lt;/input&gt;&lt;/command&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns="http://www.w3.org/1998/Math/MathML"&gt;&lt;mi&gt;n2&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mi&gt;aleatorio&lt;/mi&gt;&lt;mfenced&gt;&lt;mrow&gt;&lt;mn&gt;150&lt;/mn&gt;&lt;mo&gt;.&lt;/mo&gt;&lt;mo&gt;.&lt;/mo&gt;&lt;mn&gt;600&lt;/mn&gt;&lt;mo&gt;.&lt;/mo&gt;&lt;mo&gt;.&lt;/mo&gt;&lt;mn&gt;100&lt;/mn&gt;&lt;/mrow&gt;&lt;/mfenced&gt;&lt;/math&gt;&lt;/input&gt;&lt;/command&gt;&lt;command&gt;&lt;input&gt;&lt;math 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xmlns="http://www.w3.org/1998/Math/MathML"&gt;&lt;mi&gt;r2&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mfrac&gt;&lt;mi&gt;d2&lt;/mi&gt;&lt;mn&gt;2&lt;/mn&gt;&lt;/mfrac&gt;&lt;mo&gt;*&lt;/mo&gt;&lt;mn&gt;1&lt;/mn&gt;&lt;mo&gt;.&lt;/mo&gt;&lt;/math&gt;&lt;/input&gt;&lt;/command&gt;&lt;/group&gt;&lt;/library&gt;&lt;group&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns="http://www.w3.org/1998/Math/MathML"&gt;&lt;mi&gt;d1&lt;/mi&gt;&lt;/math&gt;&lt;/input&gt;&lt;output&gt;&lt;math xmlns="http://www.w3.org/1998/Math/MathML"&gt;&lt;mn&gt;10&lt;/mn&gt;&lt;/math&gt;&lt;/output&gt;&lt;/command&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns="http://www.w3.org/1998/Math/MathML"&gt;&lt;mi&gt;n1&lt;/mi&gt;&lt;/math&gt;&lt;/input&gt;&lt;output&gt;&lt;math xmlns="http://www.w3.org/1998/Math/MathML"&gt;&lt;mn&gt;500&lt;/mn&gt;&lt;/math&gt;&lt;/output&gt;&lt;/command&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns="http://www.w3.org/1998/Math/MathML"&gt;&lt;mi&gt;n2&lt;/mi&gt;&lt;/math&gt;&lt;/input&gt;&lt;output&gt;&lt;math xmlns="http://www.w3.org/1998/Math/MathML"&gt;&lt;mn&gt;350&lt;/mn&gt;&lt;/math&gt;&lt;/output&gt;&lt;/command&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns="http://www.w3.org/1998/Math/MathML"&gt;&lt;mi&gt;d21&lt;/mi&gt;&lt;/math&gt;&lt;/input&gt;&lt;output&gt;&lt;math xmlns="http://www.w3.org/1998/Math/MathML"&gt;&lt;mfrac&gt;&lt;mn&gt;100&lt;/mn&gt;&lt;mn&gt;7&lt;/mn&gt;&lt;/mfrac&gt;&lt;/math&gt;&lt;/output&gt;&lt;/command&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns="http://www.w3.org/1998/Math/MathML"&gt;&lt;mi&gt;d2&lt;/mi&gt;&lt;/math&gt;&lt;/input&gt;&lt;output&gt;&lt;math xmlns="http://www.w3.org/1998/Math/MathML"&gt;&lt;mn&gt;14.286&lt;/mn&gt;&lt;/math&gt;&lt;/output&gt;&lt;/command&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns="http://www.w3.org/1998/Math/MathML"&gt;&lt;mi&gt;r2&lt;/mi&gt;&lt;/math&gt;&lt;/input&gt;&lt;output&gt;&lt;math xmlns="http://www.w3.org/1998/Math/MathML"&gt;&lt;mn&gt;7.1429&lt;/mn&gt;&lt;/math&gt;&lt;/output&gt;&lt;/command&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns="http://www.w3.org/1998/Math/MathML"&gt;&lt;mi&gt;r21&lt;/mi&gt;&lt;/math&gt;&lt;/input&gt;&lt;output&gt;&lt;math xmlns="http://www.w3.org/1998/Math/MathML"&gt;&lt;mn&gt;7.1429&lt;/mn&gt;&lt;/math&gt;&lt;/output&gt;&lt;/command&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns="http://www.w3.org/1998/Math/MathML"/&gt;&lt;/input&gt;&lt;/command&gt;&lt;/group&gt;&lt;group&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns="http://www.w3.org/1998/Math/MathML"/&gt;&lt;/input&gt;&lt;/command&gt;&lt;/group&gt;&lt;/session&gt;]]&gt;&lt;/wirisCasSession&gt;&lt;correctAnswers&gt;&lt;correctAnswer type="mathml"&gt;&lt;![CDATA[&lt;math xmlns="http://www.w3.org/1998/Math/MathML"&gt;&lt;msub&gt;&lt;mi mathvariant="normal"&gt;d&lt;/mi&gt;&lt;mn&gt;2&lt;/mn&gt;&lt;/msub&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mo&gt;#&lt;/mo&gt;&lt;mi mathvariant="normal"&gt;d&lt;/mi&gt;&lt;mn&gt;2&lt;/mn&gt;&lt;mspace linebreak="newline"/&gt;&lt;msub&gt;&lt;mi&gt;r&lt;/mi&gt;&lt;mn&gt;2&lt;/mn&gt;&lt;/msub&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mo&gt;#&lt;/mo&gt;&lt;mi&gt;r&lt;/mi&gt;&lt;mn&gt;2&lt;/mn&gt;&lt;mspace linebreak="newline"/&gt;&lt;/math&gt;]]&gt;&lt;/correctAnswer&gt;&lt;correctAnswer id="1"&gt;-&lt;/correctAnswer&gt;&lt;/correctAnswers&gt;&lt;assertions&gt;&lt;assertion name="syntax_expression"/&gt;&lt;assertion name="equivalent_symbolic"/&gt;&lt;/assertions&gt;&lt;options&gt;&lt;option name="tolerance"&gt;10^(-3)&lt;/option&gt;&lt;option name="relative_tolerance"&gt;true&lt;/option&gt;&lt;option name="precision"&gt;4&lt;/option&gt;&lt;option name="times_operator"&gt;·&lt;/option&gt;&lt;option name="implicit_times_operator"&gt;false&lt;/option&gt;&lt;option name="imaginary_unit"&gt;i&lt;/option&gt;&lt;/options&gt;&lt;localData&gt;&lt;data name="inputField"&gt;popupEditor&lt;/data&gt;&lt;data name="gradeCompound"&gt;and&lt;/data&gt;&lt;data name="gradeCompoundDistribution"&gt;&lt;/data&gt;&lt;data name="casSession"/&gt;&lt;data name="inputCompound"&gt;true&lt;/data&gt;&lt;/localData&gt;&lt;/question&gt;    </wirisquestion>
  </question>
 
 <!-- resourceid-resourcedataid: 16036-13139 -->
 <question type="shortanswerwiris">
    <name>
      <text>MEC.MA.S01.a.Evaluar expresiones algebraicas.NGR.Ärea de pistones.</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p><br /> </p>
<p><span style="font-family: arial,helvetica,sans-serif; font-size: medium;">El pistón es un elemento esencial del motor, ya que comprime la mezcla aire combustible, el área de la cabeza del pistón </span></p>
<p><span style="font-family: arial,helvetica,sans-serif; font-size: medium;">corresponde al área de una superficie circular que se determina utilizando la expresión  «math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mi»A«/mi»«mo»=«/mo»«mi mathvariant=¨normal¨»§#960;«/mi»«mo»§#183;«/mo»«msup»«mi mathvariant=¨normal¨»r«/mi»«mn»2«/mn»«/msup»«/math»    si se conoce su radio    o    </span></p>
<p><span style="font-family: arial,helvetica,sans-serif; font-size: medium;">«math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mi»A«/mi»«mo»=«/mo»«mfrac»«mrow»«mi mathvariant=¨normal¨»§#960;«/mi»«mo»§#183;«/mo»«msup»«mi mathvariant=¨normal¨»d«/mi»«mn»2«/mn»«/msup»«/mrow»«mn»4«/mn»«/mfrac»«/math»    si se conoce su diámetro, entonces:</span></p>
<p> </p>
<p><span style="font-family: arial,helvetica,sans-serif; font-size: medium;">Determina el área  «math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mi»A«/mi»«/math»   en   «math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mo»#«/mo»«mi»U«/mi»«/math»  del pistón  del  motor de un automóvil   «math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mo»#«/mo»«mi»M«/mi»«/math»     si se  sabe que su diámetro es  «math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mo»#«/mo»«mi»d«/mi»«/math»   «math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mi»m«/mi»«mi»m«/mi»«/math».</span></p>
<p><span style="font-family: arial,helvetica,sans-serif; font-size: medium;"> </span></p>
<p><span style="font-family: arial,helvetica,sans-serif; font-size: medium;"> </span></p>
<p><span style="font-family: arial,helvetica,sans-serif; font-size: medium;">                      <img alt="" 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" height="309" width="476" /></span></p>
<p><span style="font-family: arial,helvetica,sans-serif; font-size: medium;"> </span></p>
<p><span style="color: #ff0000; font-family: arial,helvetica,sans-serif; font-size: medium;">Observaciones:</span></p>
<p><span style="color: #ff0000; font-family: arial,helvetica,sans-serif; font-size: medium;">- De tus cálculos puedes ingresar la respuesta hasta con 3 decimales</span></p>
<p><span style="color: #ff0000; font-family: arial,helvetica,sans-serif; font-size: medium;">- Ingresa tu respuesta sin unidades.</span></p>
<p><span style="color: #ff0000; font-family: arial,helvetica,sans-serif; font-size: medium;">- Usa el valor de  π = 3.1416<br /></span></p>
<p> </p>
<p> </p>
<p> </p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text><![CDATA[<p> </p>
<p><span style="font-family: arial,helvetica,sans-serif; font-size: medium;">Como se indica en el enunciado, el àrea del pistón de un motor se calcula aplicando la expresión <br /></span></p>
<p style="text-align: center;"><span style="font-family: arial,helvetica,sans-serif; font-size: medium;">#retr1<br /></span></p>
<p><span style="font-family: arial,helvetica,sans-serif; font-size: medium;">Para este caso el diámetro es «math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mo»#«/mo»«mi»d«/mi»«/math» «math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mi»m«/mi»«mi»m«/mi»«/math» , éste valor se reemplaza en  #retr1 quedando: </span></p>
<p> </p>
<p style="text-align: center;">#retr2</p>
<p style="text-align: center;"> </p>
<p style="text-align: center;">#retr3</p>
<p style="text-align: center;"> </p>
<p style="text-align: center;">#retr4</p>
<p style="text-align: center;"> </p>
<p style="text-align: center;">#retr5</p>
<p style="text-align: center;"> </p>
<p style="text-align: left;">#t51</p>
<p style="text-align: left;"> </p>
<p style="text-align: center;">#retr6</p>
<p style="text-align: center;"> </p>
<p style="text-align: center;">#retr7</p>
<p style="text-align: center;"> </p>
<p> </p>
<p> </p>]]></text>
    </generalfeedback>
    <defaultgrade>1</defaultgrade>
    <penalty>.3333333</penalty>
    <hidden>0</hidden>
    <usecase>0</usecase>
    <answer fraction="100" format="moodle_auto_format">
      <text><![CDATA[<math xmlns="http://www.w3.org/1998/Math/MathML"><mi>A</mi><mo>=</mo><mo>#</mo><mi>A</mi><mi>A</mi></math>]]></text>
      <feedback format="html">
        <text><![CDATA[<p><span style="font-family: arial, helvetica, sans-serif; font-size: medium;">¡¡ Muy bién !! ... Ahora analicemos la propuesta:</span></p>]]></text>
      </feedback>
    </answer>
    <answer fraction="0" format="moodle_auto_format">
      <text><![CDATA[<math xmlns="http://www.w3.org/1998/Math/MathML"><mo>-</mo></math>]]></text>
      <feedback format="html">
        <text><![CDATA[<p><span style="font-family: arial,helvetica,sans-serif; font-size: medium;"><span>Al parecer cometiste un error </span>.  Ahora lo analizaremos. Si aún te quedan dudas, consulta con tu profesor de asignatura.</span></p>]]></text>
      </feedback>
    </answer>
    <wirisquestion>
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align="center"&gt;&lt;mtr&gt;&lt;mtd&gt;&lt;mn&gt;71&lt;/mn&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mn&gt;77&lt;/mn&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mn&gt;77&lt;/mn&gt;&lt;mo&gt;.&lt;/mo&gt;&lt;mn&gt;6&lt;/mn&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mn&gt;84&lt;/mn&gt;&lt;/mtd&gt;&lt;/mtr&gt;&lt;/mtable&gt;&lt;/mfenced&gt;&lt;/math&gt;&lt;/input&gt;&lt;/command&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns="http://www.w3.org/1998/Math/MathML"&gt;&lt;mi&gt;U&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mi&gt;aleatorio&lt;/mi&gt;&lt;mfenced close="}" open="{"&gt;&lt;mtable align="center"&gt;&lt;mtr&gt;&lt;mtd&gt;&lt;msup&gt;&lt;mi&gt;mm&lt;/mi&gt;&lt;mn&gt;2&lt;/mn&gt;&lt;/msup&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;msup&gt;&lt;mi&gt;pulg&lt;/mi&gt;&lt;mn&gt;2&lt;/mn&gt;&lt;/msup&gt;&lt;/mtd&gt;&lt;/mtr&gt;&lt;/mtable&gt;&lt;/mfenced&gt;&lt;/math&gt;&lt;/input&gt;&lt;/command&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns="http://www.w3.org/1998/Math/MathML"&gt;&lt;apply&gt;&lt;csymbol 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xmlns="http://www.w3.org/1998/Math/MathML"/&gt;&lt;/input&gt;&lt;/command&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns="http://www.w3.org/1998/Math/MathML"&gt;&lt;mi&gt;v&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mn&gt;3&lt;/mn&gt;&lt;mo&gt;.&lt;/mo&gt;&lt;mn&gt;1416&lt;/mn&gt;&lt;/math&gt;&lt;/input&gt;&lt;/command&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns="http://www.w3.org/1998/Math/MathML"&gt;&lt;mi&gt;u&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mi&gt;v&lt;/mi&gt;&lt;mo&gt;*&lt;/mo&gt;&lt;msup&gt;&lt;mi&gt;d&lt;/mi&gt;&lt;mn&gt;2&lt;/mn&gt;&lt;/msup&gt;&lt;/math&gt;&lt;/input&gt;&lt;/command&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns="http://www.w3.org/1998/Math/MathML"/&gt;&lt;/input&gt;&lt;/command&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns="http://www.w3.org/1998/Math/MathML"/&gt;&lt;/input&gt;&lt;/command&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns="http://www.w3.org/1998/Math/MathML"/&gt;&lt;/input&gt;&lt;/command&gt;&lt;/group&gt;&lt;/library&gt;&lt;group&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns="http://www.w3.org/1998/Math/MathML"/&gt;&lt;/input&gt;&lt;/command&gt;&lt;/group&gt;&lt;group&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns="http://www.w3.org/1998/Math/MathML"&gt;&lt;mi&gt;M&lt;/mi&gt;&lt;/math&gt;&lt;/input&gt;&lt;output&gt;&lt;math xmlns="http://www.w3.org/1998/Math/MathML"&gt;&lt;ms&gt;Kia&lt;/ms&gt;&lt;mo&gt; &lt;/mo&gt;&lt;ms&gt;Picanto&lt;/ms&gt;&lt;mo&gt; &lt;/mo&gt;&lt;ms&gt;1.0&lt;/ms&gt;&lt;mo&gt; &lt;/mo&gt;&lt;ms&gt;Basic&lt;/ms&gt;&lt;mo&gt; &lt;/mo&gt;&lt;ms&gt;5p&lt;/ms&gt;&lt;mo&gt; &lt;/mo&gt;&lt;ms&gt;69&lt;/ms&gt;&lt;mo&gt; &lt;/mo&gt;&lt;ms&gt;CV&lt;/ms&gt;&lt;/math&gt;&lt;/output&gt;&lt;/command&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns="http://www.w3.org/1998/Math/MathML"&gt;&lt;mi&gt;A&lt;/mi&gt;&lt;/math&gt;&lt;/input&gt;&lt;output&gt;&lt;math xmlns="http://www.w3.org/1998/Math/MathML"&gt;&lt;mn&gt;3959.2&lt;/mn&gt;&lt;/math&gt;&lt;/output&gt;&lt;/command&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns="http://www.w3.org/1998/Math/MathML"&gt;&lt;mi&gt;u&lt;/mi&gt;&lt;/math&gt;&lt;/input&gt;&lt;output&gt;&lt;math xmlns="http://www.w3.org/1998/Math/MathML"&gt;&lt;mn&gt;15837.&lt;/mn&gt;&lt;/math&gt;&lt;/output&gt;&lt;/command&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns="http://www.w3.org/1998/Math/MathML"&gt;&lt;mi&gt;d&lt;/mi&gt;&lt;/math&gt;&lt;/input&gt;&lt;output&gt;&lt;math xmlns="http://www.w3.org/1998/Math/MathML"&gt;&lt;mn&gt;71&lt;/mn&gt;&lt;/math&gt;&lt;/output&gt;&lt;/command&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns="http://www.w3.org/1998/Math/MathML"&gt;&lt;mi&gt;U&lt;/mi&gt;&lt;/math&gt;&lt;/input&gt;&lt;output&gt;&lt;math xmlns="http://www.w3.org/1998/Math/MathML"&gt;&lt;msup&gt;&lt;mi&gt;mm&lt;/mi&gt;&lt;mn&gt;2&lt;/mn&gt;&lt;/msup&gt;&lt;/math&gt;&lt;/output&gt;&lt;/command&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns="http://www.w3.org/1998/Math/MathML"&gt;&lt;mi&gt;AA&lt;/mi&gt;&lt;/math&gt;&lt;/input&gt;&lt;output&gt;&lt;math xmlns="http://www.w3.org/1998/Math/MathML"&gt;&lt;mn&gt;3959.2&lt;/mn&gt;&lt;/math&gt;&lt;/output&gt;&lt;/command&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns="http://www.w3.org/1998/Math/MathML"&gt;&lt;mi&gt;v&lt;/mi&gt;&lt;/math&gt;&lt;/input&gt;&lt;output&gt;&lt;math xmlns="http://www.w3.org/1998/Math/MathML"&gt;&lt;mn&gt;3.1416&lt;/mn&gt;&lt;/math&gt;&lt;/output&gt;&lt;/command&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns="http://www.w3.org/1998/Math/MathML"&gt;&lt;mi&gt;d1&lt;/mi&gt;&lt;/math&gt;&lt;/input&gt;&lt;output&gt;&lt;math xmlns="http://www.w3.org/1998/Math/MathML"&gt;&lt;mn&gt;5041&lt;/mn&gt;&lt;/math&gt;&lt;/output&gt;&lt;/command&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns="http://www.w3.org/1998/Math/MathML"&gt;&lt;mi&gt;d2&lt;/mi&gt;&lt;/math&gt;&lt;/input&gt;&lt;output&gt;&lt;math xmlns="http://www.w3.org/1998/Math/MathML"&gt;&lt;mn&gt;15837.&lt;/mn&gt;&lt;/math&gt;&lt;/output&gt;&lt;/command&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns="http://www.w3.org/1998/Math/MathML"&gt;&lt;mi&gt;d3&lt;/mi&gt;&lt;/math&gt;&lt;/input&gt;&lt;output&gt;&lt;math xmlns="http://www.w3.org/1998/Math/MathML"&gt;&lt;mn&gt;3959.2&lt;/mn&gt;&lt;/math&gt;&lt;/output&gt;&lt;/command&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns="http://www.w3.org/1998/Math/MathML"&gt;&lt;mi&gt;d4&lt;/mi&gt;&lt;/math&gt;&lt;/input&gt;&lt;output&gt;&lt;math xmlns="http://www.w3.org/1998/Math/MathML"&gt;&lt;mn&gt;6.1368&lt;/mn&gt;&lt;/math&gt;&lt;/output&gt;&lt;/command&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns="http://www.w3.org/1998/Math/MathML"&gt;&lt;mi&gt;t51&lt;/mi&gt;&lt;/math&gt;&lt;/input&gt;&lt;output&gt;&lt;math xmlns="http://www.w3.org/1998/Math/MathML"&gt;&lt;ms&gt;Como&lt;/ms&gt;&lt;mo&gt; &lt;/mo&gt;&lt;ms&gt;este&lt;/ms&gt;&lt;mo&gt; &lt;/mo&gt;&lt;ms&gt;valor&lt;/ms&gt;&lt;mo&gt; &lt;/mo&gt;&lt;ms&gt;del&lt;/ms&gt;&lt;mo&gt; &lt;/mo&gt;&lt;ms&gt;área&lt;/ms&gt;&lt;mo&gt; &lt;/mo&gt;&lt;ms&gt;está&lt;/ms&gt;&lt;mo&gt; &lt;/mo&gt;&lt;ms&gt;en&lt;/ms&gt;&lt;mo&gt; &lt;/mo&gt;&lt;msup&gt;&lt;ms&gt;mm&lt;/ms&gt;&lt;mn&gt;2&lt;/mn&gt;&lt;/msup&gt;&lt;ms&gt;debemos&lt;/ms&gt;&lt;mo&gt; &lt;/mo&gt;&lt;ms&gt;dividirlo&lt;/ms&gt;&lt;mo&gt; &lt;/mo&gt;&lt;ms&gt;por&lt;/ms&gt;&lt;mo&gt; &lt;/mo&gt;&lt;ms&gt;645.16&lt;/ms&gt;&lt;mo&gt; &lt;/mo&gt;&lt;ms&gt;para&lt;/ms&gt;&lt;mo&gt; &lt;/mo&gt;&lt;ms&gt;convertirlo&lt;/ms&gt;&lt;mo&gt; &lt;/mo&gt;&lt;ms&gt;a&lt;/ms&gt;&lt;mo&gt; &lt;/mo&gt;&lt;ms&gt;pulgadas&lt;/ms&gt;&lt;mo&gt; &lt;/mo&gt;&lt;ms&gt;cuadradas,&lt;/ms&gt;&lt;mo&gt; &lt;/mo&gt;&lt;ms&gt;luego:&lt;/ms&gt;&lt;/math&gt;&lt;/output&gt;&lt;/command&gt;&lt;/group&gt;&lt;group&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns="http://www.w3.org/1998/Math/MathML"&gt;&lt;mi&gt;retr1&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mo&gt;&amp;quot;&lt;/mo&gt;&lt;mi&gt;A&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mfrac&gt;&lt;mrow&gt;&lt;pi/&gt;&lt;mo&gt;*&lt;/mo&gt;&lt;msup&gt;&lt;mi&gt;d&lt;/mi&gt;&lt;mn&gt;2&lt;/mn&gt;&lt;/msup&gt;&lt;/mrow&gt;&lt;mn&gt;4&lt;/mn&gt;&lt;/mfrac&gt;&lt;mo&gt;&amp;quot;&lt;/mo&gt;&lt;/math&gt;&lt;/input&gt;&lt;/command&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns="http://www.w3.org/1998/Math/MathML"&gt;&lt;mi&gt;retr2&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mi&gt;sustituir_cadena&lt;/mi&gt;&lt;mo&gt;(&lt;/mo&gt;&lt;mo&gt;&amp;quot;&lt;/mo&gt;&lt;mi&gt;A&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mfrac&gt;&lt;mrow&gt;&lt;mn&gt;3&lt;/mn&gt;&lt;mo&gt;.&lt;/mo&gt;&lt;mn&gt;1416&lt;/mn&gt;&lt;mo&gt;*&lt;/mo&gt;&lt;mo&gt;(&lt;/mo&gt;&lt;mo&gt;#&lt;/mo&gt;&lt;mn&gt;1&lt;/mn&gt;&lt;msup&gt;&lt;mo&gt;)&lt;/mo&gt;&lt;mn&gt;2&lt;/mn&gt;&lt;/msup&gt;&lt;/mrow&gt;&lt;mn&gt;4&lt;/mn&gt;&lt;/mfrac&gt;&lt;mo&gt;&amp;quot;&lt;/mo&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mi&gt;d&lt;/mi&gt;&lt;mo&gt;)&lt;/mo&gt;&lt;/math&gt;&lt;/input&gt;&lt;/command&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns="http://www.w3.org/1998/Math/MathML"&gt;&lt;mi&gt;retr3&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mi&gt;sustituir_cadena&lt;/mi&gt;&lt;mo&gt;(&lt;/mo&gt;&lt;mo&gt;&amp;quot;&lt;/mo&gt;&lt;mi&gt;A&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mfrac&gt;&lt;mrow&gt;&lt;mn&gt;3&lt;/mn&gt;&lt;mo&gt;.&lt;/mo&gt;&lt;mn&gt;1416&lt;/mn&gt;&lt;mo&gt;*&lt;/mo&gt;&lt;mo&gt;#&lt;/mo&gt;&lt;mn&gt;1&lt;/mn&gt;&lt;/mrow&gt;&lt;mn&gt;4&lt;/mn&gt;&lt;/mfrac&gt;&lt;mo&gt;&amp;quot;&lt;/mo&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mi&gt;d1&lt;/mi&gt;&lt;mo&gt;)&lt;/mo&gt;&lt;/math&gt;&lt;/input&gt;&lt;/command&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns="http://www.w3.org/1998/Math/MathML"&gt;&lt;mi&gt;retr4&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mi&gt;sustituir_cadena&lt;/mi&gt;&lt;mo&gt;(&lt;/mo&gt;&lt;mo&gt;&amp;quot;&lt;/mo&gt;&lt;mi&gt;A&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mfrac&gt;&lt;mrow&gt;&lt;mo&gt;#&lt;/mo&gt;&lt;mn&gt;1&lt;/mn&gt;&lt;/mrow&gt;&lt;mn&gt;4&lt;/mn&gt;&lt;/mfrac&gt;&lt;mo&gt;&amp;quot;&lt;/mo&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mi&gt;d2&lt;/mi&gt;&lt;mo&gt;)&lt;/mo&gt;&lt;/math&gt;&lt;/input&gt;&lt;/command&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns="http://www.w3.org/1998/Math/MathML"&gt;&lt;mi&gt;retr5&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mi&gt;sustituir_cadena&lt;/mi&gt;&lt;mo&gt;(&lt;/mo&gt;&lt;mo&gt;&amp;quot;&lt;/mo&gt;&lt;mi&gt;A&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mo&gt;#&lt;/mo&gt;&lt;mn&gt;1&lt;/mn&gt;&lt;mo&gt;&amp;quot;&lt;/mo&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mi&gt;d3&lt;/mi&gt;&lt;mo&gt;)&lt;/mo&gt;&lt;/math&gt;&lt;/input&gt;&lt;/command&gt;&lt;/group&gt;&lt;/session&gt;]]&gt;&lt;/wirisCasSession&gt;&lt;correctAnswers&gt;&lt;correctAnswer type="mathml"&gt;&lt;![CDATA[&lt;math xmlns="http://www.w3.org/1998/Math/MathML"&gt;&lt;mi&gt;A&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mo&gt;#&lt;/mo&gt;&lt;mi&gt;A&lt;/mi&gt;&lt;mi&gt;A&lt;/mi&gt;&lt;/math&gt;]]&gt;&lt;/correctAnswer&gt;&lt;correctAnswer id="1" type="mathml"&gt;&lt;![CDATA[&lt;math xmlns="http://www.w3.org/1998/Math/MathML"&gt;&lt;mo&gt;-&lt;/mo&gt;&lt;/math&gt;]]&gt;&lt;/correctAnswer&gt;&lt;/correctAnswers&gt;&lt;assertions&gt;&lt;assertion name="equivalent_all" correctAnswer="1"/&gt;&lt;assertion name="syntax_expression"/&gt;&lt;assertion name="equivalent_symbolic"/&gt;&lt;/assertions&gt;&lt;options&gt;&lt;option name="tolerance"&gt;10^(-3)&lt;/option&gt;&lt;option name="relative_tolerance"&gt;true&lt;/option&gt;&lt;option name="precision"&gt;4&lt;/option&gt;&lt;option name="times_operator"&gt;·&lt;/option&gt;&lt;option name="implicit_times_operator"&gt;false&lt;/option&gt;&lt;option name="imaginary_unit"&gt;i&lt;/option&gt;&lt;/options&gt;&lt;localData&gt;&lt;data name="inputField"&gt;popupEditor&lt;/data&gt;&lt;data name="gradeCompound"&gt;and&lt;/data&gt;&lt;data name="gradeCompoundDistribution"&gt;&lt;/data&gt;&lt;data name="casSession"/&gt;&lt;data name="inputCompound"&gt;true&lt;/data&gt;&lt;/localData&gt;&lt;/question&gt;    </wirisquestion>
  </question>
 
 <!-- resourceid-resourcedataid: 16037-13140 -->
 <question type="shortanswerwiris">
    <name>
      <text>MEC.MA.S02:a.Densidad absoluta (tabla) NGR</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p><span style="font-size: medium;"><span style="font-family: arial,helvetica,sans-serif;">La</span><span style="font-family: arial,helvetica,sans-serif;"> densidad absoluta o específica nos da una información de cuánta masa contiene un determinado volumen de fluido.</span></span></p>
<p> </p>
<p><span style="font-family: arial,helvetica,sans-serif; font-size: medium;">La densidad absoluta  «math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mi»§#961;«/mi»«/math» se define como la masa ( «math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mi»m«/mi»«/math» ) del cuerpo por unidad de volumen ( «math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mi»v«/mi»«/math» ) , de modo que:</span></p>
<p><span style="font-family: arial,helvetica,sans-serif; font-size: medium;">«math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mi»§#961;«/mi»«mo»§#160;«/mo»«mo»=«/mo»«mfrac»«mi»m«/mi»«mi»v«/mi»«/mfrac»«/math»  ;   donde  :</span></p>
<p><span style="font-family: arial,helvetica,sans-serif; font-size: medium;">«math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mi»m«/mi»«/math»    se mide en kilogramos  y</span></p>
<p><span style="font-family: arial,helvetica,sans-serif; font-size: medium;">«math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mi»v«/mi»«/math»   se mide en metros cúbicos.</span></p>
<p> </p>
<p><span style="font-family: arial,helvetica,sans-serif; font-size: medium;">Si se sabe que 1 kg = 1000 grs    y    1m<sup>3</sup> = 10<sup>6</sup> </span><span style="font-family: arial,helvetica,sans-serif; font-size: medium;">cc.   Entonces: </span></p>
<p> </p>
<p><span style="font-family: arial,helvetica,sans-serif; font-size: medium;">Determine los </span><span style="font-family: arial,helvetica,sans-serif; font-size: medium;">valores de densidades en el sistema M.K.S.  que completan de mejor forma la tabla .</span></p>
<p> </p>
<p>«math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mtable»«mtr»«mtd/»«mtd/»«mtd/»«/mtr»«mtr»«mtd/»«mtd/»«mtd/»«/mtr»«mtr»«mtd/»«mtd/»«mtd/»«/mtr»«/mtable»«/math»<span style="font-family: arial,helvetica,sans-serif; font-size: medium;">«math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mtable rowlines=¨solid solid solid none¨ columnlines=¨solid solid none¨ frame=¨solid¨»«mtr»«mtd»«mo» «/mo»«mo» «/mo»«mo» «/mo»«mo» «/mo»«mi»D«/mi»«mi»e«/mi»«mi»n«/mi»«mi»s«/mi»«mi»i«/mi»«mi»d«/mi»«mi»a«/mi»«mi»d«/mi»«mo» «/mo»«mi»d«/mi»«mi»e«/mi»«mi»l«/mi»«mo» «/mo»«mi»f«/mi»«mi»l«/mi»«mi»u«/mi»«mi»i«/mi»«mi»d«/mi»«mi»o«/mi»«mo» «/mo»«mi»e«/mi»«mi»n«/mi»«mo» «/mo»«mo» «/mo»«mo» «/mo»«mfrac»«mrow»«mi»g«/mi»«mi»r«/mi»«/mrow»«mrow»«mi»c«/mi»«mi»c«/mi»«/mrow»«/mfrac»«mo» «/mo»«mo» «/mo»«mo» «/mo»«/mtd»«mtd»«mo» «/mo»«mi»T«/mi»«mi»r«/mi»«mi»a«/mi»«mi»n«/mi»«mi»s«/mi»«mi»f«/mi»«mi»o«/mi»«mi»r«/mi»«mi»m«/mi»«mi»a«/mi»«mi»r«/mi»«mo» «/mo»«mi»a«/mi»«mo» «/mo»«mo» «/mo»«mfrac»«mrow»«mi»k«/mi»«mi»g«/mi»«/mrow»«msup»«mi»m«/mi»«mn»3«/mn»«/msup»«/mfrac»«mo» «/mo»«mo» «/mo»«mo» «/mo»«mo» «/mo»«mo» «/mo»«mo» «/mo»«mo» «/mo»«mo» «/mo»«mo» «/mo»«mo» «/mo»«mo» «/mo»«mo» «/mo»«/mtd»«/mtr»«mtr»«mtd»«mo»#«/mo»«mi»F«/mi»«mn»1«/mn»«/mtd»«mtd»«msub»«mi»§#961;«/mi»«mn»1«/mn»«/msub»«/mtd»«/mtr»«mtr»«mtd»«mo»#«/mo»«mi»F«/mi»«mn»2«/mn»«/mtd»«mtd»«msub»«mi»§#961;«/mi»«mn»2«/mn»«/msub»«/mtd»«/mtr»«/mtable»«mspace linebreak=¨newline¨/»«/math»</span></p>
<p> </p>
<p><span style="color: #ff0000; font-family: arial,helvetica,sans-serif; font-size: medium;">Observación: </span></p>
<p><span style="color: #ff0000; font-family: arial,helvetica,sans-serif; font-size: medium;"><span style="color: #ff0000; font-family: arial,helvetica,sans-serif; font-size: medium;">- I</span><span style="font-family: arial,helvetica,sans-serif; font-size: medium;"><span style="color: #ff0000;">ngresa tus respuestas sin unidades</span>.</span></span></p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text><![CDATA[<p><span style="font-size: medium;">Para los  fluidos como en este caso     «math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mo»#«/mo»«mi»F«/mi»«mn»1«/mn»«/math»    que está expresada en las unidades    «math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mfrac»«mrow»«mi»g«/mi»«mi»r«/mi»«/mrow»«mrow»«mi»c«/mi»«mi»c«/mi»«/mrow»«/mfrac»«/math»        pertenecientes al sistema C.G.S.</span></p>
<p> </p>
<p><span style="font-size: medium;">Realicemos la siguiente  conversión  y así expresar las unidades en el  sistema M.K.S.</span></p>
<p> </p>
<p><span style="font-size: medium;">Para llevar a efecto esta transformación de unidades utilizaremos la información dada en el ejercicio</span></p>
<p> </p>
<p><span style="font-size: medium;">donde :  1 kg = 1000 grs    y    1m<sup>3</sup> = 10<sup>6</sup> cc,       recuerde que   1cm<sup>3  </sup>= 1cc<sup>  <br /></sup></span></p>
<p> </p>
<p><span style="font-size: medium;">Entonces: Si tenemos    <span style="font-size: medium;">«math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mfrac»«mrow»«mn»1«/mn»«mo»§#160;«/mo»«mi»g«/mi»«mi»r«/mi»«/mrow»«mrow»«mi»c«/mi»«mi»c«/mi»«/mrow»«/mfrac»«/math»   , multiplicamos <span style="font-size: medium;">por las fracciones unitarias correspondientes, que son :</span> </span></span></p>
<p> </p>
<p style="text-align: center;"><span style="font-size: medium;"><sup>           «math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mfrac»«mrow»«mn»1«/mn»«mo»§#160;«/mo»«mi»K«/mi»«mi»g«/mi»«/mrow»«mrow»«mn»1000«/mn»«mo»§#160;«/mo»«mi»g«/mi»«mi»r«/mi»«/mrow»«/mfrac»«/math»         y        «math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mfrac»«mrow»«mn»1«/mn»«mo»§#160;«/mo»«msup»«mi»m«/mi»«mn»3«/mn»«/msup»«/mrow»«mrow»«mn»1000000«/mn»«mo»§#160;«/mo»«mi»c«/mi»«mi»c«/mi»«/mrow»«/mfrac»«/math»</sup></span><span style="font-family: arial,helvetica,sans-serif; font-size: medium;"><sup><br /></sup></span></p>
<p> </p>
<p style="text-align: center;"><span style="font-family: arial,helvetica,sans-serif; font-size: medium;">quedando:</span></p>
<p style="text-align: left;"> </p>
<p style="text-align: center;"><span style="font-family: arial,helvetica,sans-serif; font-size: medium;">«math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mfrac»«mrow»«mn»1«/mn»«mo»§#160;«/mo»«mi»g«/mi»«mi»r«/mi»«/mrow»«mrow»«mi»c«/mi»«mi»c«/mi»«/mrow»«/mfrac»«mo»§#160;«/mo»«mo»=«/mo»«mfrac»«mrow»«mn»1«/mn»«mo»§#160;«/mo»«mi»g«/mi»«mi»r«/mi»«/mrow»«mrow»«mi»c«/mi»«mi»c«/mi»«/mrow»«/mfrac»«mo»§#215;«/mo»«mfrac»«mrow»«mn»1«/mn»«mo»§#160;«/mo»«mi»k«/mi»«mi»g«/mi»«/mrow»«mrow»«mn»1000«/mn»«mo»§#160;«/mo»«mo»§#160;«/mo»«mi»g«/mi»«mi»r«/mi»«/mrow»«/mfrac»«mo»§#215;«/mo»«mfrac»«mrow»«mn»1000000«/mn»«mo»§#160;«/mo»«mo»§#160;«/mo»«mi»c«/mi»«mi»c«/mi»«/mrow»«mrow»«mn»1«/mn»«mo»§#160;«/mo»«mo»§#160;«/mo»«msup»«mi»m«/mi»«mn»3«/mn»«/msup»«/mrow»«/mfrac»«/math»  / Simplificando factores </span><span style="font-family: arial,helvetica,sans-serif; font-size: medium;"><span style="font-family: arial,helvetica,sans-serif; font-size: medium;"><br /></span></span></p>
<p style="text-align: center;"><span style="font-family: arial,helvetica,sans-serif; font-size: medium;"><span style="font-family: arial,helvetica,sans-serif; font-size: medium;"> </span></span></p>
<p style="text-align: center;"><span style="font-family: arial,helvetica,sans-serif; font-size: medium;"><span style="font-family: arial,helvetica,sans-serif; font-size: medium;"> <span style="font-family: arial,helvetica,sans-serif; font-size: medium;">«math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mfrac»«mrow»«mn»1«/mn»«mo»§#160;«/mo»«mi»g«/mi»«mi»r«/mi»«/mrow»«mrow»«mi»c«/mi»«mi»c«/mi»«/mrow»«/mfrac»«mo»§#160;«/mo»«mo»=«/mo»«mo»§#160;«/mo»«mfrac»«mrow»«mn»1«/mn»«mo»§#160;«/mo»«menclose notation=¨updiagonalstrike¨»«mo»§#160;«/mo»«mi»g«/mi»«mi»r«/mi»«/menclose»«/mrow»«menclose notation=¨updiagonalstrike¨»«mi»c«/mi»«mi»c«/mi»«/menclose»«/mfrac»«mo»§#215;«/mo»«mfrac»«mrow»«mn»1«/mn»«mo»§#160;«/mo»«mi»k«/mi»«mi»g«/mi»«/mrow»«mrow»«menclose notation=¨updiagonalstrike¨»«mn»1000«/mn»«/menclose»«mo»§#160;«/mo»«menclose notation=¨updiagonalstrike¨»«mo»§#160;«/mo»«mo»§#160;«/mo»«mi»g«/mi»«mi»r«/mi»«/menclose»«/mrow»«/mfrac»«mo»§#215;«/mo»«mfrac»«mrow»«mn»1000«/mn»«menclose notation=¨updiagonalstrike¨»«mn»000«/mn»«/menclose»«mo»§#160;«/mo»«mo»§#160;«/mo»«menclose notation=¨updiagonalstrike¨»«mi»c«/mi»«mi»c«/mi»«/menclose»«/mrow»«mrow»«mn»1«/mn»«mo»§#160;«/mo»«msup»«mi»m«/mi»«mn»3«/mn»«/msup»«/mrow»«/mfrac»«/math» </span><br /></span></span></p>
<p style="text-align: center;"><span style="font-family: arial,helvetica,sans-serif; font-size: medium;"><span style="font-family: arial,helvetica,sans-serif; font-size: medium;"> </span></span></p>
<p style="text-align: center;"><span style="font-family: arial,helvetica,sans-serif; font-size: medium;"><span style="font-family: arial,helvetica,sans-serif; font-size: medium;">Se  obtiene</span></span></p>
<p style="text-align: center;"> </p>
<p style="text-align: center;"><span style="font-family: arial,helvetica,sans-serif; font-size: medium;"><span style="font-family: arial,helvetica,sans-serif; font-size: medium;">  «math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mfrac»«mrow»«mn»1«/mn»«mo»§#160;«/mo»«mi»g«/mi»«mi»r«/mi»«/mrow»«mrow»«mi»c«/mi»«mi»c«/mi»«/mrow»«/mfrac»«mo»=«/mo»«mn»1000«/mn»«mo»§#160;«/mo»«mo»§#160;«/mo»«mfrac»«mrow»«mi»K«/mi»«mi»g«/mi»«/mrow»«msup»«mi»m«/mi»«mn»3«/mn»«/msup»«/mfrac»«/math» </span><br /></span></p>
<p><span style="font-family: arial,helvetica,sans-serif; font-size: medium;"> </span></p>
<p><span style="font-family: arial,helvetica,sans-serif; font-size: medium;">De aquí se concluye que cualquier densidad en    «math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mfrac»«mrow»«mi»g«/mi»«mi»r«/mi»«/mrow»«mrow»«mi»c«/mi»«mi»c«/mi»«/mrow»«/mfrac»«/math»    al ser multiplicada por el factor «math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mn»1000«/mn»«/math» quedaría expresada en   «math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mfrac»«mrow»«mi»K«/mi»«mi»g«/mi»«/mrow»«msup»«mi»m«/mi»«mn»3«/mn»«/msup»«/mfrac»«/math» .</span></p>
<p><span style="font-family: arial,helvetica,sans-serif; font-size: medium;"> </span></p>
<p><span style="font-family: arial,helvetica,sans-serif; font-size: medium;">En el caso de nuestro ejercicio:     «math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mo»#«/mo»«mi»F«/mi»«mn»1«/mn»«mo»§#215;«/mo»«mn»1000«/mn»«mo»§#160;«/mo»«mo»=«/mo»«mo»§#160;«/mo»«mo»§#160;«/mo»«mo»#«/mo»«mi»F«/mi»«mi»F«/mi»«/math»  <span style="font-family: arial,helvetica,sans-serif; font-size: medium;">«math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mfrac»«mrow»«mi»K«/mi»«mi»g«/mi»«/mrow»«msup»«mi»m«/mi»«mn»3«/mn»«/msup»«/mfrac»«/math» </span>    </span></p>
<p> </p>
<p><span style="font-family: arial,helvetica,sans-serif; font-size: medium;">      y                                               <span style="font-family: arial,helvetica,sans-serif; font-size: medium;">«math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mo»#«/mo»«mi»F«/mi»«mn»2«/mn»«mo»§#215;«/mo»«mn»1000«/mn»«mo»§#160;«/mo»«mo»=«/mo»«mo»§#160;«/mo»«mo»§#160;«/mo»«mo»#«/mo»«mi»F«/mi»«mi»F«/mi»«mi»F«/mi»«/math»</span>  <span style="font-family: arial,helvetica,sans-serif; font-size: medium;">«math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mfrac»«mrow»«mi»K«/mi»«mi»g«/mi»«/mrow»«msup»«mi»m«/mi»«mn»3«/mn»«/msup»«/mfrac»«/math» </span><br /></span></p>
<p><span style="font-family: arial,helvetica,sans-serif; font-size: medium;"> </span></p>
<p><span style="font-family: arial,helvetica,sans-serif; font-size: medium;"> </span></p>
<p><span style="font-family: arial,helvetica,sans-serif; font-size: medium;">Como se deben anotar los resultados sin unidades , entonces : </span>      «math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«msub»«mi»§#961;«/mi»«mn»1«/mn»«/msub»«mo»§#160;«/mo»«mo»§#160;«/mo»«mo»=«/mo»«mo»§#160;«/mo»«mo»§#160;«/mo»«mo»#«/mo»«mi»F«/mi»«mi»F«/mi»«mspace linebreak=¨newline¨/»«mspace linebreak=¨newline¨/»«msub»«mi»§#961;«/mi»«mn»2«/mn»«/msub»«mo»§#160;«/mo»«mo»§#160;«/mo»«mo»=«/mo»«mo»§#160;«/mo»«mo»§#160;«/mo»«mo»#«/mo»«mi»F«/mi»«mi»F«/mi»«mi»F«/mi»«/math»</p>
<p> </p>]]></text>
    </generalfeedback>
    <defaultgrade>1</defaultgrade>
    <penalty>.3333333</penalty>
    <hidden>0</hidden>
    <usecase>0</usecase>
    <answer fraction="100" format="moodle_auto_format">
      <text><![CDATA[<math xmlns="http://www.w3.org/1998/Math/MathML"><msub><mi>&#x3C1;</mi><mn>1</mn></msub><mo>=</mo><mo>#</mo><mi>F</mi><mi>F</mi><mspace linebreak="newline"/><msub><mi>&#x3C1;</mi><mn>2</mn></msub><mo>=</mo><mo>#</mo><mi>F</mi><mi>F</mi><mi>F</mi></math>]]></text>
      <feedback format="html">
        <text><![CDATA[<p> </p>
<p><span style="font-family: arial, helvetica, sans-serif; font-size: medium;">¡¡ Muy bien !! ... Ahora analicemos la propuesta:</span></p>
<p> </p>]]></text>
      </feedback>
    </answer>
    <answer fraction="0" format="moodle_auto_format">
      <text><![CDATA[<math xmlns="http://www.w3.org/1998/Math/MathML"><mo>-</mo></math>]]></text>
      <feedback format="html">
        <text><![CDATA[<p> </p>
<p><span style="font-family: arial,helvetica,sans-serif; font-size: medium;">Al parecer cometiste un error .  Ahora lo analizaremos. Si aún te quedan dudas, consulta con tu profesor de asignatura.</span></p>
<p> </p>]]></text>
      </feedback>
    </answer>
    <wirisquestion>
&lt;question&gt;&lt;wirisCasSession&gt;&lt;![CDATA[&lt;session lang="es" version="2.0"&gt;&lt;library closed="false"&gt;&lt;mtext style="color:#ffc800" xml:lang="es"&gt;variables&lt;/mtext&gt;&lt;group&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns="http://www.w3.org/1998/Math/MathML"&gt;&lt;mi&gt;a1&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mo&gt;&amp;quot;&lt;/mo&gt;&lt;mi&gt;Petroleo&lt;/mi&gt;&lt;mo&gt; &lt;/mo&gt;&lt;mi&gt;de&lt;/mi&gt;&lt;mo&gt; &lt;/mo&gt;&lt;mi&gt;densidad&lt;/mi&gt;&lt;mo&gt; &lt;/mo&gt;&lt;mn&gt;0&lt;/mn&gt;&lt;mo&gt;.&lt;/mo&gt;&lt;mn&gt;80&lt;/mn&gt;&lt;mo&gt;&amp;quot;&lt;/mo&gt;&lt;/math&gt;&lt;/input&gt;&lt;/command&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns="http://www.w3.org/1998/Math/MathML"&gt;&lt;mi&gt;a2&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mo&gt;&amp;quot;&lt;/mo&gt;&lt;mi&gt;Agua&lt;/mi&gt;&lt;mo&gt; &lt;/mo&gt;&lt;mi&gt;comun&lt;/mi&gt;&lt;mo&gt; &lt;/mo&gt;&lt;mi&gt;de&lt;/mi&gt;&lt;mo&gt; &lt;/mo&gt;&lt;mi&gt;densidad&lt;/mi&gt;&lt;mo&gt; &lt;/mo&gt;&lt;mn&gt;1&lt;/mn&gt;&lt;mo&gt;&amp;quot;&lt;/mo&gt;&lt;/math&gt;&lt;/input&gt;&lt;/command&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns="http://www.w3.org/1998/Math/MathML"&gt;&lt;mi&gt;a3&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mo&gt;&amp;quot;&lt;/mo&gt;&lt;mi&gt;Keroseno&lt;/mi&gt;&lt;mo&gt; &lt;/mo&gt;&lt;mi&gt;de&lt;/mi&gt;&lt;mo&gt; &lt;/mo&gt;&lt;mi&gt;densidad&lt;/mi&gt;&lt;mo&gt; &lt;/mo&gt;&lt;mn&gt;0&lt;/mn&gt;&lt;mo&gt;.&lt;/mo&gt;&lt;mn&gt;79&lt;/mn&gt;&lt;mo&gt;&amp;quot;&lt;/mo&gt;&lt;mo&gt; &lt;/mo&gt;&lt;/math&gt;&lt;/input&gt;&lt;/command&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns="http://www.w3.org/1998/Math/MathML"&gt;&lt;mi&gt;a4&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mo&gt;&amp;quot;&lt;/mo&gt;&lt;mi&gt;Gasolina&lt;/mi&gt;&lt;mo&gt; &lt;/mo&gt;&lt;mi&gt;de&lt;/mi&gt;&lt;mo&gt; &lt;/mo&gt;&lt;mi&gt;densidad&lt;/mi&gt;&lt;mo&gt; &lt;/mo&gt;&lt;mn&gt;0&lt;/mn&gt;&lt;mo&gt;.&lt;/mo&gt;&lt;mn&gt;7&lt;/mn&gt;&lt;mo&gt;&amp;quot;&lt;/mo&gt;&lt;/math&gt;&lt;/input&gt;&lt;/command&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns="http://www.w3.org/1998/Math/MathML"&gt;&lt;mi&gt;a5&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mo&gt;&amp;quot;&lt;/mo&gt;&lt;mi&gt;Aceite&lt;/mi&gt;&lt;mo&gt; &lt;/mo&gt;&lt;mi&gt;lubricante&lt;/mi&gt;&lt;mo&gt; &lt;/mo&gt;&lt;mi&gt;de&lt;/mi&gt;&lt;mo&gt; &lt;/mo&gt;&lt;mi&gt;densidad&lt;/mi&gt;&lt;mo&gt; &lt;/mo&gt;&lt;mn&gt;0&lt;/mn&gt;&lt;mo&gt;.&lt;/mo&gt;&lt;mn&gt;89&lt;/mn&gt;&lt;mo&gt;&amp;quot;&lt;/mo&gt;&lt;/math&gt;&lt;/input&gt;&lt;/command&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns="http://www.w3.org/1998/Math/MathML"&gt;&lt;mi&gt;a6&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mo&gt;&amp;quot;&lt;/mo&gt;&lt;mi&gt;Aceite&lt;/mi&gt;&lt;mo&gt; &lt;/mo&gt;&lt;mi&gt;de&lt;/mi&gt;&lt;mo&gt; &lt;/mo&gt;&lt;mi&gt;transmisión&lt;/mi&gt;&lt;mo&gt; &lt;/mo&gt;&lt;mi&gt;de&lt;/mi&gt;&lt;mo&gt; &lt;/mo&gt;&lt;mi&gt;densidad&lt;/mi&gt;&lt;mo&gt; &lt;/mo&gt;&lt;mn&gt;0&lt;/mn&gt;&lt;mo&gt;.&lt;/mo&gt;&lt;mn&gt;8&lt;/mn&gt;&lt;mo&gt;&amp;quot;&lt;/mo&gt;&lt;/math&gt;&lt;/input&gt;&lt;/command&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns="http://www.w3.org/1998/Math/MathML"&gt;&lt;mi&gt;a7&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mo&gt;&amp;quot;&lt;/mo&gt;&lt;mi&gt;Liquido&lt;/mi&gt;&lt;mo&gt; &lt;/mo&gt;&lt;mi&gt;de&lt;/mi&gt;&lt;mo&gt; &lt;/mo&gt;&lt;mi&gt;frenos&lt;/mi&gt;&lt;mo&gt; &lt;/mo&gt;&lt;mi&gt;de&lt;/mi&gt;&lt;mo&gt; &lt;/mo&gt;&lt;mi&gt;densidad&lt;/mi&gt;&lt;mo&gt; &lt;/mo&gt;&lt;mn&gt;1&lt;/mn&gt;&lt;mo&gt;.&lt;/mo&gt;&lt;mn&gt;03&lt;/mn&gt;&lt;mo&gt; &lt;/mo&gt;&lt;mi&gt;a&lt;/mi&gt;&lt;mo&gt; &lt;/mo&gt;&lt;mn&gt;20&lt;/mn&gt;&lt;mo&gt;°&lt;/mo&gt;&lt;mi&gt;C&lt;/mi&gt;&lt;mo&gt;&amp;quot;&lt;/mo&gt;&lt;mo&gt; &lt;/mo&gt;&lt;/math&gt;&lt;/input&gt;&lt;/command&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns="http://www.w3.org/1998/Math/MathML"&gt;&lt;mi&gt;a8&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mo&gt; &lt;/mo&gt;&lt;mo&gt;&amp;quot;&lt;/mo&gt;&lt;mi&gt;Aceite&lt;/mi&gt;&lt;mo&gt; &lt;/mo&gt;&lt;mi&gt;de&lt;/mi&gt;&lt;mo&gt; &lt;/mo&gt;&lt;mi&gt;motor&lt;/mi&gt;&lt;mo&gt; &lt;/mo&gt;&lt;mi&gt;de&lt;/mi&gt;&lt;mo&gt; &lt;/mo&gt;&lt;mi&gt;densidad&lt;/mi&gt;&lt;mo&gt; &lt;/mo&gt;&lt;mo&gt; &lt;/mo&gt;&lt;mn&gt;0&lt;/mn&gt;&lt;mo&gt;.&lt;/mo&gt;&lt;mn&gt;88&lt;/mn&gt;&lt;mo&gt;&amp;quot;&lt;/mo&gt;&lt;mo&gt; &lt;/mo&gt;&lt;/math&gt;&lt;/input&gt;&lt;/command&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns="http://www.w3.org/1998/Math/MathML"&gt;&lt;mi&gt;a9&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mo&gt;&amp;quot;&lt;/mo&gt;&lt;mi&gt;Aceite&lt;/mi&gt;&lt;mo&gt; &lt;/mo&gt;&lt;mi&gt;ATF&lt;/mi&gt;&lt;mo&gt; &lt;/mo&gt;&lt;mi&gt;de&lt;/mi&gt;&lt;mo&gt; &lt;/mo&gt;&lt;mi&gt;densidad&lt;/mi&gt;&lt;mo&gt; &lt;/mo&gt;&lt;mn&gt;0&lt;/mn&gt;&lt;mo&gt;.&lt;/mo&gt;&lt;mn&gt;86&lt;/mn&gt;&lt;mo&gt; &lt;/mo&gt;&lt;mi&gt;según&lt;/mi&gt;&lt;mo&gt; &lt;/mo&gt;&lt;mi&gt;la&lt;/mi&gt;&lt;mo&gt; &lt;/mo&gt;&lt;mi&gt;norma&lt;/mi&gt;&lt;mo&gt; &lt;/mo&gt;&lt;mi&gt;ISO&lt;/mi&gt;&lt;mo&gt; &lt;/mo&gt;&lt;mn&gt;3675&lt;/mn&gt;&lt;mo&gt;&amp;quot;&lt;/mo&gt;&lt;/math&gt;&lt;/input&gt;&lt;/command&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns="http://www.w3.org/1998/Math/MathML"&gt;&lt;mi&gt;a10&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mo&gt;&amp;quot;&lt;/mo&gt;&lt;mi&gt;Gasolina&lt;/mi&gt;&lt;mo&gt; &lt;/mo&gt;&lt;mi&gt;de&lt;/mi&gt;&lt;mo&gt; &lt;/mo&gt;&lt;mi&gt;densidad&lt;/mi&gt;&lt;mo&gt; &lt;/mo&gt;&lt;mn&gt;0&lt;/mn&gt;&lt;mo&gt;.&lt;/mo&gt;&lt;mn&gt;68&lt;/mn&gt;&lt;mo&gt;&amp;quot;&lt;/mo&gt;&lt;/math&gt;&lt;/input&gt;&lt;/command&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns="http://www.w3.org/1998/Math/MathML"&gt;&lt;mi&gt;a12&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mo&gt;&amp;quot;&lt;/mo&gt;&lt;mi&gt;Aceite&lt;/mi&gt;&lt;mo&gt; &lt;/mo&gt;&lt;mi&gt;de&lt;/mi&gt;&lt;mo&gt; &lt;/mo&gt;&lt;mi&gt;densidad&lt;/mi&gt;&lt;mo&gt; &lt;/mo&gt;&lt;mn&gt;0&lt;/mn&gt;&lt;mo&gt;.&lt;/mo&gt;&lt;mn&gt;92&lt;/mn&gt;&lt;mo&gt;&amp;quot;&lt;/mo&gt;&lt;/math&gt;&lt;/input&gt;&lt;/command&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns="http://www.w3.org/1998/Math/MathML"&gt;&lt;mi&gt;a13&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mo&gt;&amp;quot;&lt;/mo&gt;&lt;mi&gt;Agua&lt;/mi&gt;&lt;mo&gt; &lt;/mo&gt;&lt;mi&gt;destilada&lt;/mi&gt;&lt;mo&gt; &lt;/mo&gt;&lt;mi&gt;de&lt;/mi&gt;&lt;mo&gt; &lt;/mo&gt;&lt;mi&gt;densidad&lt;/mi&gt;&lt;mo&gt; &lt;/mo&gt;&lt;mn&gt;1&lt;/mn&gt;&lt;mo&gt;&amp;quot;&lt;/mo&gt;&lt;/math&gt;&lt;/input&gt;&lt;/command&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns="http://www.w3.org/1998/Math/MathML"&gt;&lt;mi&gt;a14&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mo&gt;&amp;quot;&lt;/mo&gt;&lt;mi&gt;Agua&lt;/mi&gt;&lt;mo&gt; &lt;/mo&gt;&lt;mi&gt;de&lt;/mi&gt;&lt;mo&gt; &lt;/mo&gt;&lt;mi&gt;mar&lt;/mi&gt;&lt;mo&gt; &lt;/mo&gt;&lt;mi&gt;de&lt;/mi&gt;&lt;mo&gt; &lt;/mo&gt;&lt;mi&gt;densidad&lt;/mi&gt;&lt;mo&gt; &lt;/mo&gt;&lt;mn&gt;1&lt;/mn&gt;&lt;mo&gt;.&lt;/mo&gt;&lt;mn&gt;027&lt;/mn&gt;&lt;mo&gt;&amp;quot;&lt;/mo&gt;&lt;/math&gt;&lt;/input&gt;&lt;/command&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns="http://www.w3.org/1998/Math/MathML"&gt;&lt;mi&gt;a15&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mo&gt;&amp;quot;&lt;/mo&gt;&lt;mi&gt;Glicerina&lt;/mi&gt;&lt;mo&gt; &lt;/mo&gt;&lt;mi&gt;de&lt;/mi&gt;&lt;mo&gt; &lt;/mo&gt;&lt;mi&gt;densidad&lt;/mi&gt;&lt;mo&gt; &lt;/mo&gt;&lt;mn&gt;1&lt;/mn&gt;&lt;mo&gt;.&lt;/mo&gt;&lt;mn&gt;26&lt;/mn&gt;&lt;mo&gt;&amp;quot;&lt;/mo&gt;&lt;/math&gt;&lt;/input&gt;&lt;/command&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns="http://www.w3.org/1998/Math/MathML"&gt;&lt;mi&gt;a16&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mo&gt;&amp;quot;&lt;/mo&gt;&lt;mi&gt;Mercurio&lt;/mi&gt;&lt;mo&gt; &lt;/mo&gt;&lt;mi&gt;de&lt;/mi&gt;&lt;mo&gt; &lt;/mo&gt;&lt;mi&gt;densidad&lt;/mi&gt;&lt;mo&gt; &lt;/mo&gt;&lt;mn&gt;13&lt;/mn&gt;&lt;mo&gt;.&lt;/mo&gt;&lt;mn&gt;58&lt;/mn&gt;&lt;mo&gt;&amp;quot;&lt;/mo&gt;&lt;/math&gt;&lt;/input&gt;&lt;/command&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns="http://www.w3.org/1998/Math/MathML"&gt;&lt;mi&gt;a17&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mo&gt;&amp;quot;&lt;/mo&gt;&lt;mi&gt;Etanol&lt;/mi&gt;&lt;mo&gt; &lt;/mo&gt;&lt;mi&gt;de&lt;/mi&gt;&lt;mo&gt; &lt;/mo&gt;&lt;mi&gt;densidad&lt;/mi&gt;&lt;mo&gt; &lt;/mo&gt;&lt;mn&gt;0&lt;/mn&gt;&lt;mo&gt;.&lt;/mo&gt;&lt;mn&gt;81&lt;/mn&gt;&lt;mo&gt;&amp;quot;&lt;/mo&gt;&lt;/math&gt;&lt;/input&gt;&lt;/command&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns="http://www.w3.org/1998/Math/MathML"&gt;&lt;mi&gt;F1&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mi&gt;aleatorio&lt;/mi&gt;&lt;mfenced close="}" open="{"&gt;&lt;mtable align="center"&gt;&lt;mtr&gt;&lt;mtd&gt;&lt;mi&gt;a1&lt;/mi&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mi&gt;a2&lt;/mi&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mi&gt;a3&lt;/mi&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mi&gt;a4&lt;/mi&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mi&gt;a5&lt;/mi&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mi&gt;a6&lt;/mi&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mi&gt;a7&lt;/mi&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mi&gt;a8&lt;/mi&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mi&gt;a9&lt;/mi&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mi&gt;a10&lt;/mi&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mi&gt;a12&lt;/mi&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mi&gt;a13&lt;/mi&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mi&gt;a14&lt;/mi&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mi&gt;a15&lt;/mi&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mi&gt;a16&lt;/mi&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mi&gt;a17&lt;/mi&gt;&lt;/mtd&gt;&lt;/mtr&gt;&lt;/mtable&gt;&lt;/mfenced&gt;&lt;/math&gt;&lt;/input&gt;&lt;/command&gt;&lt;command&gt;&lt;input&gt;&lt;math 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xmlns="http://www.w3.org/1998/Math/MathML"&gt;&lt;mi&gt;F1&lt;/mi&gt;&lt;/math&gt;&lt;/input&gt;&lt;output&gt;&lt;math xmlns="http://www.w3.org/1998/Math/MathML"&gt;&lt;ms&gt;Liquido&lt;/ms&gt;&lt;mo&gt; &lt;/mo&gt;&lt;ms&gt;de&lt;/ms&gt;&lt;mo&gt; &lt;/mo&gt;&lt;ms&gt;frenos&lt;/ms&gt;&lt;mo&gt; &lt;/mo&gt;&lt;ms&gt;de&lt;/ms&gt;&lt;mo&gt; &lt;/mo&gt;&lt;ms&gt;densidad&lt;/ms&gt;&lt;mo&gt; &lt;/mo&gt;&lt;ms&gt;1.03&lt;/ms&gt;&lt;mo&gt; &lt;/mo&gt;&lt;ms&gt;a&lt;/ms&gt;&lt;mo&gt; &lt;/mo&gt;&lt;ms&gt;20&lt;/ms&gt;&lt;mo&gt;°&lt;/mo&gt;&lt;ms&gt;C&lt;/ms&gt;&lt;/math&gt;&lt;/output&gt;&lt;/command&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns="http://www.w3.org/1998/Math/MathML"&gt;&lt;mi&gt;FF&lt;/mi&gt;&lt;/math&gt;&lt;/input&gt;&lt;output&gt;&lt;math xmlns="http://www.w3.org/1998/Math/MathML"&gt;&lt;mn&gt;1030.&lt;/mn&gt;&lt;/math&gt;&lt;/output&gt;&lt;/command&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns="http://www.w3.org/1998/Math/MathML"&gt;&lt;mi&gt;F2&lt;/mi&gt;&lt;/math&gt;&lt;/input&gt;&lt;output&gt;&lt;math xmlns="http://www.w3.org/1998/Math/MathML"&gt;&lt;ms&gt;Petroleo&lt;/ms&gt;&lt;mo&gt; &lt;/mo&gt;&lt;ms&gt;de&lt;/ms&gt;&lt;mo&gt; &lt;/mo&gt;&lt;ms&gt;densidad&lt;/ms&gt;&lt;mo&gt; &lt;/mo&gt;&lt;ms&gt;0.80&lt;/ms&gt;&lt;/math&gt;&lt;/output&gt;&lt;/command&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns="http://www.w3.org/1998/Math/MathML"&gt;&lt;mi&gt;FFF&lt;/mi&gt;&lt;/math&gt;&lt;/input&gt;&lt;output&gt;&lt;math xmlns="http://www.w3.org/1998/Math/MathML"&gt;&lt;mn&gt;800.&lt;/mn&gt;&lt;/math&gt;&lt;/output&gt;&lt;/command&gt;&lt;/group&gt;&lt;group&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns="http://www.w3.org/1998/Math/MathML"/&gt;&lt;/input&gt;&lt;/command&gt;&lt;/group&gt;&lt;/session&gt;]]&gt;&lt;/wirisCasSession&gt;&lt;correctAnswers&gt;&lt;correctAnswer type="mathml"&gt;&lt;![CDATA[&lt;math xmlns="http://www.w3.org/1998/Math/MathML"&gt;&lt;msub&gt;&lt;mi&gt;&amp;#x3C1;&lt;/mi&gt;&lt;mn&gt;1&lt;/mn&gt;&lt;/msub&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mo&gt;#&lt;/mo&gt;&lt;mi&gt;F&lt;/mi&gt;&lt;mi&gt;F&lt;/mi&gt;&lt;mspace linebreak="newline"/&gt;&lt;msub&gt;&lt;mi&gt;&amp;#x3C1;&lt;/mi&gt;&lt;mn&gt;2&lt;/mn&gt;&lt;/msub&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mo&gt;#&lt;/mo&gt;&lt;mi&gt;F&lt;/mi&gt;&lt;mi&gt;F&lt;/mi&gt;&lt;mi&gt;F&lt;/mi&gt;&lt;/math&gt;]]&gt;&lt;/correctAnswer&gt;&lt;correctAnswer id="1" type="mathml"&gt;&lt;![CDATA[&lt;math xmlns="http://www.w3.org/1998/Math/MathML"&gt;&lt;mo&gt;-&lt;/mo&gt;&lt;/math&gt;]]&gt;&lt;/correctAnswer&gt;&lt;/correctAnswers&gt;&lt;assertions&gt;&lt;assertion name="equivalent_symbolic"/&gt;&lt;assertion name="syntax_expression"/&gt;&lt;assertion name="equivalent_symbolic" correctAnswer="1"/&gt;&lt;/assertions&gt;&lt;options&gt;&lt;option name="tolerance"&gt;10^(-3)&lt;/option&gt;&lt;option name="relative_tolerance"&gt;true&lt;/option&gt;&lt;option name="precision"&gt;4&lt;/option&gt;&lt;option name="times_operator"&gt;·&lt;/option&gt;&lt;option name="implicit_times_operator"&gt;false&lt;/option&gt;&lt;option name="imaginary_unit"&gt;i&lt;/option&gt;&lt;/options&gt;&lt;localData&gt;&lt;data name="inputField"&gt;popupEditor&lt;/data&gt;&lt;data name="gradeCompound"&gt;and&lt;/data&gt;&lt;data name="gradeCompoundDistribution"&gt;&lt;/data&gt;&lt;data name="casSession"/&gt;&lt;data name="inputCompound"&gt;true&lt;/data&gt;&lt;/localData&gt;&lt;/question&gt;    </wirisquestion>
  </question>
 
 <!-- resourceid-resourcedataid: 16038-13141 -->
 <question type="shortanswerwiris">
    <name>
      <text>MEC.MA.S04.b.(Gráfico).NGR.Fuerza resultante c/r Fuerza aplicada.Principio de Funcionamiento de frenos hidráulicos  - Palanca.</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p> </p>
<p><span style="font-family: arial,helvetica,sans-serif; font-size: medium;">En el sistema de frenos hidráulicos se hace necesario amplificar y transmitir la fuerza que se aplica en el pedal de freno por el conductor . Para lograr que esta fuerza se multiplique en forma mecánica , se utiliza el mismo  método que si se tratara de una palanca.</span></p>
<p><span style="font-family: arial,helvetica,sans-serif; font-size: medium;"> </span></p>
<p><span style="font-family: arial,helvetica,sans-serif; font-size: medium;">El siguiente gráfico</span></p>
<p><span style="font-family: arial,helvetica,sans-serif; font-size: medium;"> </span></p>
<p><span style="font-family: arial,helvetica,sans-serif; font-size: medium;">#graf<br /></span></p>
<p><span style="font-family: arial,helvetica,sans-serif; font-size: medium;"> </span></p>
<p><span style="font-family: arial,helvetica,sans-serif; font-size: medium;"> Representa la relación entre la fuerza aplicada  en el pedal de freno y la fuerza de frenado.<br /></span></p>
<p> </p>
<p><span style="font-family: arial,helvetica,sans-serif; font-size: medium;">Para calcular</span><span style="font-family: arial,helvetica,sans-serif; font-size: medium;"> la  fuerza resultante en el sistema de frenado , se utiliza la expresión: <br /></span></p>
<p> </p>
<p style="text-align: center;"><span style="font-family: arial,helvetica,sans-serif; font-size: medium;">                                               «math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«msub»«mi»F«/mi»«mi»r«/mi»«/msub»«mo»=«/mo»«mfrac»«mrow»«mi»B«/mi»«mi»M«/mi»«/mrow»«mrow»«mi»B«/mi»«mi»m«/mi»«/mrow»«/mfrac»«mo»*«/mo»«msub»«mi»F«/mi»«mi»a«/mi»«/msub»«/math»        donde :<br /></span></p>
<p style="text-align: center;"><span style="font-family: arial,helvetica,sans-serif; font-size: medium;"> </span></p>
<div><span style="font-family: arial,helvetica,sans-serif; font-size: medium;"> «math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«msub»«mi»F«/mi»«mi»a«/mi»«/msub»«/math»    es la fuerza aplicada  medida en Kgf <br /> «math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«msub»«mi»F«/mi»«mi»r«/mi»«/msub»«/math»    es la fuerza resultante medida en Kgf<br /><br />Entonces,  estima la Fuerza   «math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mi»F«/mi»«mi»r«/mi»«/math»      resultante en el sistema al ejercer  «math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mo»#«/mo»«mi»F«/mi»«mi»a«/mi»«/math»   kgf  sobre el pedal de freno .</span></div>
<p> </p>
<p><span style="color: #ff0000; font-family: arial,helvetica,sans-serif; font-size: medium;">Observaciones: </span></p>
<p><span style="color: #ff0000; font-family: arial,helvetica,sans-serif; font-size: medium;">- U<span style="color: #ff0000; font-family: arial,helvetica,sans-serif; font-size: medium;">tiliza el punto decimal en lugar de la coma.</span></span></p>
<p><span style="color: #ff0000; font-family: arial,helvetica,sans-serif; font-size: medium;"><span style="color: #ff0000; font-family: arial,helvetica,sans-serif; font-size: medium;">- I</span><span style="font-family: arial,helvetica,sans-serif; font-size: medium;"><span style="color: #ff0000;">ngresa tu respuesta sin unidades</span>.</span></span></p>
<div> </div>
<p> </p>
<p> </p>
<p> </p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text><![CDATA[<p> </p>
<p><span style="font-family: arial,helvetica,sans-serif; font-size: medium;">Para estimar la Fuerza   «math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mi»F«/mi»«mi»r«/mi»«/math»      resultante en el sistema al ejercer  «math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mo»#«/mo»«mi»F«/mi»«mi»a«/mi»«/math»   kgf  sobre el pedal de freno, una forma es analizar el gráfico:     <br /></span></p>
<p> </p>
<p><span style="font-family: arial,helvetica,sans-serif; font-size: medium;"> <span style="font-family: arial,helvetica,sans-serif; font-size: medium;">#graf</span></span></p>
<p> </p>
<p><span style="font-family: arial,helvetica,sans-serif; font-size: medium;">Se busca   <span style="font-family: arial,helvetica,sans-serif; font-size: medium;">«math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mo»#«/mo»«mi»F«/mi»«mi»a«/mi»«/math»   en el eje de las absisas del sistema de coordenadas del gráfico, como se indica en la figura ( punto verde ).</span><br /></span></p>
<p> </p>
<p><span style="font-family: arial,helvetica,sans-serif; font-size: medium;"><span style="font-family: arial,helvetica,sans-serif; font-size: medium;"><span style="font-family: arial,helvetica,sans-serif; font-size: medium;"> <span style="font-family: arial,helvetica,sans-serif; font-size: medium;">#graf1</span></span></span></span></p>
<p> </p>
<p><span style="font-family: arial,helvetica,sans-serif; font-size: medium;"><span style="font-family: arial,helvetica,sans-serif; font-size: medium;">Luego se levanta  una flecha hasta intersectar la curva, ver gráfico:</span></span></p>
<p> </p>
<p><span style="font-family: arial,helvetica,sans-serif; font-size: medium;"><span style="font-family: arial,helvetica,sans-serif; font-size: medium;">#graf2</span></span></p>
<p> </p>
<p><span style="font-family: arial,helvetica,sans-serif; font-size: medium;"><span style="font-family: arial,helvetica,sans-serif; font-size: medium;">y  finalmente  se lee el valor que toma en el eje de las ordenadas , como se indica:</span></span></p>
<p> </p>
<p><span style="font-family: arial,helvetica,sans-serif; font-size: medium;"><span style="font-family: arial,helvetica,sans-serif; font-size: medium;">#graf3</span></span></p>
<p> </p>
<p><span style="font-family: arial,helvetica,sans-serif; font-size: medium;"><span style="font-family: arial,helvetica,sans-serif; font-size: medium;">Por lo tanto, el valor estimativo de la <span style="font-family: arial,helvetica,sans-serif; font-size: medium;"> Fuerza   «math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mi»F«/mi»«mi»r«/mi»«/math»      resultante en el sistema al ejercer  «math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mo»#«/mo»«mi»F«/mi»«mi»a«/mi»«/math»   kgf  sobre el pedal de freno, es :  #Fr  kgf.</span><br /></span></span></p>
<p> </p>
<p><span style="font-family: arial,helvetica,sans-serif; font-size: medium;"><span style="font-family: arial,helvetica,sans-serif; font-size: medium;"><span style="font-family: arial,helvetica,sans-serif; font-size: medium;">Como se debe anotar el resultado sin unidades,entonces: <span style="font-family: arial,helvetica,sans-serif; font-size: medium;"><span style="font-family: arial,helvetica,sans-serif; font-size: medium;"><span style="font-family: arial,helvetica,sans-serif; font-size: medium;">«math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mi»F«/mi»«mi»r«/mi»«/math»</span></span></span> =  #Fr </span></span></span></p>
<p> </p>
<p> </p>
<p> </p>
<p> </p>]]></text>
    </generalfeedback>
    <defaultgrade>1</defaultgrade>
    <penalty>.3333333</penalty>
    <hidden>0</hidden>
    <usecase>0</usecase>
    <answer fraction="100" format="moodle_auto_format">
      <text><![CDATA[<math xmlns="http://www.w3.org/1998/Math/MathML"><mi>F</mi><mi>r</mi><mo>=</mo><mo>#</mo><mi>F</mi><mi>r</mi></math>]]></text>
      <feedback format="html">
        <text><![CDATA[<p><span style="font-family: arial,helvetica,sans-serif; font-size: medium;"><span style="font-family: arial, helvetica, sans-serif; font-size: medium;">¡¡ Muy bién !! ... Ahora analicemos la propuesta:</span><br /></span></p>]]></text>
      </feedback>
    </answer>
    <answer fraction="0" format="moodle_auto_format">
      <text>-</text>
      <feedback format="html">
        <text><![CDATA[<p><span style="font-family: arial,helvetica,sans-serif; font-size: medium;"><span>Al parecer cometiste un error </span>.  Ahora lo analizaremos. Si aún te quedan dudas, consulta con tu profesor de asignatura.</span></p>]]></text>
      </feedback>
    </answer>
    <wirisquestion>
&lt;question&gt;&lt;wirisCasSession&gt;&lt;![CDATA[&lt;session lang="es" version="2.0"&gt;&lt;library closed="false"&gt;&lt;mtext style="color:#ffc800" xml:lang="es"&gt;variables&lt;/mtext&gt;&lt;group&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns="http://www.w3.org/1998/Math/MathML"&gt;&lt;mi&gt;k&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mi&gt;aleatorio&lt;/mi&gt;&lt;mo&gt;(&lt;/mo&gt;&lt;mn&gt;5&lt;/mn&gt;&lt;mo&gt;.&lt;/mo&gt;&lt;mo&gt;.&lt;/mo&gt;&lt;mn&gt;18&lt;/mn&gt;&lt;mo&gt;.&lt;/mo&gt;&lt;mo&gt;.&lt;/mo&gt;&lt;mn&gt;1&lt;/mn&gt;&lt;mo&gt;)&lt;/mo&gt;&lt;/math&gt;&lt;/input&gt;&lt;/command&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns="http://www.w3.org/1998/Math/MathML"&gt;&lt;mi&gt;Fa&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mi&gt;aleatorio&lt;/mi&gt;&lt;mfenced&gt;&lt;mrow&gt;&lt;mn&gt;0&lt;/mn&gt;&lt;mo&gt;.&lt;/mo&gt;&lt;mo&gt;.&lt;/mo&gt;&lt;mn&gt;100&lt;/mn&gt;&lt;mo&gt;.&lt;/mo&gt;&lt;mo&gt;.&lt;/mo&gt;&lt;mn&gt;5&lt;/mn&gt;&lt;/mrow&gt;&lt;/mfenced&gt;&lt;/math&gt;&lt;/input&gt;&lt;/command&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns="http://www.w3.org/1998/Math/MathML"&gt;&lt;mi&gt;Fr&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mi&gt;k&lt;/mi&gt;&lt;mo&gt;*&lt;/mo&gt;&lt;mi&gt;Fa&lt;/mi&gt;&lt;/math&gt;&lt;/input&gt;&lt;/command&gt;&lt;maction actiontype="comment"&gt;&lt;comment&gt;&lt;math xmlns="http://www.w3.org/1998/Math/MathML"&gt;&lt;mo&gt;-&lt;/mo&gt;&lt;mo&gt;-&lt;/mo&gt;&lt;mo&gt;-&lt;/mo&gt;&lt;mo&gt;-&lt;/mo&gt;&lt;mo&gt;-&lt;/mo&gt;&lt;mo&gt;-&lt;/mo&gt;&lt;mo&gt;-&lt;/mo&gt;&lt;mo&gt;-&lt;/mo&gt;&lt;mo&gt;-&lt;/mo&gt;&lt;mo&gt;-&lt;/mo&gt;&lt;mo&gt;-&lt;/mo&gt;&lt;mo&gt;-&lt;/mo&gt;&lt;mo&gt;-&lt;/mo&gt;&lt;/math&gt;&lt;/comment&gt;&lt;/maction&gt;&lt;maction actiontype="comment"&gt;&lt;comment&gt;&lt;math xmlns="http://www.w3.org/1998/Math/MathML"&gt;&lt;mi&gt;Confeción&lt;/mi&gt;&lt;mo&gt;&amp;nbsp;&lt;/mo&gt;&lt;mi&gt;Gráfica&lt;/mi&gt;&lt;/math&gt;&lt;/comment&gt;&lt;/maction&gt;&lt;maction actiontype="comment"&gt;&lt;comment&gt;&lt;math xmlns="http://www.w3.org/1998/Math/MathML"&gt;&lt;mo&gt;-&lt;/mo&gt;&lt;mo&gt;-&lt;/mo&gt;&lt;mo&gt;-&lt;/mo&gt;&lt;mo&gt;-&lt;/mo&gt;&lt;mo&gt;-&lt;/mo&gt;&lt;mo&gt;-&lt;/mo&gt;&lt;mo&gt;-&lt;/mo&gt;&lt;mo&gt;-&lt;/mo&gt;&lt;mo&gt;-&lt;/mo&gt;&lt;mo&gt;-&lt;/mo&gt;&lt;mo&gt;-&lt;/mo&gt;&lt;mo&gt;-&lt;/mo&gt;&lt;mo&gt;-&lt;/mo&gt;&lt;/math&gt;&lt;/comment&gt;&lt;/maction&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns="http://www.w3.org/1998/Math/MathML"&gt;&lt;mi&gt;t&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mi&gt;tablero&lt;/mi&gt;&lt;mo&gt;(&lt;/mo&gt;&lt;mo&gt;{&lt;/mo&gt;&lt;mi&gt;centro&lt;/mi&gt;&lt;mo&gt;==&lt;/mo&gt;&lt;mi&gt;punto&lt;/mi&gt;&lt;mo&gt;(&lt;/mo&gt;&lt;mn&gt;50&lt;/mn&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mn&gt;950&lt;/mn&gt;&lt;mo&gt;)&lt;/mo&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mi&gt;anchura&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mn&gt;120&lt;/mn&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mi&gt;altura&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mn&gt;2000&lt;/mn&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mi&gt;etiqueta_de_ejes&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mo&gt;{&lt;/mo&gt;&lt;mo&gt;&amp;quot;&lt;/mo&gt;&lt;mi&gt;Fa&lt;/mi&gt;&lt;mo&gt;&amp;nbsp;&lt;/mo&gt;&lt;mo&gt;(&lt;/mo&gt;&lt;mi&gt;Kgf&lt;/mi&gt;&lt;mo&gt;)&lt;/mo&gt;&lt;mo&gt;&amp;quot;&lt;/mo&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mo&gt;&amp;quot;&lt;/mo&gt;&lt;mi&gt;Fr&lt;/mi&gt;&lt;mo&gt;&amp;nbsp;&lt;/mo&gt;&lt;mo&gt;(&lt;/mo&gt;&lt;mi&gt;Kgr&lt;/mi&gt;&lt;mo&gt;)&lt;/mo&gt;&lt;mo&gt;&amp;quot;&lt;/mo&gt;&lt;mo&gt;}&lt;/mo&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mi&gt;color_ejes&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mi&gt;negro&lt;/mi&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mi&gt;estilo_de_ejes&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mo&gt;&amp;quot;&lt;/mo&gt;&lt;mi&gt;flecha_xy&lt;/mi&gt;&lt;mo&gt;&amp;quot;&lt;/mo&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mi&gt;color_malla&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mo&gt;{&lt;/mo&gt;&lt;mn&gt;300&lt;/mn&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mn&gt;300&lt;/mn&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mn&gt;50&lt;/mn&gt;&lt;mo&gt;}&lt;/mo&gt;&lt;mo&gt;}&lt;/mo&gt;&lt;mo&gt;)&lt;/mo&gt;&lt;/math&gt;&lt;/input&gt;&lt;/command&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns="http://www.w3.org/1998/Math/MathML"&gt;&lt;mi&gt;anchura_ventana&lt;/mi&gt;&lt;mo&gt;(&lt;/mo&gt;&lt;mn&gt;510&lt;/mn&gt;&lt;mo&gt;)&lt;/mo&gt;&lt;/math&gt;&lt;/input&gt;&lt;/command&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns="http://www.w3.org/1998/Math/MathML"&gt;&lt;mi&gt;altura_ventana&lt;/mi&gt;&lt;mo&gt;(&lt;/mo&gt;&lt;mn&gt;510&lt;/mn&gt;&lt;mo&gt;)&lt;/mo&gt;&lt;/math&gt;&lt;/input&gt;&lt;/command&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns="http://www.w3.org/1998/Math/MathML"&gt;&lt;mi&gt;graf&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mi&gt;dibujar&lt;/mi&gt;&lt;mo&gt;(&lt;/mo&gt;&lt;mi&gt;t&lt;/mi&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mi&gt;k&lt;/mi&gt;&lt;mo&gt;*&lt;/mo&gt;&lt;mi&gt;x&lt;/mi&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mn&gt;0&lt;/mn&gt;&lt;mo&gt;.&lt;/mo&gt;&lt;mo&gt;.&lt;/mo&gt;&lt;mn&gt;100&lt;/mn&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mo&gt;{&lt;/mo&gt;&lt;mi&gt;color&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mi&gt;rojo&lt;/mi&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mi&gt;anchura_línea&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mn&gt;2&lt;/mn&gt;&lt;mo&gt;}&lt;/mo&gt;&lt;mo&gt;)&lt;/mo&gt;&lt;/math&gt;&lt;/input&gt;&lt;/command&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns="http://www.w3.org/1998/Math/MathML"/&gt;&lt;/input&gt;&lt;/command&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns="http://www.w3.org/1998/Math/MathML"&gt;&lt;mi&gt;r0&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mi&gt;Fr&lt;/mi&gt;&lt;/math&gt;&lt;/input&gt;&lt;/command&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns="http://www.w3.org/1998/Math/MathML"&gt;&lt;mi&gt;test&lt;/mi&gt;&lt;mo&gt;(&lt;/mo&gt;&lt;mi&gt;u&lt;/mi&gt;&lt;mo&gt;)&lt;/mo&gt;&lt;mo&gt;:&lt;/mo&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mo&gt;(&lt;/mo&gt;&lt;mfenced close="|" open="|"&gt;&lt;mrow&gt;&lt;mi&gt;r0&lt;/mi&gt;&lt;mo&gt;-&lt;/mo&gt;&lt;mi&gt;u&lt;/mi&gt;&lt;/mrow&gt;&lt;/mfenced&gt;&lt;mo&gt;⩽&lt;/mo&gt;&lt;mn&gt;10&lt;/mn&gt;&lt;mo&gt;)&lt;/mo&gt;&lt;mo&gt;?&lt;/mo&gt;&lt;/math&gt;&lt;/input&gt;&lt;/command&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns="http://www.w3.org/1998/Math/MathML"/&gt;&lt;/input&gt;&lt;/command&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns="http://www.w3.org/1998/Math/MathML"&gt;&lt;mi&gt;t1&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mi&gt;tablero&lt;/mi&gt;&lt;mo&gt;(&lt;/mo&gt;&lt;mo&gt;{&lt;/mo&gt;&lt;mi&gt;centro&lt;/mi&gt;&lt;mo&gt;==&lt;/mo&gt;&lt;mi&gt;punto&lt;/mi&gt;&lt;mo&gt;(&lt;/mo&gt;&lt;mn&gt;50&lt;/mn&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mn&gt;950&lt;/mn&gt;&lt;mo&gt;)&lt;/mo&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mi&gt;anchura&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mn&gt;120&lt;/mn&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mi&gt;altura&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mn&gt;2000&lt;/mn&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mi&gt;etiqueta_de_ejes&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mo&gt;{&lt;/mo&gt;&lt;mo&gt;&amp;quot;&lt;/mo&gt;&lt;mi&gt;Fa&lt;/mi&gt;&lt;mo&gt;&amp;nbsp;&lt;/mo&gt;&lt;mo&gt;(&lt;/mo&gt;&lt;mi&gt;Kgf&lt;/mi&gt;&lt;mo&gt;)&lt;/mo&gt;&lt;mo&gt;&amp;quot;&lt;/mo&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mo&gt;&amp;quot;&lt;/mo&gt;&lt;mi&gt;Fr&lt;/mi&gt;&lt;mo&gt;&amp;nbsp;&lt;/mo&gt;&lt;mo&gt;(&lt;/mo&gt;&lt;mi&gt;Kgr&lt;/mi&gt;&lt;mo&gt;)&lt;/mo&gt;&lt;mo&gt;&amp;quot;&lt;/mo&gt;&lt;mo&gt;}&lt;/mo&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mi&gt;color_ejes&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mi&gt;negro&lt;/mi&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mi&gt;estilo_de_ejes&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mo&gt;&amp;quot;&lt;/mo&gt;&lt;mi&gt;flecha_xy&lt;/mi&gt;&lt;mo&gt;&amp;quot;&lt;/mo&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mi&gt;color_malla&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mo&gt;{&lt;/mo&gt;&lt;mn&gt;300&lt;/mn&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mn&gt;300&lt;/mn&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mn&gt;50&lt;/mn&gt;&lt;mo&gt;}&lt;/mo&gt;&lt;mo&gt;}&lt;/mo&gt;&lt;mo&gt;)&lt;/mo&gt;&lt;/math&gt;&lt;/input&gt;&lt;/command&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns="http://www.w3.org/1998/Math/MathML"&gt;&lt;mi&gt;anchura_ventana&lt;/mi&gt;&lt;mo&gt;(&lt;/mo&gt;&lt;mn&gt;510&lt;/mn&gt;&lt;mo&gt;)&lt;/mo&gt;&lt;/math&gt;&lt;/input&gt;&lt;/command&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns="http://www.w3.org/1998/Math/MathML"&gt;&lt;mi&gt;altura_ventana&lt;/mi&gt;&lt;mo&gt;(&lt;/mo&gt;&lt;mn&gt;510&lt;/mn&gt;&lt;mo&gt;)&lt;/mo&gt;&lt;/math&gt;&lt;/input&gt;&lt;/command&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns="http://www.w3.org/1998/Math/MathML"&gt;&lt;mi&gt;graf1&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mi&gt;dibujar&lt;/mi&gt;&lt;mo&gt;(&lt;/mo&gt;&lt;mi&gt;t1&lt;/mi&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mi&gt;k&lt;/mi&gt;&lt;mo&gt;*&lt;/mo&gt;&lt;mi&gt;x&lt;/mi&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mn&gt;0&lt;/mn&gt;&lt;mo&gt;.&lt;/mo&gt;&lt;mo&gt;.&lt;/mo&gt;&lt;mn&gt;100&lt;/mn&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mo&gt;{&lt;/mo&gt;&lt;mi&gt;color&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mi&gt;rojo&lt;/mi&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mi&gt;anchura_línea&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mn&gt;2&lt;/mn&gt;&lt;mo&gt;}&lt;/mo&gt;&lt;mo&gt;)&lt;/mo&gt;&lt;/math&gt;&lt;/input&gt;&lt;/command&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns="http://www.w3.org/1998/Math/MathML"&gt;&lt;mi&gt;dibujar&lt;/mi&gt;&lt;mfenced&gt;&lt;mrow&gt;&lt;mi&gt;t1&lt;/mi&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mi&gt;punto&lt;/mi&gt;&lt;mo&gt;(&lt;/mo&gt;&lt;mi&gt;Fa&lt;/mi&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mn&gt;0&lt;/mn&gt;&lt;mo&gt;)&lt;/mo&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mo&gt;{&lt;/mo&gt;&lt;mi&gt;color&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mi&gt;verde&lt;/mi&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mi&gt;tamaño_punto&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mn&gt;8&lt;/mn&gt;&lt;mo&gt;}&lt;/mo&gt;&lt;/mrow&gt;&lt;/mfenced&gt;&lt;/math&gt;&lt;/input&gt;&lt;/command&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns="http://www.w3.org/1998/Math/MathML"/&gt;&lt;/input&gt;&lt;/command&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns="http://www.w3.org/1998/Math/MathML"&gt;&lt;mi&gt;t2&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mi&gt;tablero&lt;/mi&gt;&lt;mo&gt;(&lt;/mo&gt;&lt;mo&gt;{&lt;/mo&gt;&lt;mi&gt;centro&lt;/mi&gt;&lt;mo&gt;==&lt;/mo&gt;&lt;mi&gt;punto&lt;/mi&gt;&lt;mo&gt;(&lt;/mo&gt;&lt;mn&gt;50&lt;/mn&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mn&gt;950&lt;/mn&gt;&lt;mo&gt;)&lt;/mo&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mi&gt;anchura&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mn&gt;120&lt;/mn&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mi&gt;altura&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mn&gt;2000&lt;/mn&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mi&gt;etiqueta_de_ejes&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mo&gt;{&lt;/mo&gt;&lt;mo&gt;&amp;quot;&lt;/mo&gt;&lt;mi&gt;Fa&lt;/mi&gt;&lt;mo&gt;&amp;nbsp;&lt;/mo&gt;&lt;mo&gt;(&lt;/mo&gt;&lt;mi&gt;Kgf&lt;/mi&gt;&lt;mo&gt;)&lt;/mo&gt;&lt;mo&gt;&amp;quot;&lt;/mo&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mo&gt;&amp;quot;&lt;/mo&gt;&lt;mi&gt;Fr&lt;/mi&gt;&lt;mo&gt;&amp;nbsp;&lt;/mo&gt;&lt;mo&gt;(&lt;/mo&gt;&lt;mi&gt;Kgr&lt;/mi&gt;&lt;mo&gt;)&lt;/mo&gt;&lt;mo&gt;&amp;quot;&lt;/mo&gt;&lt;mo&gt;}&lt;/mo&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mi&gt;color_ejes&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mi&gt;negro&lt;/mi&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mi&gt;estilo_de_ejes&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mo&gt;&amp;quot;&lt;/mo&gt;&lt;mi&gt;flecha_xy&lt;/mi&gt;&lt;mo&gt;&amp;quot;&lt;/mo&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mi&gt;color_malla&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mo&gt;{&lt;/mo&gt;&lt;mn&gt;300&lt;/mn&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mn&gt;300&lt;/mn&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mn&gt;50&lt;/mn&gt;&lt;mo&gt;}&lt;/mo&gt;&lt;mo&gt;}&lt;/mo&gt;&lt;mo&gt;)&lt;/mo&gt;&lt;/math&gt;&lt;/input&gt;&lt;/command&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns="http://www.w3.org/1998/Math/MathML"&gt;&lt;mi&gt;anchura_ventana&lt;/mi&gt;&lt;mo&gt;(&lt;/mo&gt;&lt;mn&gt;510&lt;/mn&gt;&lt;mo&gt;)&lt;/mo&gt;&lt;/math&gt;&lt;/input&gt;&lt;/command&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns="http://www.w3.org/1998/Math/MathML"&gt;&lt;mi&gt;altura_ventana&lt;/mi&gt;&lt;mo&gt;(&lt;/mo&gt;&lt;mn&gt;510&lt;/mn&gt;&lt;mo&gt;)&lt;/mo&gt;&lt;/math&gt;&lt;/input&gt;&lt;/command&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns="http://www.w3.org/1998/Math/MathML"&gt;&lt;mi&gt;graf2&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mi&gt;dibujar&lt;/mi&gt;&lt;mo&gt;(&lt;/mo&gt;&lt;mi&gt;t2&lt;/mi&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mi&gt;k&lt;/mi&gt;&lt;mo&gt;*&lt;/mo&gt;&lt;mi&gt;x&lt;/mi&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mn&gt;0&lt;/mn&gt;&lt;mo&gt;.&lt;/mo&gt;&lt;mo&gt;.&lt;/mo&gt;&lt;mn&gt;100&lt;/mn&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mo&gt;{&lt;/mo&gt;&lt;mi&gt;color&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mi&gt;rojo&lt;/mi&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mi&gt;anchura_línea&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mn&gt;2&lt;/mn&gt;&lt;mo&gt;}&lt;/mo&gt;&lt;mo&gt;)&lt;/mo&gt;&lt;/math&gt;&lt;/input&gt;&lt;/command&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns="http://www.w3.org/1998/Math/MathML"&gt;&lt;mi&gt;dibujar&lt;/mi&gt;&lt;mfenced&gt;&lt;mrow&gt;&lt;mi&gt;t2&lt;/mi&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mfenced close="]" open="["&gt;&lt;mrow&gt;&lt;mn&gt;0&lt;/mn&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mi&gt;k&lt;/mi&gt;&lt;mo&gt;*&lt;/mo&gt;&lt;mi&gt;Fa&lt;/mi&gt;&lt;/mrow&gt;&lt;/mfenced&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mi&gt;punto&lt;/mi&gt;&lt;mo&gt;(&lt;/mo&gt;&lt;mi&gt;Fa&lt;/mi&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mn&gt;0&lt;/mn&gt;&lt;mo&gt;)&lt;/mo&gt;&lt;/mrow&gt;&lt;/mfenced&gt;&lt;/math&gt;&lt;/input&gt;&lt;/command&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns="http://www.w3.org/1998/Math/MathML"&gt;&lt;mi&gt;dibujar&lt;/mi&gt;&lt;mfenced&gt;&lt;mrow&gt;&lt;mi&gt;t2&lt;/mi&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mi&gt;punto&lt;/mi&gt;&lt;mo&gt;(&lt;/mo&gt;&lt;mi&gt;Fa&lt;/mi&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mn&gt;0&lt;/mn&gt;&lt;mo&gt;)&lt;/mo&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mo&gt;{&lt;/mo&gt;&lt;mi&gt;color&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mi&gt;verde&lt;/mi&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mi&gt;tamaño_punto&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mn&gt;8&lt;/mn&gt;&lt;mo&gt;}&lt;/mo&gt;&lt;/mrow&gt;&lt;/mfenced&gt;&lt;/math&gt;&lt;/input&gt;&lt;/command&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns="http://www.w3.org/1998/Math/MathML"/&gt;&lt;/input&gt;&lt;/command&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns="http://www.w3.org/1998/Math/MathML"&gt;&lt;mi&gt;t3&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mi&gt;tablero&lt;/mi&gt;&lt;mo&gt;(&lt;/mo&gt;&lt;mo&gt;{&lt;/mo&gt;&lt;mi&gt;centro&lt;/mi&gt;&lt;mo&gt;==&lt;/mo&gt;&lt;mi&gt;punto&lt;/mi&gt;&lt;mo&gt;(&lt;/mo&gt;&lt;mn&gt;50&lt;/mn&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mn&gt;950&lt;/mn&gt;&lt;mo&gt;)&lt;/mo&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mi&gt;anchura&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mn&gt;120&lt;/mn&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mi&gt;altura&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mn&gt;2000&lt;/mn&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mi&gt;etiqueta_de_ejes&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mo&gt;{&lt;/mo&gt;&lt;mo&gt;&amp;quot;&lt;/mo&gt;&lt;mi&gt;Fa&lt;/mi&gt;&lt;mo&gt;&amp;nbsp;&lt;/mo&gt;&lt;mo&gt;(&lt;/mo&gt;&lt;mi&gt;Kgf&lt;/mi&gt;&lt;mo&gt;)&lt;/mo&gt;&lt;mo&gt;&amp;quot;&lt;/mo&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mo&gt;&amp;quot;&lt;/mo&gt;&lt;mi&gt;Fr&lt;/mi&gt;&lt;mo&gt;&amp;nbsp;&lt;/mo&gt;&lt;mo&gt;(&lt;/mo&gt;&lt;mi&gt;Kgr&lt;/mi&gt;&lt;mo&gt;)&lt;/mo&gt;&lt;mo&gt;&amp;quot;&lt;/mo&gt;&lt;mo&gt;}&lt;/mo&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mi&gt;color_ejes&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mi&gt;negro&lt;/mi&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mi&gt;estilo_de_ejes&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mo&gt;&amp;quot;&lt;/mo&gt;&lt;mi&gt;flecha_xy&lt;/mi&gt;&lt;mo&gt;&amp;quot;&lt;/mo&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mi&gt;color_malla&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mo&gt;{&lt;/mo&gt;&lt;mn&gt;300&lt;/mn&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mn&gt;300&lt;/mn&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mn&gt;50&lt;/mn&gt;&lt;mo&gt;}&lt;/mo&gt;&lt;mo&gt;}&lt;/mo&gt;&lt;mo&gt;)&lt;/mo&gt;&lt;/math&gt;&lt;/input&gt;&lt;/command&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns="http://www.w3.org/1998/Math/MathML"&gt;&lt;mi&gt;anchura_ventana&lt;/mi&gt;&lt;mo&gt;(&lt;/mo&gt;&lt;mn&gt;510&lt;/mn&gt;&lt;mo&gt;)&lt;/mo&gt;&lt;/math&gt;&lt;/input&gt;&lt;/command&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns="http://www.w3.org/1998/Math/MathML"&gt;&lt;mi&gt;altura_ventana&lt;/mi&gt;&lt;mo&gt;(&lt;/mo&gt;&lt;mn&gt;510&lt;/mn&gt;&lt;mo&gt;)&lt;/mo&gt;&lt;/math&gt;&lt;/input&gt;&lt;/command&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns="http://www.w3.org/1998/Math/MathML"&gt;&lt;mi&gt;graf3&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mi&gt;dibujar&lt;/mi&gt;&lt;mo&gt;(&lt;/mo&gt;&lt;mi&gt;t3&lt;/mi&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mi&gt;k&lt;/mi&gt;&lt;mo&gt;*&lt;/mo&gt;&lt;mi&gt;x&lt;/mi&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mn&gt;0&lt;/mn&gt;&lt;mo&gt;.&lt;/mo&gt;&lt;mo&gt;.&lt;/mo&gt;&lt;mn&gt;100&lt;/mn&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mo&gt;{&lt;/mo&gt;&lt;mi&gt;color&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mi&gt;rojo&lt;/mi&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mi&gt;anchura_línea&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mn&gt;2&lt;/mn&gt;&lt;mo&gt;}&lt;/mo&gt;&lt;mo&gt;)&lt;/mo&gt;&lt;/math&gt;&lt;/input&gt;&lt;/command&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns="http://www.w3.org/1998/Math/MathML"&gt;&lt;mi&gt;dibujar&lt;/mi&gt;&lt;mfenced&gt;&lt;mrow&gt;&lt;mi&gt;t3&lt;/mi&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mfenced close="]" open="["&gt;&lt;mrow&gt;&lt;mn&gt;0&lt;/mn&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mi&gt;k&lt;/mi&gt;&lt;mo&gt;*&lt;/mo&gt;&lt;mi&gt;Fa&lt;/mi&gt;&lt;/mrow&gt;&lt;/mfenced&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mi&gt;punto&lt;/mi&gt;&lt;mo&gt;(&lt;/mo&gt;&lt;mi&gt;Fa&lt;/mi&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mn&gt;0&lt;/mn&gt;&lt;mo&gt;)&lt;/mo&gt;&lt;/mrow&gt;&lt;/mfenced&gt;&lt;/math&gt;&lt;/input&gt;&lt;/command&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns="http://www.w3.org/1998/Math/MathML"&gt;&lt;mi&gt;dibujar&lt;/mi&gt;&lt;mfenced&gt;&lt;mrow&gt;&lt;mi&gt;t3&lt;/mi&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mfenced close="]" open="["&gt;&lt;mrow&gt;&lt;mo&gt;-&lt;/mo&gt;&lt;mi&gt;Fa&lt;/mi&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mn&gt;0&lt;/mn&gt;&lt;/mrow&gt;&lt;/mfenced&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mi&gt;punto&lt;/mi&gt;&lt;mo&gt;(&lt;/mo&gt;&lt;mi&gt;Fa&lt;/mi&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mi&gt;k&lt;/mi&gt;&lt;mo&gt;*&lt;/mo&gt;&lt;mi&gt;Fa&lt;/mi&gt;&lt;mo&gt;)&lt;/mo&gt;&lt;/mrow&gt;&lt;/mfenced&gt;&lt;/math&gt;&lt;/input&gt;&lt;/command&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns="http://www.w3.org/1998/Math/MathML"&gt;&lt;mi&gt;dibujar&lt;/mi&gt;&lt;mfenced&gt;&lt;mrow&gt;&lt;mi&gt;t3&lt;/mi&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mi&gt;punto&lt;/mi&gt;&lt;mo&gt;(&lt;/mo&gt;&lt;mi&gt;Fa&lt;/mi&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mn&gt;0&lt;/mn&gt;&lt;mo&gt;)&lt;/mo&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mo&gt;{&lt;/mo&gt;&lt;mi&gt;color&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mi&gt;verde&lt;/mi&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mi&gt;tamaño_punto&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mn&gt;8&lt;/mn&gt;&lt;mo&gt;}&lt;/mo&gt;&lt;/mrow&gt;&lt;/mfenced&gt;&lt;/math&gt;&lt;/input&gt;&lt;/command&gt;&lt;/group&gt;&lt;/library&gt;&lt;group&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns="http://www.w3.org/1998/Math/MathML"&gt;&lt;mi&gt;Fa&lt;/mi&gt;&lt;/math&gt;&lt;/input&gt;&lt;output&gt;&lt;math xmlns="http://www.w3.org/1998/Math/MathML"&gt;&lt;mn&gt;40&lt;/mn&gt;&lt;/math&gt;&lt;/output&gt;&lt;/command&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns="http://www.w3.org/1998/Math/MathML"&gt;&lt;mi&gt;k&lt;/mi&gt;&lt;/math&gt;&lt;/input&gt;&lt;output&gt;&lt;math xmlns="http://www.w3.org/1998/Math/MathML"&gt;&lt;mn&gt;7&lt;/mn&gt;&lt;/math&gt;&lt;/output&gt;&lt;/command&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns="http://www.w3.org/1998/Math/MathML"&gt;&lt;mi&gt;Fa&lt;/mi&gt;&lt;/math&gt;&lt;/input&gt;&lt;output&gt;&lt;math xmlns="http://www.w3.org/1998/Math/MathML"&gt;&lt;mn&gt;40&lt;/mn&gt;&lt;/math&gt;&lt;/output&gt;&lt;/command&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns="http://www.w3.org/1998/Math/MathML"&gt;&lt;mi&gt;x&lt;/mi&gt;&lt;/math&gt;&lt;/input&gt;&lt;output&gt;&lt;math xmlns="http://www.w3.org/1998/Math/MathML"&gt;&lt;mi&gt;x&lt;/mi&gt;&lt;/math&gt;&lt;/output&gt;&lt;/command&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns="http://www.w3.org/1998/Math/MathML"&gt;&lt;mi&gt;Fr&lt;/mi&gt;&lt;/math&gt;&lt;/input&gt;&lt;output&gt;&lt;math xmlns="http://www.w3.org/1998/Math/MathML"&gt;&lt;mn&gt;280&lt;/mn&gt;&lt;/math&gt;&lt;/output&gt;&lt;/command&gt;&lt;/group&gt;&lt;group&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns="http://www.w3.org/1998/Math/MathML"/&gt;&lt;/input&gt;&lt;/command&gt;&lt;/group&gt;&lt;group&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns="http://www.w3.org/1998/Math/MathML"/&gt;&lt;/input&gt;&lt;/command&gt;&lt;/group&gt;&lt;/session&gt;]]&gt;&lt;/wirisCasSession&gt;&lt;correctAnswers&gt;&lt;correctAnswer type="mathml"&gt;&lt;![CDATA[&lt;math xmlns="http://www.w3.org/1998/Math/MathML"&gt;&lt;mi&gt;F&lt;/mi&gt;&lt;mi&gt;r&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mo&gt;#&lt;/mo&gt;&lt;mi&gt;F&lt;/mi&gt;&lt;mi&gt;r&lt;/mi&gt;&lt;/math&gt;]]&gt;&lt;/correctAnswer&gt;&lt;correctAnswer id="1"&gt;-&lt;/correctAnswer&gt;&lt;/correctAnswers&gt;&lt;assertions&gt;&lt;assertion name="syntax_expression"/&gt;&lt;assertion name="equivalent_function"&gt;&lt;param name="name"&gt;test&lt;/param&gt;&lt;param name="notevaluate"&gt;false&lt;/param&gt;&lt;/assertion&gt;&lt;/assertions&gt;&lt;options&gt;&lt;option name="tolerance"&gt;10^(-3)&lt;/option&gt;&lt;option name="relative_tolerance"&gt;true&lt;/option&gt;&lt;option name="precision"&gt;4&lt;/option&gt;&lt;option name="times_operator"&gt;·&lt;/option&gt;&lt;option name="implicit_times_operator"&gt;false&lt;/option&gt;&lt;option name="imaginary_unit"&gt;i&lt;/option&gt;&lt;/options&gt;&lt;localData&gt;&lt;data name="inputField"&gt;popupEditor&lt;/data&gt;&lt;data name="gradeCompound"&gt;and&lt;/data&gt;&lt;data name="gradeCompoundDistribution"&gt;&lt;/data&gt;&lt;data name="casSession"/&gt;&lt;data name="inputCompound"&gt;true&lt;/data&gt;&lt;/localData&gt;&lt;/question&gt;    </wirisquestion>
  </question>
 
 <!-- resourceid-resourcedataid: 16039-13142 -->
 <question type="shortanswerwiris">
    <name>
      <text>MEC.MA.S05.a.Despeje de variables.NGR.Transmisión en primera marcha.</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p> </p>
<p><span style="font-family: arial,helvetica,sans-serif; font-size: medium;"><span style="float: none; display: inline ! important;">Si se sabe que     </span>«math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mi»w«/mi»«mo»=«/mo»«mn»2«/mn»«mo»§#215;«/mo»«mi»§#960;«/mi»«mo»§#215;«/mo»«mi»f«/mi»«/math» . Donde la velocidad angular   «math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mi»w«/mi»«/math»  está expresada en   «math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mfrac»«mrow»«mi»r«/mi»«mi»a«/mi»«mi»d«/mi»«/mrow»«mrow»«mi»s«/mi»«mi»e«/mi»«mi»g«/mi»«/mrow»«/mfrac»«/math»</span></p>
<p><span style="font-family: arial,helvetica,sans-serif; font-size: medium;">Calcular la frecuencia   «math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mi»f«/mi»«/math»  ( en r.p.m.)  de giro de la relación de transmisión de primera marcha de un vehículo liviano si se sabe que su velocidad angular  W  es    «math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mo»#«/mo»«mi»w«/mi»«/math»   rad/seg.</span></p>
<p> </p>
<p> </p>
<p> </p>
<p><span style="color: #ff0000; font-family: arial,helvetica,sans-serif; font-size: medium;">Observaciones: </span></p>
<p><span style="color: #ff0000; font-family: arial,helvetica,sans-serif; font-size: medium;">- U<span style="color: #ff0000; font-family: arial,helvetica,sans-serif; font-size: medium;">tiliza el punto decimal en lugar de la coma.</span></span></p>
<p><span style="color: #ff0000; font-family: arial,helvetica,sans-serif; font-size: medium;"><span style="color: #ff0000; font-family: arial,helvetica,sans-serif; font-size: medium;">- I</span><span style="font-family: arial,helvetica,sans-serif; font-size: medium;"><span style="color: #ff0000;">ngresa tu respuesta sin unidades</span>.</span></span></p>
<p> </p>
<p> </p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text><![CDATA[<p> </p>
<p><span style="font-family: arial,helvetica,sans-serif; font-size: medium;">Se sabe que la velocidad angular esta dada por    «math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mi»w«/mi»«mo»=«/mo»«mn»2«/mn»«mo»§#215;«/mo»«mi»§#960;«/mi»«mo»§#215;«/mo»«mi»f«/mi»«/math»   .  Si queremos despejar la frecuencia  «math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mi»f«/mi»«/math» , debemos dividir a ambos lados por el factor   «math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mn»2«/mn»«mo»§#215;«/mo»«mi mathvariant=¨normal¨»§#960;«/mi»«/math»  , entonces :</span></p>
<p> </p>
<p><span style="font-family: arial,helvetica,sans-serif; font-size: medium;">«math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mfrac»«mi»w«/mi»«mrow»«mn»2«/mn»«mo»§#215;«/mo»«mi»§#960;«/mi»«/mrow»«/mfrac»«mo»=«/mo»«mfrac»«mrow»«mn»2«/mn»«mo»§#215;«/mo»«mi»§#960;«/mi»«mo»§#215;«/mo»«mi»f«/mi»«/mrow»«mrow»«mn»2«/mn»«mo»§#215;«/mo»«mi»§#960;«/mi»«/mrow»«/mfrac»«/math»  </span></p>
<p> </p>
<p><span style="font-family: arial,helvetica,sans-serif; font-size: medium;">Simplificando      «math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mfrac»«mi»w«/mi»«mrow»«mn»2«/mn»«mo»§#215;«/mo»«mi»§#960;«/mi»«/mrow»«/mfrac»«mo»=«/mo»«mfrac»«mrow»«menclose notation=¨updiagonalstrike¨»«mn»2«/mn»«mo»§#215;«/mo»«mi»§#960;«/mi»«/menclose»«mo»§#215;«/mo»«mi»f«/mi»«/mrow»«menclose notation=¨updiagonalstrike¨»«mn»2«/mn»«mo»§#215;«/mo»«mi»§#960;«/mi»«/menclose»«/mfrac»«/math» </span></p>
<p> </p>
<p><span style="font-family: arial,helvetica,sans-serif; font-size: medium;">Quedando       «math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mfrac»«mi»w«/mi»«mrow»«mn»2«/mn»«mo»§#215;«/mo»«mi»§#960;«/mi»«/mrow»«/mfrac»«mo»=«/mo»«mi»f«/mi»«/math»            o        «math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mi»f«/mi»«mo»=«/mo»«mfrac»«mi»w«/mi»«mrow»«mn»2«/mn»«mo»§#215;«/mo»«mi»§#960;«/mi»«/mrow»«/mfrac»«/math»</span></p>
<p> </p>
<p><span style="font-family: arial,helvetica,sans-serif; font-size: medium;">Reemplazando pór los valores entregados en el enunciado       «math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mi»f«/mi»«mo»=«/mo»«mfrac»«mrow»«mo»#«/mo»«mi»w«/mi»«/mrow»«mrow»«mn»2«/mn»«mo»§#215;«/mo»«mi»§#960;«/mi»«/mrow»«/mfrac»«/math»</span></p>
<p> </p>
<p><span style="font-family: arial,helvetica,sans-serif; font-size: medium;">Cuyo valor es     «math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mi»f«/mi»«mo»=«/mo»«mo»#«/mo»«mi»s«/mi»«mi»o«/mi»«mi»l«/mi»«/math»  r.p.m        o       «math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mi»f«/mi»«mo»=«/mo»«mo»#«/mo»«mi»s«/mi»«mi»o«/mi»«mi»l«/mi»«mn»1«/mn»«/math»  r.p.m </span></p>
<p> </p>
<p><span style="font-family: arial,helvetica,sans-serif; font-size: medium;">Como se debe anotar el tresultado sin unidades, entonces :    «math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mi»f«/mi»«mo»=«/mo»«mo»#«/mo»«mi»s«/mi»«mi»o«/mi»«mi»l«/mi»«/math»    o    <span style="font-family: arial,helvetica,sans-serif; font-size: medium;">«math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mi»f«/mi»«mo»=«/mo»«mo»#«/mo»«mi»s«/mi»«mi»o«/mi»«mi»l«/mi»«mn»1«/mn»«/math»</span><br /></span></p>
<p> </p>
<p> </p>]]></text>
    </generalfeedback>
    <defaultgrade>1</defaultgrade>
    <penalty>.3333333</penalty>
    <hidden>0</hidden>
    <usecase>0</usecase>
    <answer fraction="100" format="moodle_auto_format">
      <text><![CDATA[<math xmlns="http://www.w3.org/1998/Math/MathML"><mi>f</mi><mo>=</mo><mo>#</mo><mi>s</mi><mi>o</mi><mi>l</mi><mn>1</mn></math>]]></text>
      <feedback format="html">
        <text><![CDATA[<p><span style="font-family: arial, helvetica, sans-serif; font-size: medium;">¡¡ Muy bién !! ... Ahora analicemos la propuesta:</span></p>]]></text>
      </feedback>
    </answer>
    <answer fraction="0" format="moodle_auto_format">
      <text>-</text>
      <feedback format="html">
        <text><![CDATA[<p><span style="font-family: arial,helvetica,sans-serif; font-size: medium;"><span>Al parecer cometiste un error </span>.  Ahora lo analizaremos. Si aún te quedan dudas, consulta con tu profesor de asignatura.</span></p>]]></text>
      </feedback>
    </answer>
    <wirisquestion>
&lt;question&gt;&lt;wirisCasSession&gt;&lt;![CDATA[&lt;session lang="es" version="2.0"&gt;&lt;library closed="false"&gt;&lt;mtext style="color:#ffc800" xml:lang="es"&gt;variables&lt;/mtext&gt;&lt;group&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns="http://www.w3.org/1998/Math/MathML"&gt;&lt;mi&gt;w&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mi&gt;aleatorio&lt;/mi&gt;&lt;mfenced&gt;&lt;mrow&gt;&lt;mn&gt;80&lt;/mn&gt;&lt;mo&gt;.&lt;/mo&gt;&lt;mo&gt;.&lt;/mo&gt;&lt;mn&gt;5600&lt;/mn&gt;&lt;mo&gt;.&lt;/mo&gt;&lt;mo&gt;.&lt;/mo&gt;&lt;mn&gt;100&lt;/mn&gt;&lt;/mrow&gt;&lt;/mfenced&gt;&lt;/math&gt;&lt;/input&gt;&lt;/command&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns="http://www.w3.org/1998/Math/MathML"&gt;&lt;mi&gt;sol&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mfrac&gt;&lt;mi&gt;w&lt;/mi&gt;&lt;mrow&gt;&lt;mn&gt;2&lt;/mn&gt;&lt;pi/&gt;&lt;/mrow&gt;&lt;/mfrac&gt;&lt;/math&gt;&lt;/input&gt;&lt;/command&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns="http://www.w3.org/1998/Math/MathML"&gt;&lt;mi&gt;sol1&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mfrac&gt;&lt;mi&gt;w&lt;/mi&gt;&lt;mrow&gt;&lt;mn&gt;2&lt;/mn&gt;&lt;pi/&gt;&lt;/mrow&gt;&lt;/mfrac&gt;&lt;mo&gt;*&lt;/mo&gt;&lt;mn&gt;1&lt;/mn&gt;&lt;mo&gt;.&lt;/mo&gt;&lt;/math&gt;&lt;/input&gt;&lt;/command&gt;&lt;/group&gt;&lt;/library&gt;&lt;group&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns="http://www.w3.org/1998/Math/MathML"&gt;&lt;mi&gt;w&lt;/mi&gt;&lt;/math&gt;&lt;/input&gt;&lt;output&gt;&lt;math xmlns="http://www.w3.org/1998/Math/MathML"&gt;&lt;mn&gt;3380&lt;/mn&gt;&lt;/math&gt;&lt;/output&gt;&lt;/command&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns="http://www.w3.org/1998/Math/MathML"&gt;&lt;mi&gt;sol&lt;/mi&gt;&lt;/math&gt;&lt;/input&gt;&lt;output&gt;&lt;math xmlns="http://www.w3.org/1998/Math/MathML"&gt;&lt;mfrac&gt;&lt;mn&gt;1690&lt;/mn&gt;&lt;pi/&gt;&lt;/mfrac&gt;&lt;/math&gt;&lt;/output&gt;&lt;/command&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns="http://www.w3.org/1998/Math/MathML"&gt;&lt;mi&gt;sol1&lt;/mi&gt;&lt;/math&gt;&lt;/input&gt;&lt;output&gt;&lt;math xmlns="http://www.w3.org/1998/Math/MathML"&gt;&lt;mn&gt;537.94&lt;/mn&gt;&lt;/math&gt;&lt;/output&gt;&lt;/command&gt;&lt;/group&gt;&lt;group&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns="http://www.w3.org/1998/Math/MathML"/&gt;&lt;/input&gt;&lt;/command&gt;&lt;/group&gt;&lt;/session&gt;]]&gt;&lt;/wirisCasSession&gt;&lt;correctAnswers&gt;&lt;correctAnswer type="mathml"&gt;&lt;![CDATA[&lt;math xmlns="http://www.w3.org/1998/Math/MathML"&gt;&lt;mi&gt;f&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mo&gt;#&lt;/mo&gt;&lt;mi&gt;s&lt;/mi&gt;&lt;mi&gt;o&lt;/mi&gt;&lt;mi&gt;l&lt;/mi&gt;&lt;mn&gt;1&lt;/mn&gt;&lt;/math&gt;]]&gt;&lt;/correctAnswer&gt;&lt;correctAnswer id="1"&gt;-&lt;/correctAnswer&gt;&lt;/correctAnswers&gt;&lt;assertions&gt;&lt;assertion name="syntax_expression"/&gt;&lt;assertion name="equivalent_symbolic"/&gt;&lt;/assertions&gt;&lt;options&gt;&lt;option name="tolerance"&gt;10^(-3)&lt;/option&gt;&lt;option name="relative_tolerance"&gt;true&lt;/option&gt;&lt;option name="precision"&gt;4&lt;/option&gt;&lt;option name="times_operator"&gt;·&lt;/option&gt;&lt;option name="implicit_times_operator"&gt;false&lt;/option&gt;&lt;option name="imaginary_unit"&gt;i&lt;/option&gt;&lt;/options&gt;&lt;localData&gt;&lt;data name="inputField"&gt;popupEditor&lt;/data&gt;&lt;data name="gradeCompound"&gt;and&lt;/data&gt;&lt;data name="gradeCompoundDistribution"&gt;&lt;/data&gt;&lt;data name="casSession"&gt;&lt;/data&gt;&lt;data name="inputCompound"&gt;true&lt;/data&gt;&lt;/localData&gt;&lt;/question&gt;    </wirisquestion>
  </question>
 
 <!-- resourceid-resourcedataid: 16040-13143 -->
 <question type="shortanswerwiris">
    <name>
      <text>MEC.S03.a.Evaluación y conversion de unidades.NGR.Presión-Fuerzas.</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p><span style="font-family: arial, helvetica, sans-serif; font-size: medium;" data-mce-mark="1"> Una ventaja importante de un sistema hidráulico cerrado,es el mantenimiento de la presión igual en todo el sistema. Esto permite la aplicación de fuerzas desiguales en puntos determinados y bajo ciertas circunstancias. </span></p>
<p> </p>
<p><span style="font-family: arial, helvetica, sans-serif; font-size: medium;" data-mce-mark="1">La cantidad de fuerza ( medida en newton ) aplicada perpendicularmente sobre un área especifica ( medida en metros cuadrados ) ,se denomina presión, entonces</span><span style="font-family: arial, helvetica, sans-serif; font-size: medium;" data-mce-mark="1">:</span></p>
<p> </p>
<p><span style="font-family: arial, helvetica, sans-serif; font-size: medium;" data-mce-mark="1">               «math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mi»P«/mi»«mo»=«/mo»«mfrac»«mi»F«/mi»«mi»A«/mi»«/mfrac»«/math»     donde: <br /></span></p>
<p> </p>
<p><span style="font-family: arial, helvetica, sans-serif; font-size: medium;" data-mce-mark="1"><span style="font-family: arial, helvetica, sans-serif; font-size: medium;" data-mce-mark="1">La presión queda expresada en  </span>   «math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mfrac»«mi»n«/mi»«mrow»«mi»m«/mi»«msup»«mi»t«/mi»«mn»2«/mn»«/msup»«/mrow»«/mfrac»«/math»    que recibe el nombre de Pascal  «math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mo»(«/mo»«mi»P«/mi»«mi»a«/mi»«mo»)«/mo»«/math»    ;  entonces   «math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mn»1«/mn»«mo»§#160;«/mo»«mi»P«/mi»«mi»a«/mi»«mo»§#160;«/mo»«mo»=«/mo»«mo»§#160;«/mo»«mfrac»«mrow»«mn»1«/mn»«mi»n«/mi»«/mrow»«mrow»«mn»1«/mn»«mo»§#160;«/mo»«msup»«mi»m«/mi»«mn»2«/mn»«/msup»«/mrow»«/mfrac»«/math»  </span></p>
<p><span style="font-family: arial, helvetica, sans-serif; font-size: medium;" data-mce-mark="1"> </span></p>
<p><span style="font-family: arial, helvetica, sans-serif; font-size: medium;" data-mce-mark="1">La aplicación de este principio es la base para un importante aspecto del sistema de frenos "La fuerza de frenado aplicada a las ruedas puede ser variada cambiando el área del pistón del cilindro de rueda ".</span></p>
<p> </p>
<p><span style="font-family: arial, helvetica, sans-serif; font-size: medium;">De acuerdo a lo anterior, determine la presión ( en Pascales ) generada por un conductor del vehículo liviano , si aplica una fuerza equivalente a una masa de   «math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mo»#«/mo»«mi»m«/mi»«/math»   kilógramos  sobre un pedal de freno  de     «math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mo»#«/mo»«mi»a«/mi»«/math»   cm<sup>2</sup>    de área.</span></p>
<p><span style="font-family: arial, helvetica, sans-serif; font-size: medium;"> </span></p>
<p> </p>
<p><span style="font-family: arial, helvetica, sans-serif; font-size: medium; color: #ff0000;">Observaciones:</span></p>
<p><span style="font-family: arial, helvetica, sans-serif; font-size: medium; color: #ff0000;">- De tus cálculos puedes ingresar la respuesta hasta con 2 decimales</span></p>
<p><span style="font-family: arial, helvetica, sans-serif; font-size: medium; color: #ff0000;">- Ingresa tu respuesta sin unidades.</span></p>
<p><span style="font-family: arial, helvetica, sans-serif; font-size: medium; color: #ff0000;">- Cosidera 1 kg = 9.8 N<br /></span></p>
<p><span style="font-family: arial, helvetica, sans-serif; font-size: medium; color: #ff0000;">- Recuerda que   «math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mn»1«/mn»«mo»§#160;«/mo»«mi»m«/mi»«mo»§#160;«/mo»«mo»=«/mo»«mo»§#160;«/mo»«mn»100«/mn»«mo»§#160;«/mo»«mi»c«/mi»«mi»m«/mi»«/math»</span></p>
<p> </p>
<p><span> </span></p>
<p> </p>
<p> </p>
<p> </p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text><![CDATA[<p style="text-align: left;"> </p>
<p style="text-align: left;"><span style="font-family: arial, helvetica, sans-serif; font-size: medium;"> </span></p>
<p><span style="font-family: arial, helvetica, sans-serif; font-size: medium;">Queremos determinar la presión generada en el sistema por una fuerza proveniente de una masa de</span>   <span style="font-family: arial, helvetica, sans-serif; font-size: medium;">«math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mo»#«/mo»«mi»m«/mi»«/math»   kilógramos sobre un pedal de freno de área  <span style="font-family: arial, helvetica, sans-serif; font-size: medium;">«math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mo»#«/mo»«mi»a«/mi»«/math»   cm<sup>2</sup>  </span>.  </span></p>
<p> </p>
<p><span style="font-family: arial, helvetica, sans-serif; font-size: medium;">Entonces:</span></p>
<p> </p>
<p><span style="font-family: arial, helvetica, sans-serif; font-size: medium;">- Debemos considerar que la masa de <span style="font-family: arial, helvetica, sans-serif; font-size: medium;">«math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mo»#«/mo»«mi»m«/mi»«/math»  kilógramos</span> , ejerce una fuerza de <span style="font-family: arial, helvetica, sans-serif; font-size: medium;">«math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mo»#«/mo»«mi»m«/mi»«/math» kilógramos</span>-fuerza  sobre el pedal de freno. La conversión a Newton, <span style="font-family: arial, helvetica, sans-serif; font-size: medium;">de acuerdo a las observaciones del enunciado</span> corresponde  a    <span style="font-family: arial, helvetica, sans-serif; font-size: medium;"><span style="font-family: arial, helvetica, sans-serif; font-size: medium;">«math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mo»#«/mo»«mi»m«/mi»«mo»§#160;«/mo»«mo»§#160;«/mo»«mi»K«/mi»«mi»g«/mi»«mo»§#160;«/mo»«mo»*«/mo»«mo»§#160;«/mo»«mn»9«/mn»«mo».«/mo»«mn»8«/mn»«mo»§#160;«/mo»«mo»§#160;«/mo»«mfrac»«mi»m«/mi»«mrow»«mi»s«/mi»«mi»e«/mi»«msup»«mi»g«/mi»«mn»2«/mn»«/msup»«/mrow»«/mfrac»«/math»  </span></span>   , .<br /></span></p>
<p> </p>
<p><span style="font-family: arial, helvetica, sans-serif; font-size: medium;">y</span></p>
<p> </p>
<p><span style="font-family: arial, helvetica, sans-serif; font-size: medium;">- El área que está en centímetros cuadrados debemos transformarla a metros cuadrados, considerando que:<br /></span></p>
<p> </p>
<p><span style="font-family: arial, helvetica, sans-serif; font-size: medium;">   «math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mn»1«/mn»«mo»§#160;«/mo»«mi»c«/mi»«msup»«mi»m«/mi»«mn»2«/mn»«/msup»«/math»    se puede multiplicar por la fracción unitaria   «math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mfrac»«mrow»«mn»1«/mn»«mo»§#160;«/mo»«mi»m«/mi»«/mrow»«mrow»«mn»100«/mn»«mo»§#160;«/mo»«mi»c«/mi»«mi»m«/mi»«/mrow»«/mfrac»«/math»<br /></span></p>
<p><span style="font-family: arial, helvetica, sans-serif; font-size: medium;"> </span></p>
<p> </p>
<p><span style="font-family: arial, helvetica, sans-serif; font-size: medium;">Quedando<br /></span></p>
<p><span style="font-family: arial, helvetica, sans-serif; font-size: medium;"> </span></p>
<p style="text-align: center;"><span style="font-family: arial, helvetica, sans-serif; font-size: medium;">«math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mo»§#160;«/mo»«mo»§#160;«/mo»«mn»1«/mn»«mo»§#160;«/mo»«mi»c«/mi»«msup»«mi»m«/mi»«mn»2«/mn»«/msup»«mo»§#160;«/mo»«mo»§#160;«/mo»«mo»§#160;«/mo»«mo»=«/mo»«mo»§#160;«/mo»«mn»1«/mn»«mo»§#160;«/mo»«mi»c«/mi»«msup»«mi»m«/mi»«mn»2«/mn»«/msup»«mo»§#160;«/mo»«mo»§#160;«/mo»«mo»*«/mo»«mo»§#160;«/mo»«mfrac»«mrow»«mn»1«/mn»«mo»§#160;«/mo»«msup»«mi»m«/mi»«mn»2«/mn»«/msup»«/mrow»«msup»«mfenced»«mrow»«mn»100«/mn»«mo»§#160;«/mo»«mi»c«/mi»«mi»m«/mi»«/mrow»«/mfenced»«mn»2«/mn»«/msup»«/mfrac»«mspace linebreak=¨newline¨/»«mspace linebreak=¨newline¨/»«mspace linebreak=¨newline¨/»«mspace linebreak=¨newline¨/»«mspace linebreak=¨newline¨/»«mspace linebreak=¨newline¨/»«/math»<br /></span></p>
<p><span style="font-family: arial, helvetica, sans-serif; font-size: medium;">Distribuyendo el exponente<br /></span></p>
<p><span style="font-family: arial, helvetica, sans-serif; font-size: medium;"> </span></p>
<p style="text-align: center;"><span style="font-family: arial, helvetica, sans-serif; font-size: medium;">«math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mo»§#160;«/mo»«mspace linebreak=¨newline¨/»«mspace linebreak=¨newline¨/»«mo»§#160;«/mo»«mn»1«/mn»«mo»§#160;«/mo»«mi»c«/mi»«msup»«mi»m«/mi»«mrow»«mn»2«/mn»«mo»§#160;«/mo»«/mrow»«/msup»«mo»=«/mo»«mo»§#160;«/mo»«mn»1«/mn»«mo»§#160;«/mo»«mi»c«/mi»«msup»«mi»m«/mi»«mn»2«/mn»«/msup»«mo»§#160;«/mo»«mo»§#160;«/mo»«mo»*«/mo»«mo»§#160;«/mo»«mo»§#160;«/mo»«mfrac»«mrow»«mn»1«/mn»«mo»§#160;«/mo»«msup»«mi»m«/mi»«mn»2«/mn»«/msup»«/mrow»«mrow»«msup»«mn»100«/mn»«mn»2«/mn»«/msup»«mo»§#160;«/mo»«mo»*«/mo»«mi»c«/mi»«msup»«mi»m«/mi»«mn»2«/mn»«/msup»«/mrow»«/mfrac»«mspace linebreak=¨newline¨/»«mspace linebreak=¨newline¨/»«mspace linebreak=¨newline¨/»«mspace linebreak=¨newline¨/»«/math»<br /></span></p>
<p style="text-align: center;"> </p>
<p><span style="font-family: arial, helvetica, sans-serif; font-size: medium;">para simplificar<br /></span></p>
<p><span style="font-family: arial, helvetica, sans-serif; font-size: medium;"> </span></p>
<p style="text-align: center;"><span style="font-family: arial, helvetica, sans-serif; font-size: medium;"> <span style="font-family: arial, helvetica, sans-serif; font-size: medium;"><span style="font-family: arial, helvetica, sans-serif; font-size: medium;">«math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mo»§#160;«/mo»«mspace linebreak=¨newline¨/»«mspace linebreak=¨newline¨/»«mo»§#160;«/mo»«mn»1«/mn»«mo»§#160;«/mo»«mi»c«/mi»«msup»«mi»m«/mi»«mrow»«mn»2«/mn»«mo»§#160;«/mo»«/mrow»«/msup»«mo»=«/mo»«mo»§#160;«/mo»«mn»1«/mn»«mo»§#160;«/mo»«menclose notation=¨updiagonalstrike¨»«mi»c«/mi»«msup»«mi»m«/mi»«mn»2«/mn»«/msup»«mo»§#160;«/mo»«/menclose»«mo»§#160;«/mo»«mo»*«/mo»«mo»§#160;«/mo»«mo»§#160;«/mo»«mfrac»«mrow»«mn»1«/mn»«mo»§#160;«/mo»«msup»«mi»m«/mi»«mn»2«/mn»«/msup»«/mrow»«mrow»«msup»«mn»100«/mn»«mn»2«/mn»«/msup»«mo»§#160;«/mo»«mo»*«/mo»«menclose notation=¨updiagonalstrike¨»«mi»c«/mi»«msup»«mi»m«/mi»«mn»2«/mn»«/msup»«/menclose»«/mrow»«/mfrac»«mspace linebreak=¨newline¨/»«mspace linebreak=¨newline¨/»«mspace linebreak=¨newline¨/»«mspace linebreak=¨newline¨/»«/math»</span></span><br /></span></p>
<p><span style="font-family: arial, helvetica, sans-serif; font-size: medium;"> </span></p>
<p style="text-align: center;"><span style="font-family: arial, helvetica, sans-serif; font-size: medium;">«math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mn»1«/mn»«mo»§#160;«/mo»«mi»c«/mi»«msup»«mi»m«/mi»«mn»2«/mn»«/msup»«mo»§#160;«/mo»«mo»§#160;«/mo»«mo»§#160;«/mo»«/math»es equivalente  «math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mfrac»«mn»1«/mn»«mrow»«msup»«mn»100«/mn»«mn»2«/mn»«/msup»«mo»§#160;«/mo»«/mrow»«/mfrac»«mo»§#160;«/mo»«msup»«mi»m«/mi»«mn»2«/mn»«/msup»«/math»<br /></span></p>
<p><span style="font-family: arial, helvetica, sans-serif; font-size: medium;"> </span></p>
<p style="text-align: center;"><span style="font-family: arial, helvetica, sans-serif; font-size: medium;">Entonces  <span style="font-family: arial, helvetica, sans-serif; font-size: medium;"><span style="font-family: arial, helvetica, sans-serif; font-size: medium;">«math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mo»#«/mo»«mi»a«/mi»«/math»</span></span>   <span style="font-family: arial, helvetica, sans-serif; font-size: medium;"><span style="font-family: arial, helvetica, sans-serif; font-size: medium;">cm<sup>2</sup>   </span></span>es igual a   <span style="font-family: arial, helvetica, sans-serif; font-size: medium;"><span style="font-family: arial, helvetica, sans-serif; font-size: medium;"><span style="font-family: arial, helvetica, sans-serif; font-size: medium;">«math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mo»#«/mo»«mi»a«/mi»«mo»§#215;«/mo»«mfrac»«mn»1«/mn»«msup»«mn»100«/mn»«mn»2«/mn»«/msup»«/mfrac»«/math»</span></span>   </span>quedando en m<sup>2</sup><br /></span></p>
<p><span style="font-family: arial, helvetica, sans-serif; font-size: medium;"> </span></p>
<p style="text-align: center;"><span style="font-family: arial, helvetica, sans-serif; font-size: medium;">Por  lo tanto  <span style="font-family: arial, helvetica, sans-serif; font-size: medium;"><span style="font-family: arial, helvetica, sans-serif; font-size: medium;"><span style="font-family: arial, helvetica, sans-serif; font-size: medium;"><span style="font-family: arial, helvetica, sans-serif; font-size: medium;">«math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mo»#«/mo»«mi»a«/mi»«mo»§#215;«/mo»«mfrac»«mn»1«/mn»«msup»«mn»100«/mn»«mn»2«/mn»«/msup»«/mfrac»«/math»</span></span> </span></span>=  «math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mo»#«/mo»«mi»b«/mi»«/math»   <br /></span></p>
<p style="text-align: left;"> </p>
<p style="text-align: left;"> </p>
<p style="text-align: left;"><span style="font-family: arial, helvetica, sans-serif; font-size: medium;">- Como la presiòn es     <span style="font-family: arial, helvetica, sans-serif; font-size: medium;" data-mce-mark="1">«math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mi»P«/mi»«mo»=«/mo»«mfrac»«mi»F«/mi»«mi»A«/mi»«/mfrac»«/math»    ,   reemplazando valores segùn corresponda </span></span></p>
<p style="text-align: left;"> </p>
<p style="text-align: left;"> </p>
<p style="text-align: left;"><span style="font-family: arial, helvetica, sans-serif; font-size: medium;"><span style="font-family: arial, helvetica, sans-serif; font-size: medium;" data-mce-mark="1">queda :     </span></span></p>
<p style="text-align: left;"> </p>
<p style="text-align: center;"><span style="font-family: arial, helvetica, sans-serif; font-size: medium;"><span style="font-family: arial, helvetica, sans-serif; font-size: medium;" data-mce-mark="1"> «math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mi»P«/mi»«mo»§#160;«/mo»«mo»=«/mo»«mo»§#160;«/mo»«mfrac»«mrow»«mo»#«/mo»«mi»m«/mi»«mo»§#160;«/mo»«mi»K«/mi»«mi»g«/mi»«mo»§#160;«/mo»«mo»§#215;«/mo»«mn»9«/mn»«mo».«/mo»«mn»8«/mn»«mo»§#160;«/mo»«mo»§#160;«/mo»«mstyle displaystyle=¨true¨»«mfrac bevelled=¨true¨»«mi»m«/mi»«mrow»«mi»s«/mi»«mi»e«/mi»«msup»«mi»g«/mi»«mn»2«/mn»«/msup»«/mrow»«/mfrac»«/mstyle»«/mrow»«mrow»«mo»#«/mo»«mi»b«/mi»«mo»§#160;«/mo»«msup»«mi»m«/mi»«mn»2«/mn»«/msup»«/mrow»«/mfrac»«/math»</span></span></p>
<p style="text-align: left;"> </p>
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<p style="text-align: center;"> <span style="font-family: arial, helvetica, sans-serif; font-size: medium;"><span style="font-family: arial, helvetica, sans-serif; font-size: medium;" data-mce-mark="1">«math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mi»P«/mi»«mo»§#160;«/mo»«mo»=«/mo»«mo»§#160;«/mo»«mfrac»«mrow»«mfenced»«mrow»«mo»#«/mo»«mi»m«/mi»«mo»§#160;«/mo»«mo»§#160;«/mo»«mo»§#215;«/mo»«mn»9«/mn»«mo».«/mo»«mn»8«/mn»«/mrow»«/mfenced»«mo»§#160;«/mo»«mo»*«/mo»«mo»§#160;«/mo»«mstyle displaystyle=¨true¨»«mi»n«/mi»«/mstyle»«/mrow»«mrow»«mo»#«/mo»«mi»b«/mi»«mo»§#160;«/mo»«msup»«mi»m«/mi»«mn»2«/mn»«/msup»«/mrow»«/mfrac»«/math»</span></span></p>
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<p style="text-align: left;"> </p>
<p style="text-align: center;"><span style="font-family: arial, helvetica, sans-serif; font-size: medium;"><span style="font-family: arial, helvetica, sans-serif; font-size: medium;" data-mce-mark="1">«math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mi»P«/mi»«mo»§#160;«/mo»«mo»=«/mo»«mo»§#160;«/mo»«mfrac»«mrow»«mo»#«/mo»«mi»d«/mi»«mo»§#160;«/mo»«mi»n«/mi»«/mrow»«mrow»«mo»#«/mo»«mi»b«/mi»«mo»§#160;«/mo»«msup»«mi»m«/mi»«mn»2«/mn»«/msup»«/mrow»«/mfrac»«/math»</span></span></p>
<p style="text-align: left;"> </p>
<p style="text-align: left;"> </p>
<p style="text-align: left;"><span style="font-family: arial, helvetica, sans-serif; font-size: medium;"><span style="font-family: arial, helvetica, sans-serif; font-size: medium;" data-mce-mark="1">«math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mi»P«/mi»«mo»§#160;«/mo»«mo»=«/mo»«mo»§#160;«/mo»«mo»#«/mo»«mi»s«/mi»«mi»o«/mi»«mi»l«/mi»«mo»§#160;«/mo»«mo»§#160;«/mo»«mi»P«/mi»«mi»a«/mi»«mi»s«/mi»«mi»c«/mi»«mi»a«/mi»«mi»l«/mi»«mi»e«/mi»«mi»s«/mi»«/math»   .   Como se debe anotar la respuesta sin unidades , </span></span></p>
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<p style="text-align: center;"> </p>
<p style="text-align: center;"> </p>
<p style="text-align: center;"><span style="font-family: arial, helvetica, sans-serif; font-size: medium;"><span style="font-family: arial, helvetica, sans-serif; font-size: medium;" data-mce-mark="1">Entonces    <span style="font-family: arial, helvetica, sans-serif; font-size: medium;"><span style="font-family: arial, helvetica, sans-serif; font-size: medium;" data-mce-mark="1">«math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mi»P«/mi»«mo»§#160;«/mo»«mo»=«/mo»«mo»§#160;«/mo»«mo»#«/mo»«mi»s«/mi»«mi»o«/mi»«mi»l«/mi»«mo»§#160;«/mo»«/math»</span></span><br /></span></span></p>
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<p style="text-align: left;"> </p>
<p style="text-align: left;"><span style="font-family: arial, helvetica, sans-serif; font-size: medium;"><span style="font-family: arial, helvetica, sans-serif; font-size: medium;" data-mce-mark="1">  </span></span></p>
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<p><span style="font-family: arial, helvetica, sans-serif; font-size: medium;"> </span></p>
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<p><span style="font-family: arial, helvetica, sans-serif; font-size: medium;">- </span></p>]]></text>
    </generalfeedback>
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    <answer fraction="100" format="moodle_auto_format">
      <text><![CDATA[<math xmlns="http://www.w3.org/1998/Math/MathML"><mi>P</mi><mo>=</mo><mo>#</mo><mi>s</mi><mi>o</mi><mi>l</mi></math>]]></text>
      <feedback format="html">
        <text><![CDATA[<p> </p>
<p><span style="font-family: arial, helvetica, sans-serif; font-size: medium;">¡¡ Muy bién !! ... Ahora analicemos la propuesta:</span></p>]]></text>
      </feedback>
    </answer>
    <answer fraction="0" format="moodle_auto_format">
      <text>-</text>
      <feedback format="html">
        <text><![CDATA[<p> </p>
<p><span style="font-family: arial,helvetica,sans-serif; font-size: medium;"><span>Al parecer cometiste un error </span>.  Ahora lo analizaremos. Si aún te quedan dudas, consulta con tu profesor de asignatura.</span></p>]]></text>
      </feedback>
    </answer>
    <wirisquestion>
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  </question>
 
 <!-- resourceid-resourcedataid: 16041-13144 -->
 <question type="shortanswerwiris">
    <name>
      <text>MEC.S06.a.CUAD.(Gráfico).NGR.Resistencia del aire.</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p><span style="font-family: arial,helvetica,sans-serif; font-size: medium;">La resistencia del aire está dada por :   </span></p>
<p><span style="font-family: arial,helvetica,sans-serif; font-size: medium;">  </span></p>
<p style="text-align: center;"><span style="font-family: arial,helvetica,sans-serif; font-size: medium;">  «math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mstyle mathsize=¨18px¨»«mrow»«mi»R«/mi»«mo»=«/mo»«mo»§#160;«/mo»«mn»0«/mn»«mo»,«/mo»«mn»0048«/mn»«mo»§#183;«/mo»«msub»«mi»C«/mi»«mi»a«/mi»«/msub»«mo»§#183;«/mo»«mi»A«/mi»«mo»§#183;«/mo»«msup»«mi»v«/mi»«mn»2«/mn»«/msup»«/mrow»«/mstyle»«/math»  ;                   Donde : <br /></span></p>
<p> </p>
<p><span style="font-family: arial,helvetica,sans-serif; font-size: medium;">«math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«msub»«mi»C«/mi»«mi»a«/mi»«/msub»«/math» = Coeficiente de penetración que depende de la forma del vehículo, sin dimensiones.<br /></span></p>
<p><strong><span style="font-family: arial,helvetica,sans-serif; font-size: medium;">«math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mi»A«/mi»«/math»</span></strong><span style="font-family: arial,helvetica,sans-serif; font-size: medium;"> = Sección transversal de vehículo </span><span style="font-family: arial,helvetica,sans-serif; font-size: medium;">, por <span style="font-family: arial,helvetica,sans-serif; font-size: medium;">ello reduciendo la superficie disminuye la resistencia,en  m<sup>2</sup>.</span>  <br /></span></p>
<p><span style="font-family: arial,helvetica,sans-serif; font-size: medium;">«math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mi»v«/mi»«/math»  = Velocidad del vehículo  en   «math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mfrac bevelled=¨true¨»«mrow»«mi»k«/mi»«mi»m«/mi»«/mrow»«mi»h«/mi»«/mfrac»«/math»</span></p>
<p><span style="font-family: arial,helvetica,sans-serif; font-size: medium;">0.048 = constante que considera la densidad del aire a presión atmosférica normal.</span></p>
<p><span style="font-family: arial,helvetica,sans-serif; font-size: medium;"> </span></p>
<p style="text-align: left;"><span style="font-family: arial,helvetica,sans-serif; font-size: medium;">Podemos decir , que: " La resistencia del aire es proporcional al cuadrado de la velocidad que adquiere el vehículo " , de modo que : <span style="font-family: arial,helvetica,sans-serif; font-size: medium;">  «math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mi»R«/mi»«mo»=«/mo»«mi»K«/mi»«mo»§#183;«/mo»«msup»«mi»v«/mi»«mn»2«/mn»«/msup»«/math»<span style="font-family: arial,helvetica,sans-serif; font-size: medium;">    </span></span></span></p>
<p style="text-align: center;"> </p>
<p style="text-align: left;"><span style="font-family: arial,helvetica,sans-serif; font-size: medium;"><span style="font-family: arial,helvetica,sans-serif; font-size: medium;"><span style="font-family: arial,helvetica,sans-serif; font-size: medium;"> </span></span>El siguiente gráfico representa la resistencia <span style="font-family: arial,helvetica,sans-serif; font-size: medium;">( «math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mi»R«/mi»«/math» )</span> del aire de un volkwagen (escarabajo) de coeficiente <span style="font-family: arial,helvetica,sans-serif; font-size: medium;"><span style="font-family: arial,helvetica,sans-serif; font-size: medium;"><span style="font-family: arial,helvetica,sans-serif; font-size: medium;">«math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mstyle mathsize=¨18px¨»«msub»«mi»C«/mi»«mi»a«/mi»«/msub»«mo»=«/mo»«mn»0«/mn»«mo».«/mo»«mn»43«/mn»«/mstyle»«/math» de penetración y sección transversal  <span style="font-family: arial,helvetica,sans-serif; font-size: medium;">«math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mstyle mathsize=¨18px¨»«mi»A«/mi»«mo»=«/mo»«mn»1«/mn»«mo».«/mo»«mn»8«/mn»«mo»§#160;«/mo»«/mstyle»«/math» m<sup>2  </sup> , en función de la velocidad.</span></span></span></span><br /></span></p>
<p style="text-align: left;"> <span style="font-family: arial,helvetica,sans-serif; font-size: medium;"><span style="font-family: arial,helvetica,sans-serif; font-size: medium;"><span style="font-family: arial,helvetica,sans-serif; font-size: medium;">    </span></span></span></p>
<p><span style="font-family: arial,helvetica,sans-serif; font-size: medium;">#graf 1</span></p>
<p style="text-align: center;"> </p>
<p style="text-align: left;"><span style="font-family: arial,helvetica,sans-serif; font-size: medium;">Estima la resistencia del aire cuando el vehículo <span style="font-family: arial,helvetica,sans-serif; font-size: medium;">viaja a   «math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mo»#«/mo»«mi»v«/mi»«mo»§#160;«/mo»«mo»§#160;«/mo»«mo»§#160;«/mo»«mo»§#160;«/mo»«mo»§#160;«/mo»«mfrac bevelled=¨true¨»«mrow»«mi»k«/mi»«mi»m«/mi»«/mrow»«mi»h«/mi»«/mfrac»«/math».</span></span></p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text><![CDATA[<p> </p>
<p><span style="font-family: arial,helvetica,sans-serif; font-size: medium;">Para estimar la resistencia del aire, cuando el vehículo viaja  «math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mo»#«/mo»«mi»v«/mi»«mo»§#160;«/mo»«mo»§#160;«/mo»«mo»§#160;«/mo»«mo»§#160;«/mo»«mo»§#160;«/mo»«mfrac bevelled=¨true¨»«mrow»«mi»k«/mi»«mi»m«/mi»«/mrow»«mi»h«/mi»«/mfrac»«/math» , analizamos el  gráfico:</span></p>
<p style="text-align: center;"><span style="font-family: arial,helvetica,sans-serif; font-size: medium;">                          </span></p>
<p style="text-align: center;"><span style="font-family: arial,helvetica,sans-serif; font-size: medium;">   #graf 1</span></p>
<p style="text-align: center;"><span style="font-family: arial,helvetica,sans-serif; font-size: medium;"> </span></p>
<p style="text-align: left;"><span style="font-family: arial,helvetica,sans-serif; font-size: medium;">Ubicamos el valor  «math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mo»#«/mo»«mi»v«/mi»«mo»§#160;«/mo»«mo»§#160;«/mo»«mo»§#160;«/mo»«mo»§#160;«/mo»«mo»§#160;«/mo»«/math»en el eje de  las absisas como indica el punto verde de la figura:</span></p>
<p style="text-align: center;"> </p>
<p style="text-align: center;"><span style="font-family: arial,helvetica,sans-serif; font-size: medium;">#graf2</span></p>
<p style="text-align: center;"><span style="font-family: arial,helvetica,sans-serif; font-size: medium;"> </span></p>
<p style="text-align: left;"><span style="font-family: arial,helvetica,sans-serif; font-size: medium;"><span style="font-family: arial,helvetica,sans-serif; font-size: medium;"><span style="font-family: arial,helvetica,sans-serif; font-size: medium;">Levantamos una flecha direccional desde  el valor  <span style="font-family: arial,helvetica,sans-serif; font-size: medium;"><span style="font-family: arial,helvetica,sans-serif; font-size: medium;">«math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mo»#«/mo»«mi»v«/mi»«mo»§#160;«/mo»«mo»§#160;«/mo»«mo»§#160;«/mo»«mo»§#160;«/mo»«mo»§#160;«/mo»«/math»hasta intersectar la curva de la gráfica como se indica en el gráfico:</span></span></span></span></span></p>
<p style="text-align: center;"> </p>
<p style="text-align: center;"><span style="font-family: arial,helvetica,sans-serif; font-size: medium;"><span style="font-family: arial,helvetica,sans-serif; font-size: medium;"><span style="font-family: arial,helvetica,sans-serif; font-size: medium;"><span style="font-family: arial,helvetica,sans-serif; font-size: medium;"><span style="font-family: arial,helvetica,sans-serif; font-size: medium;">#graf3<br /></span></span></span></span></span></p>
<p style="text-align: center;"> </p>
<p style="text-align: left;"><span style="font-family: arial,helvetica,sans-serif; font-size: medium;"><span style="font-family: arial,helvetica,sans-serif; font-size: medium;"><span style="font-family: arial,helvetica,sans-serif; font-size: medium;"><span style="font-family: arial,helvetica,sans-serif; font-size: medium;"><span style="font-family: arial,helvetica,sans-serif; font-size: medium;">y leemos el valor al que corresponde en el eje de las ordenadas cuando extendemos una flecha direccionada desde la curva al eje  "<strong>y".</strong></span></span></span></span></span></p>
<p style="text-align: center;"> </p>
<p style="text-align: center;"><span style="font-family: arial,helvetica,sans-serif; font-size: medium;"><span style="font-family: arial,helvetica,sans-serif; font-size: medium;"><span style="font-family: arial,helvetica,sans-serif; font-size: medium;"><span style="font-family: arial,helvetica,sans-serif; font-size: medium;"><span style="font-family: arial,helvetica,sans-serif; font-size: medium;"><span style="font-family: arial,helvetica,sans-serif; font-size: medium;"><span style="font-family: arial,helvetica,sans-serif; font-size: medium;"><span style="font-family: arial,helvetica,sans-serif; font-size: medium;"><span style="font-family: arial,helvetica,sans-serif; font-size: medium;"><span style="font-family: arial,helvetica,sans-serif; font-size: medium;">#graf4</span></span></span></span></span><strong><span style="font-family: arial,helvetica,sans-serif; font-size: medium;"><span style="font-family: arial,helvetica,sans-serif; font-size: medium;"><span style="font-family: arial,helvetica,sans-serif; font-size: medium;"><span style="font-family: arial,helvetica,sans-serif; font-size: medium;"><span style="font-family: arial,helvetica,sans-serif; font-size: medium;"><br /></span></span></span></span></span></strong></span></span></span></span></span></p>
<p style="text-align: center;"> </p>
<p style="text-align: left;"><span style="font-family: arial,helvetica,sans-serif; font-size: medium;"><span style="font-family: arial,helvetica,sans-serif; font-size: medium;"><span style="font-family: arial,helvetica,sans-serif; font-size: medium;"><span style="font-family: arial,helvetica,sans-serif; font-size: medium;"><span style="font-family: arial,helvetica,sans-serif; font-size: medium;"><span style="font-family: arial,helvetica,sans-serif; font-size: medium;"><span style="font-family: arial,helvetica,sans-serif; font-size: medium;"><span style="font-family: arial,helvetica,sans-serif; font-size: medium;"><span style="font-family: arial,helvetica,sans-serif; font-size: medium;"><span style="font-family: arial,helvetica,sans-serif; font-size: medium;">De esta manera , la imagen de   <span style="font-family: arial,helvetica,sans-serif; font-size: medium;"><span style="font-family: arial,helvetica,sans-serif; font-size: medium;"><span style="font-family: arial,helvetica,sans-serif; font-size: medium;"><span style="font-family: arial,helvetica,sans-serif; font-size: medium;"><span style="font-family: arial,helvetica,sans-serif; font-size: medium;">«math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mo»#«/mo»«mi»v«/mi»«mo»§#160;«/mo»«mo»§#160;«/mo»«mo»§#160;«/mo»«mo»§#160;«/mo»«mo»§#160;«/mo»«/math» es    #r   Newton.</span></span></span></span></span></span></span></span></span></span></span></span></span></span></span></p>
<p style="text-align: left;"> </p>
<p style="text-align: left;"><span style="font-family: arial,helvetica,sans-serif; font-size: medium;"><span style="font-family: arial,helvetica,sans-serif; font-size: medium;"><span style="font-family: arial,helvetica,sans-serif; font-size: medium;"><span style="font-family: arial,helvetica,sans-serif; font-size: medium;"><span style="font-family: arial,helvetica,sans-serif; font-size: medium;"><span style="font-family: arial,helvetica,sans-serif; font-size: medium;"><span style="font-family: arial,helvetica,sans-serif; font-size: medium;"><span style="font-family: arial,helvetica,sans-serif; font-size: medium;"><span style="font-family: arial,helvetica,sans-serif; font-size: medium;"><span style="font-family: arial,helvetica,sans-serif; font-size: medium;"><span style="font-family: arial,helvetica,sans-serif; font-size: medium;"><span style="font-family: arial,helvetica,sans-serif; font-size: medium;"><span style="font-family: arial,helvetica,sans-serif; font-size: medium;"><span style="font-family: arial,helvetica,sans-serif; font-size: medium;"><span style="font-family: arial,helvetica,sans-serif; font-size: medium;">Como se debe anotar el resultado sin unidades, entonces :     R =  <span style="font-family: arial,helvetica,sans-serif; font-size: medium;"><span style="font-family: arial,helvetica,sans-serif; font-size: medium;"><span style="font-family: arial,helvetica,sans-serif; font-size: medium;"><span style="font-family: arial,helvetica,sans-serif; font-size: medium;"><span style="font-family: arial,helvetica,sans-serif; font-size: medium;"><span style="font-family: arial,helvetica,sans-serif; font-size: medium;"><span style="font-family: arial,helvetica,sans-serif; font-size: medium;"><span style="font-family: arial,helvetica,sans-serif; font-size: medium;"><span style="font-family: arial,helvetica,sans-serif; font-size: medium;"><span style="font-family: arial,helvetica,sans-serif; font-size: medium;"><span style="font-family: arial,helvetica,sans-serif; font-size: medium;"><span style="font-family: arial,helvetica,sans-serif; font-size: medium;"><span style="font-family: arial,helvetica,sans-serif; font-size: medium;"><span style="font-family: arial,helvetica,sans-serif; font-size: medium;"><span style="font-family: arial,helvetica,sans-serif; font-size: medium;"> #r</span></span></span></span></span></span></span></span></span></span></span></span></span></span></span></span></span></span></span></span></span></span></span></span></span></span></span></span></span></span></p>
<p style="text-align: center;"> </p>
<p> </p>
<p> </p>]]></text>
    </generalfeedback>
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    <answer fraction="100" format="moodle_auto_format">
      <text><![CDATA[<math xmlns="http://www.w3.org/1998/Math/MathML"><mi>R</mi><mo>=</mo><mo>#</mo><mi>r</mi></math>]]></text>
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        <text><![CDATA[<p> </p>
<p><span style="font-family: arial, helvetica, sans-serif; font-size: medium;">¡¡ Muy bien !! ... Ahora analicemos la propuesta:</span></p>]]></text>
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    </answer>
    <answer fraction="0" format="moodle_auto_format">
      <text>-</text>
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        <text><![CDATA[<p> </p>
<p><span style="font-family: arial,helvetica,sans-serif; font-size: medium;"><span>Al parecer cometiste un error </span>.  Ahora lo analizaremos. Si aún te quedan dudas, consulta con tu profesor de asignatura.</span></p>]]></text>
      </feedback>
    </answer>
    <wirisquestion>
&lt;question&gt;&lt;wirisCasSession&gt;&lt;![CDATA[&lt;session lang="es" version="2.0"&gt;&lt;library closed="false"&gt;&lt;mtext style="color:#ffc800" xml:lang="es"&gt;variables&lt;/mtext&gt;&lt;group&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns="http://www.w3.org/1998/Math/MathML"&gt;&lt;mi&gt;v&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mi&gt;aleatorio&lt;/mi&gt;&lt;mfenced&gt;&lt;mrow&gt;&lt;mn&gt;5&lt;/mn&gt;&lt;mo&gt;.&lt;/mo&gt;&lt;mo&gt;.&lt;/mo&gt;&lt;mn&gt;100&lt;/mn&gt;&lt;mo&gt;.&lt;/mo&gt;&lt;mo&gt;.&lt;/mo&gt;&lt;mn&gt;5&lt;/mn&gt;&lt;/mrow&gt;&lt;/mfenced&gt;&lt;/math&gt;&lt;/input&gt;&lt;/command&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns="http://www.w3.org/1998/Math/MathML"&gt;&lt;mi&gt;r&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mn&gt;0&lt;/mn&gt;&lt;mo&gt;.&lt;/mo&gt;&lt;mn&gt;037&lt;/mn&gt;&lt;mo&gt;*&lt;/mo&gt;&lt;msup&gt;&lt;mi&gt;v&lt;/mi&gt;&lt;mn&gt;2&lt;/mn&gt;&lt;/msup&gt;&lt;/math&gt;&lt;/input&gt;&lt;/command&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns="http://www.w3.org/1998/Math/MathML"&gt;&lt;mi&gt;r1&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mn&gt;0&lt;/mn&gt;&lt;mo&gt;.&lt;/mo&gt;&lt;mn&gt;037&lt;/mn&gt;&lt;mo&gt;*&lt;/mo&gt;&lt;msup&gt;&lt;mi&gt;v&lt;/mi&gt;&lt;mn&gt;2&lt;/mn&gt;&lt;/msup&gt;&lt;mo&gt;*&lt;/mo&gt;&lt;mn&gt;1&lt;/mn&gt;&lt;mo&gt;.&lt;/mo&gt;&lt;/math&gt;&lt;/input&gt;&lt;/command&gt;&lt;maction actiontype="comment"&gt;&lt;comment&gt;&lt;math xmlns="http://www.w3.org/1998/Math/MathML"&gt;&lt;mi&gt;Tablero&lt;/mi&gt;&lt;mo&gt;&amp;nbsp;&lt;/mo&gt;&lt;mi&gt;enunciado&lt;/mi&gt;&lt;/math&gt;&lt;/comment&gt;&lt;/maction&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns="http://www.w3.org/1998/Math/MathML"&gt;&lt;mi&gt;t1&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mi&gt;tablero&lt;/mi&gt;&lt;mo&gt;(&lt;/mo&gt;&lt;mo&gt;{&lt;/mo&gt;&lt;mi&gt;centro&lt;/mi&gt;&lt;mo&gt;==&lt;/mo&gt;&lt;mi&gt;punto&lt;/mi&gt;&lt;mo&gt;(&lt;/mo&gt;&lt;mn&gt;50&lt;/mn&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mn&gt;160&lt;/mn&gt;&lt;mo&gt;)&lt;/mo&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mi&gt;anchura&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mn&gt;120&lt;/mn&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mi&gt;altura&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mn&gt;500&lt;/mn&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mi&gt;etiqueta_de_ejes&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mo&gt;{&lt;/mo&gt;&lt;mo&gt;&amp;quot;&lt;/mo&gt;&lt;mi&gt;v&lt;/mi&gt;&lt;mo&gt;(&lt;/mo&gt;&lt;mfrac&gt;&lt;mi&gt;km&lt;/mi&gt;&lt;mi&gt;h&lt;/mi&gt;&lt;/mfrac&gt;&lt;mo&gt;)&lt;/mo&gt;&lt;mo&gt;&amp;quot;&lt;/mo&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mo&gt;&amp;quot;&lt;/mo&gt;&lt;mi&gt;R&lt;/mi&gt;&lt;mo&gt;(&lt;/mo&gt;&lt;mi&gt;n&lt;/mi&gt;&lt;mo&gt;)&lt;/mo&gt;&lt;mo&gt;&amp;quot;&lt;/mo&gt;&lt;mo&gt;}&lt;/mo&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mi&gt;color_ejes&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mi&gt;negro&lt;/mi&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mi&gt;estilo_de_ejes&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mo&gt;&amp;quot;&lt;/mo&gt;&lt;mi&gt;flecha_xy&lt;/mi&gt;&lt;mo&gt;&amp;quot;&lt;/mo&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mi&gt;color_malla&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mo&gt;{&lt;/mo&gt;&lt;mn&gt;210&lt;/mn&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mn&gt;215&lt;/mn&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mn&gt;150&lt;/mn&gt;&lt;mo&gt;}&lt;/mo&gt;&lt;mo&gt;}&lt;/mo&gt;&lt;mo&gt;)&lt;/mo&gt;&lt;/math&gt;&lt;/input&gt;&lt;/command&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns="http://www.w3.org/1998/Math/MathML"&gt;&lt;mi&gt;anchura_ventana&lt;/mi&gt;&lt;mo&gt;(&lt;/mo&gt;&lt;mn&gt;400&lt;/mn&gt;&lt;mo&gt;)&lt;/mo&gt;&lt;/math&gt;&lt;/input&gt;&lt;/command&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns="http://www.w3.org/1998/Math/MathML"&gt;&lt;mi&gt;altura_ventana&lt;/mi&gt;&lt;mo&gt;(&lt;/mo&gt;&lt;mn&gt;500&lt;/mn&gt;&lt;mo&gt;)&lt;/mo&gt;&lt;/math&gt;&lt;/input&gt;&lt;/command&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns="http://www.w3.org/1998/Math/MathML"&gt;&lt;mi&gt;graf&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mi&gt;dibujar&lt;/mi&gt;&lt;mo&gt;&amp;nbsp;&lt;/mo&gt;&lt;mo&gt;(&lt;/mo&gt;&lt;mi&gt;t1&lt;/mi&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mn&gt;0&lt;/mn&gt;&lt;mo&gt;.&lt;/mo&gt;&lt;mn&gt;037&lt;/mn&gt;&lt;mo&gt;*&lt;/mo&gt;&lt;msup&gt;&lt;mi&gt;x&lt;/mi&gt;&lt;mn&gt;2&lt;/mn&gt;&lt;/msup&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mn&gt;0&lt;/mn&gt;&lt;mo&gt;.&lt;/mo&gt;&lt;mo&gt;.&lt;/mo&gt;&lt;mn&gt;120&lt;/mn&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mo&gt;{&lt;/mo&gt;&lt;mi&gt;color&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mi&gt;rojo&lt;/mi&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mi&gt;anchura_línea&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mn&gt;2&lt;/mn&gt;&lt;mo&gt;}&lt;/mo&gt;&lt;mo&gt;)&lt;/mo&gt;&lt;/math&gt;&lt;/input&gt;&lt;/command&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns="http://www.w3.org/1998/Math/MathML"/&gt;&lt;/input&gt;&lt;/command&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns="http://www.w3.org/1998/Math/MathML"&gt;&lt;mi&gt;r0&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mi&gt;r&lt;/mi&gt;&lt;/math&gt;&lt;/input&gt;&lt;/command&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns="http://www.w3.org/1998/Math/MathML"&gt;&lt;mi&gt;test&lt;/mi&gt;&lt;mfenced&gt;&lt;mi&gt;u&lt;/mi&gt;&lt;/mfenced&gt;&lt;mo&gt;:&lt;/mo&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mfenced&gt;&lt;mrow&gt;&lt;mfenced close="|" open="|"&gt;&lt;mrow&gt;&lt;mi&gt;r0&lt;/mi&gt;&lt;mo&gt;-&lt;/mo&gt;&lt;mi&gt;u&lt;/mi&gt;&lt;/mrow&gt;&lt;/mfenced&gt;&lt;mo&gt;⩽&lt;/mo&gt;&lt;mn&gt;20&lt;/mn&gt;&lt;/mrow&gt;&lt;/mfenced&gt;&lt;mo&gt;?&lt;/mo&gt;&lt;/math&gt;&lt;/input&gt;&lt;/command&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns="http://www.w3.org/1998/Math/MathML"/&gt;&lt;/input&gt;&lt;/command&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns="http://www.w3.org/1998/Math/MathML"&gt;&lt;mi&gt;t2&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mi&gt;tablero&lt;/mi&gt;&lt;mo&gt;(&lt;/mo&gt;&lt;mo&gt;{&lt;/mo&gt;&lt;mi&gt;centro&lt;/mi&gt;&lt;mo&gt;==&lt;/mo&gt;&lt;mi&gt;punto&lt;/mi&gt;&lt;mo&gt;(&lt;/mo&gt;&lt;mn&gt;50&lt;/mn&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mn&gt;160&lt;/mn&gt;&lt;mo&gt;)&lt;/mo&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mi&gt;anchura&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mn&gt;120&lt;/mn&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mi&gt;altura&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mn&gt;500&lt;/mn&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mi&gt;etiqueta_de_ejes&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mo&gt;{&lt;/mo&gt;&lt;mo&gt;&amp;quot;&lt;/mo&gt;&lt;mi&gt;v&lt;/mi&gt;&lt;mo&gt;(&lt;/mo&gt;&lt;mfrac&gt;&lt;mi&gt;km&lt;/mi&gt;&lt;mi&gt;h&lt;/mi&gt;&lt;/mfrac&gt;&lt;mo&gt;)&lt;/mo&gt;&lt;mo&gt;&amp;quot;&lt;/mo&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mo&gt;&amp;quot;&lt;/mo&gt;&lt;mi&gt;R&lt;/mi&gt;&lt;mo&gt;(&lt;/mo&gt;&lt;mi&gt;n&lt;/mi&gt;&lt;mo&gt;)&lt;/mo&gt;&lt;mo&gt;&amp;quot;&lt;/mo&gt;&lt;mo&gt;}&lt;/mo&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mi&gt;color_ejes&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mi&gt;negro&lt;/mi&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mi&gt;estilo_de_ejes&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mo&gt;&amp;quot;&lt;/mo&gt;&lt;mi&gt;flecha_xy&lt;/mi&gt;&lt;mo&gt;&amp;quot;&lt;/mo&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mi&gt;color_malla&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mo&gt;{&lt;/mo&gt;&lt;mn&gt;210&lt;/mn&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mn&gt;215&lt;/mn&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mn&gt;150&lt;/mn&gt;&lt;mo&gt;}&lt;/mo&gt;&lt;mo&gt;}&lt;/mo&gt;&lt;mo&gt;)&lt;/mo&gt;&lt;/math&gt;&lt;/input&gt;&lt;/command&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns="http://www.w3.org/1998/Math/MathML"&gt;&lt;mi&gt;anchura_ventana&lt;/mi&gt;&lt;mo&gt;(&lt;/mo&gt;&lt;mn&gt;400&lt;/mn&gt;&lt;mo&gt;)&lt;/mo&gt;&lt;/math&gt;&lt;/input&gt;&lt;/command&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns="http://www.w3.org/1998/Math/MathML"&gt;&lt;mi&gt;altura_ventana&lt;/mi&gt;&lt;mo&gt;(&lt;/mo&gt;&lt;mn&gt;500&lt;/mn&gt;&lt;mo&gt;)&lt;/mo&gt;&lt;/math&gt;&lt;/input&gt;&lt;/command&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns="http://www.w3.org/1998/Math/MathML"&gt;&lt;mi&gt;graf2&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mi&gt;dibujar&lt;/mi&gt;&lt;mo&gt;&amp;nbsp;&lt;/mo&gt;&lt;mo&gt;(&lt;/mo&gt;&lt;mi&gt;t2&lt;/mi&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mn&gt;0&lt;/mn&gt;&lt;mo&gt;.&lt;/mo&gt;&lt;mn&gt;037&lt;/mn&gt;&lt;mo&gt;*&lt;/mo&gt;&lt;msup&gt;&lt;mi&gt;x&lt;/mi&gt;&lt;mn&gt;2&lt;/mn&gt;&lt;/msup&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mn&gt;0&lt;/mn&gt;&lt;mo&gt;.&lt;/mo&gt;&lt;mo&gt;.&lt;/mo&gt;&lt;mn&gt;120&lt;/mn&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mo&gt;{&lt;/mo&gt;&lt;mi&gt;color&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mi&gt;rojo&lt;/mi&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mi&gt;anchura_línea&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mn&gt;2&lt;/mn&gt;&lt;mo&gt;}&lt;/mo&gt;&lt;mo&gt;)&lt;/mo&gt;&lt;/math&gt;&lt;/input&gt;&lt;/command&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns="http://www.w3.org/1998/Math/MathML"&gt;&lt;mi&gt;dibujar&lt;/mi&gt;&lt;mfenced&gt;&lt;mrow&gt;&lt;mi&gt;t2&lt;/mi&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mi&gt;punto&lt;/mi&gt;&lt;mfenced&gt;&lt;mrow&gt;&lt;mi&gt;v&lt;/mi&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mn&gt;0&lt;/mn&gt;&lt;/mrow&gt;&lt;/mfenced&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mfenced close="}" open="{"&gt;&lt;mtable align="center"&gt;&lt;mtr&gt;&lt;mtd&gt;&lt;mi&gt;color&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mi&gt;verde&lt;/mi&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mi&gt;tamaño_punto&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mn&gt;8&lt;/mn&gt;&lt;/mtd&gt;&lt;/mtr&gt;&lt;/mtable&gt;&lt;/mfenced&gt;&lt;/mrow&gt;&lt;/mfenced&gt;&lt;/math&gt;&lt;/input&gt;&lt;/command&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns="http://www.w3.org/1998/Math/MathML"/&gt;&lt;/input&gt;&lt;/command&gt;&lt;command&gt;&lt;input&gt;&lt;math 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name="gradeCompoundDistribution"&gt;&lt;/data&gt;&lt;data name="casSession"/&gt;&lt;data name="inputCompound"&gt;true&lt;/data&gt;&lt;/localData&gt;&lt;/question&gt;    </wirisquestion>
  </question>
 
 <!-- resourceid-resourcedataid: 16042-13145 -->
 <question type="shortanswerwiris">
    <name>
      <text>relación de compresión</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p><span style="font-family: arial, helvetica, sans-serif; font-size: medium;">Existen motores de gasolina que con la misma cilindrada y número de pistones desarrollan mayor o menor potencia y  una de las variables importantes involucradas  con la generación de potencia es la relación de compresión denotada por «math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«msub»«mi»R«/mi»«mi»C«/mi»«/msub»«/math»</span></p>
<p><span style="font-family: arial, helvetica, sans-serif; font-size: medium;">Para poder determinar la relación de compresión «math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«msub»«mi»R«/mi»«mi»C«/mi»«/msub»«/math» de un motor intervienen el volumen de la camara de compresión «math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mi»v«/mi»«/math» y el volumen de la cilindrada unitaria o volumen del cilindro «math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mi»V«/mi»«/math» de ese motor, tal como indica el  siguiente esquema:</span></p>
<p><span style="font-family: arial, helvetica, sans-serif; font-size: medium;"><img src="@@PLUGINFILE@@/Captura%20de%20pantalla%202016-10-18%20a%20las%2011.51.21%20a.m..png" width="404" height="191" style="display: block; margin-left: auto; margin-right: auto;" /></span></p>
<p><span style="font-family: arial, helvetica, sans-serif; font-size: medium;">Donde  «math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«msub»«mi»R«/mi»«mi»C«/mi»«/msub»«/math» se puede entender como la cantidad de veces que entra el volumen de la camara de combustión «math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mi»v«/mi»«/math» en el volumen total del cilindro «math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mi»V«/mi»«/math»</span></p>
<p style="text-align: center;"><span style="font-family: arial, helvetica, sans-serif; font-size: medium;">«math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«msub»«mi»R«/mi»«mi»C«/mi»«/msub»«mo»=«/mo»«mfrac»«mrow»«mi»v«/mi»«mo»+«/mo»«mi»V«/mi»«/mrow»«mi»v«/mi»«/mfrac»«mo»:«/mo»«mn»1«/mn»«/math»</span></p>
<p style="text-align: left;"><span style="font-family: arial, helvetica, sans-serif; font-size: medium;">Determine «math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mi»R«/mi»«mi»c«/mi»«/math» de un automovil con motor a gasolina que tiene un volumen en la camara de combustión «math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mi»v«/mi»«mo»=«/mo»«/math»#v y «math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mi»V«/mi»«mo»=«/mo»«/math»#V</span></p>
<p> </p>
<p> </p>]]></text>
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name="implicit_times_operator"&gt;false&lt;/option&gt;&lt;option name="imaginary_unit"&gt;i&lt;/option&gt;&lt;/options&gt;&lt;localData&gt;&lt;data name="inputField"&gt;popupEditor&lt;/data&gt;&lt;data name="gradeCompound"&gt;and&lt;/data&gt;&lt;data name="gradeCompoundDistribution"&gt;&lt;/data&gt;&lt;data name="casSession"/&gt;&lt;data name="inputCompound"&gt;true&lt;/data&gt;&lt;/localData&gt;&lt;/question&gt;    </wirisquestion>
  </question>
 
 <!-- resourceid-resourcedataid: 16043-13146 -->
 <question type="shortanswerwiris">
    <name>
      <text>relación de transmisión</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p><span style="font-family: arial, helvetica, sans-serif; font-size: medium;">Un automóvil necesita variar la fuerza para moverse, dependiendo si necesita subir una colina o moverse en una carretera recta, o transportar una carga más pesada, esta tarea no se puede realizar por el motor, ya que implicaría una alteración significativa en el gasto de combustible y por otra parte el cigüeñal tiene un radio fijo que no permite variar el torque aplicado al cigüeñal. </span></p>
<p><span style="font-family: arial, helvetica, sans-serif; font-size: medium;">Para realizar esta labor, se conecta al cigüeñal una caja de transferencia la que actúa como amplificador o reductor de torque (kgf m ), también como reductor o amplificador de velocidad de giro (rpm).</span></p>
<p style="text-align: center;"><span style="font-family: arial, helvetica, sans-serif; font-size: medium;"><img src="@@PLUGINFILE@@/relacion%20de%20transmisio%CC%81n.png" width="448" height="340" /></span></p>
<p><span style="font-family: arial,helvetica,sans-serif; font-size: medium;">En el esquema observamos la relación de transmisión en una caja de cambios transversal, depende del radio del piñón conductor (número de dientes) y radio del piñón de transmisión (número de dientes). Según la siguiente relación:</span></p>
<p><span style="font-size: medium;">«math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mi»R«/mi»«mi»T«/mi»«mo»=«/mo»«mfrac»«msub»«mi»z«/mi»«mn»1«/mn»«/msub»«msub»«mi»z«/mi»«mn»2«/mn»«/msub»«/mfrac»«mo»:«/mo»«mn»1«/mn»«/math»</span></p>
<p><span style="font-family: arial,helvetica,sans-serif; font-size: medium;">Donde «math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«msub»«mi»z«/mi»«mn»1«/mn»«/msub»«/math» es el número de dientes del piñón conductor  y «math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«msub»«mi»z«/mi»«mn»2«/mn»«/msub»«/math» es el número de dientes del piñón conducido.</span></p>
<p><span style="font-family: arial,helvetica,sans-serif; font-size: medium;">Determine la relación de transferencia si el piñón conductor tiene #a dientes y el piñón conducido #b dientes</span></p>
<p> </p>
<p> </p>]]></text>
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</file><file name="relacion de transmisión.png" 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&lt;question&gt;&lt;wirisCasSession&gt;&lt;![CDATA[&lt;session lang="es" version="2.0"&gt;&lt;library closed="false"&gt;&lt;mtext style="color:#ffc800" xml:lang="es"&gt;variables&lt;/mtext&gt;&lt;group&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns="http://www.w3.org/1998/Math/MathML"&gt;&lt;apply&gt;&lt;csymbol 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xmlns="http://www.w3.org/1998/Math/MathML"/&gt;&lt;/input&gt;&lt;/command&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns="http://www.w3.org/1998/Math/MathML"&gt;&lt;mi&gt;sol&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mi&gt;R1&lt;/mi&gt;&lt;mo&gt;:&lt;/mo&gt;&lt;mn&gt;1&lt;/mn&gt;&lt;/math&gt;&lt;/input&gt;&lt;/command&gt;&lt;/group&gt;&lt;/library&gt;&lt;group&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns="http://www.w3.org/1998/Math/MathML"&gt;&lt;mi&gt;a&lt;/mi&gt;&lt;/math&gt;&lt;/input&gt;&lt;output&gt;&lt;math xmlns="http://www.w3.org/1998/Math/MathML"&gt;&lt;mn&gt;15&lt;/mn&gt;&lt;/math&gt;&lt;/output&gt;&lt;/command&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns="http://www.w3.org/1998/Math/MathML"&gt;&lt;mi&gt;b&lt;/mi&gt;&lt;/math&gt;&lt;/input&gt;&lt;output&gt;&lt;math xmlns="http://www.w3.org/1998/Math/MathML"&gt;&lt;mn&gt;50&lt;/mn&gt;&lt;/math&gt;&lt;/output&gt;&lt;/command&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns="http://www.w3.org/1998/Math/MathML"&gt;&lt;mi&gt;R&lt;/mi&gt;&lt;/math&gt;&lt;/input&gt;&lt;output&gt;&lt;math xmlns="http://www.w3.org/1998/Math/MathML"&gt;&lt;mfrac&gt;&lt;mn&gt;3&lt;/mn&gt;&lt;mn&gt;10&lt;/mn&gt;&lt;/mfrac&gt;&lt;/math&gt;&lt;/output&gt;&lt;/command&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns="http://www.w3.org/1998/Math/MathML"&gt;&lt;mi&gt;R1&lt;/mi&gt;&lt;/math&gt;&lt;/input&gt;&lt;output&gt;&lt;math xmlns="http://www.w3.org/1998/Math/MathML"&gt;&lt;mn&gt;0.3&lt;/mn&gt;&lt;/math&gt;&lt;/output&gt;&lt;/command&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns="http://www.w3.org/1998/Math/MathML"&gt;&lt;mi&gt;sol&lt;/mi&gt;&lt;/math&gt;&lt;/input&gt;&lt;output&gt;&lt;math xmlns="http://www.w3.org/1998/Math/MathML"&gt;&lt;mn&gt;0.3&lt;/mn&gt;&lt;mo&gt;:&lt;/mo&gt;&lt;mn&gt;1&lt;/mn&gt;&lt;/math&gt;&lt;/output&gt;&lt;/command&gt;&lt;/group&gt;&lt;group&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns="http://www.w3.org/1998/Math/MathML"/&gt;&lt;/input&gt;&lt;/command&gt;&lt;/group&gt;&lt;group&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns="http://www.w3.org/1998/Math/MathML"/&gt;&lt;/input&gt;&lt;/command&gt;&lt;/group&gt;&lt;/session&gt;]]&gt;&lt;/wirisCasSession&gt;&lt;correctAnswers&gt;&lt;correctAnswer type="mathml"&gt;&lt;![CDATA[&lt;math xmlns="http://www.w3.org/1998/Math/MathML"&gt;&lt;mi&gt;R&lt;/mi&gt;&lt;mi&gt;T&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mo&gt;#&lt;/mo&gt;&lt;mi&gt;s&lt;/mi&gt;&lt;mi&gt;o&lt;/mi&gt;&lt;mi&gt;l&lt;/mi&gt;&lt;/math&gt;]]&gt;&lt;/correctAnswer&gt;&lt;/correctAnswers&gt;&lt;assertions&gt;&lt;assertion name="syntax_expression"/&gt;&lt;assertion name="equivalent_symbolic"/&gt;&lt;/assertions&gt;&lt;options&gt;&lt;option name="tolerance"&gt;10^(-3)&lt;/option&gt;&lt;option name="relative_tolerance"&gt;true&lt;/option&gt;&lt;option name="precision"&gt;4&lt;/option&gt;&lt;option name="times_operator"&gt;·&lt;/option&gt;&lt;option name="implicit_times_operator"&gt;false&lt;/option&gt;&lt;option name="imaginary_unit"&gt;i&lt;/option&gt;&lt;/options&gt;&lt;localData&gt;&lt;data name="inputField"&gt;popupEditor&lt;/data&gt;&lt;data name="gradeCompound"&gt;and&lt;/data&gt;&lt;data name="gradeCompoundDistribution"&gt;&lt;/data&gt;&lt;data name="casSession"/&gt;&lt;data name="inputCompound"&gt;true&lt;/data&gt;&lt;/localData&gt;&lt;/question&gt;    </wirisquestion>
  </question>
 
 <!-- resourceid-resourcedataid: 16044-13147 -->
 <question type="shortanswerwiris">
    <name>
      <text>relación de transmisión 2</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p><span style="font-family: arial, helvetica, sans-serif; font-size: medium;">Un automóvil necesita variar la fuerza para moverse, dependiendo si necesita subir una colina o moverse en una carretera recta, o transportar una carga más pesada, esta tarea no se puede realizar por el motor, ya que implicaría una alteración significativa en el gasto de combustible y por otra parte el cigüeñal tiene un radio fijo que no permite variar el torque aplicado al cigüeñal. </span></p>
<p><span style="font-family: arial, helvetica, sans-serif; font-size: medium;">Para realizar esta labor, se conecta al cigüeñal una caja de transferencia la que actúa como amplificador o reductor de torque (kgf m ), también como reductor o amplificador de velocidad de giro (rpm).</span></p>
<p style="text-align: center;"><span style="font-family: arial, helvetica, sans-serif; font-size: medium;"><img src="@@PLUGINFILE@@/relacion%20de%20transmisio%CC%81n.png" width="448" height="340" /></span></p>
<p><span style="font-family: arial,helvetica,sans-serif; font-size: medium;">En el esquema observamos la relación de transmisión en una caja de cambios transversal, depende del radio del piñón conductor (número de dientes) y radio del piñón de transmisión (número de dientes). Según la siguiente relación:</span></p>
<p style="text-align: center;"><span style="font-size: medium;">«math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mi»R«/mi»«mi»T«/mi»«mo»=«/mo»«mfrac»«msub»«mi»z«/mi»«mn»1«/mn»«/msub»«msub»«mi»z«/mi»«mn»2«/mn»«/msub»«/mfrac»«mo»:«/mo»«mn»1«/mn»«/math»</span></p>
<p><span style="font-family: arial,helvetica,sans-serif; font-size: medium;">Donde «math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«msub»«mi»z«/mi»«mn»1«/mn»«/msub»«/math» es el número de dientes del piñón conductor  y «math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«msub»«mi»z«/mi»«mn»2«/mn»«/msub»«/math» es el número de dientes del piñón conducido.</span></p>
<p><span style="font-family: arial,helvetica,sans-serif; font-size: medium;">Si la relación de transferencia es «math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mo»#«/mo»«mi»s«/mi»«mi»o«/mi»«mi»l«/mi»«/math» .</span></p>
<p><span style="font-family: arial,helvetica,sans-serif; font-size: medium;">a) Determine la frecuencia del piñón conducido «math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«msub»«mi»f«/mi»«mrow»«mi»c«/mi»«mi»o«/mi»«/mrow»«/msub»«/math»  si el la frecuencia del piñón conductor es #c «math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mi»R«/mi»«mi»P«/mi»«mi»M«/mi»«/math»</span></p>
<p><span style="font-family: arial,helvetica,sans-serif; font-size: medium;">b) Determine el torque en el piñón conducido «math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«msub»«mi»T«/mi»«mrow»«mi»c«/mi»«mi»o«/mi»«/mrow»«/msub»«/math» se el torque en el piñón conducido  es #d «math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mi»K«/mi»«mi»g«/mi»«mi»f«/mi»«mo»-«/mo»«mi»m«/mi»«/math»</span></p>
<p> </p>
<p> </p>
<p> </p>]]></text>
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</file><file name="relacion de transmisión.png" 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RRVDyinBM55JycIwREEBBQQBZl0Yhs7hurIIzpX808M0X7zgYzzvdN35rpr7qqbt269VR31dP3rbffVX8Yw1ChECgECoFCoBAoBAqBQmDFILBu3boBhRM/8sgjwy9+8YsWy1uzZs2w5557DqtWrRqeeuqp1qc99tijpZ988slWvu+++zaZ1atXt3JyP/jBD4YrrrhiuPvuu5vMS1/60uEd73jHcOyxxw7kyDz22GMbj4ceemj49a9/3dLKtLvXXnsNe++997DPPvsMz3nOc4YDDzxw2G+//VrZ448/PvzmN79p8uxkw6GHHtrk6P/d737X9OkPfXSpTw/79VX7yh999NHWf+3sv//+TUadn//858Odd945XH/99cMvf/nLVv/5z3/+sMeKGdkytBAoBAqBQqAQKAQKgUKgIRCiimQifMghQiiNHIrJIJaIb0JIMtkHH3xw+MlPftLi3//+98MDDzwwPPzww00eSaUXeU1b9Eg7DjnkkEEd8oiqc3JILBJKJiQ7bcs74IADmk3IqUAm+tU7/PDDWz9it7KU6xMiT4eQvrCLDDLf5ysnf9BBBxXhbcjUn0KgECgECoFCoBAoBFYYAj3hQyYF5M+hzOG8D9KII8LLQ3vXXXcN991338D7Ku1APJ/3vOc172v0kqdP3bQhRj55YJULynMsaju2hMRKx87Y1pdFvu9P337qI9AOcsljU0hweXiDZMWFQCFQCBQChUAhUAisIASQu55ohijKS7685Pddk6e+LQI8vQgvwshzaxvBkUceORxxxBGN/KoXwqleiKxzHtqpJ5e89tVZRE6TT25RiH5yQtrOecuc/IlOHl3e6YMPPrjZEEJehHcCWCULgUKgECgECoFCoBBYCQggedkaEFIbcph85DFkUJ9yzguLGB522GHDE0880bYl2Bbh43/7ah3IL29vPKchosEGqU079MWG5GtLnrLYweOafHk5ojNxCHPSm5Pr80N2eafXrl3bvNS2WNQe3qBYcSFQCBQChUAhUAgUAisIAaTR0Yc+jQhOQ+qIEVFkkCfXtgWkV4zoIr22KSDA9CCfIZZpo9ff6+3z077yKYGVF9nUJ5+81E2cfDH5hD5fn/SBd/eoo45q3mt94OVdNVbaVCu1Ky4ECoFCoBAoBAqBQqAQWJYIhCAmZmS8qM77fIQwpFB+PLLyeFt94cx2Bl86i9cXaXQuZA8s7ylCibgKzukIkaU77SSWJ4h70qxugrIc8tSN7shsKSYf/Yn1Rb+0qR9sL8K7JRSrrBAoBAqBQqAQKAQKgWWGQAiiGOELwVxkJhkBiXSe7QnJ6/PlIYghpGRDeLNPN4SZjKMnnD0ZnpalXv9WhvQjpFn76U/qy0sgH9nI9WX9ed9v+bWHN+hUXAgUAoVAIVAIFAKFwApCoCd9UyLYk0lyQkhqynpSSEaaHkfqIKgJaUPauRBiGvnISPcHuQTtpEwekh190tHlvA+9ffKjQxw7evnI0L2pF1OJShcChUAhUAgUAoVAIVAILGsEkL0Q1xiatDjnKUMM5YVgOg9xJJM65HoSyUOrDtkEsvJ7G1IePZGlS+jbShnZhJRHT+xUHrmUyVMe3dIJvYzzIrxBpuJCoBAoBAqBQqAQKARWAAI9mYu5yUuMHDrPETmxPCQxpLQnjckX97rIkOeNTb48Wx5SX51peUiqMkcflKk/len1h2iTmeqXpzyxeqmb88RFeHvk67wQKAQKgUKgECgECoEVhACy5xCmhDJ5IX3SkQ0xTH2kNXKJyQt9HWXaSZ7yyCdOnalM2kqdaXnqiRN6GXlp37myEPFejkyC/GbXeLLJj5zSiguBQqAQKAQKgUKgECgEljUCKBwPp4CEhnDKz5E8cfLE0oLzPiQ/ccpTJ/khmurKc5CJfJ+fOsqm9vZtO6dXiM6WGP+k/b5MXuxIuz0OqSsuD2+PRp0XAoVAIVAIFAKFQCGwQhEIsYz50ou8vikXkwlZTH6vJ+finEdeOgRTXfkhtJHv20+9vp3oTP2UJe7rT2XShvzoSV7SabNeSxZEKy4ECoFCoBAoBAqBQmCFIRBCx+yQPOfJ7/P6fOebC9M6i+S2Rf9Ujzp9vWm5dlKeNhfJpCzxttQpwhu0Ki4ECoFCoBAoBAqBQqAQ2C0RePrX5XbLLlanCoFCoBAoBAqBQqAQKATmjEAR3jmPfvW9ECgECoFCoBAoBAqBGSBQhHcGg1xdLAQKgUKgECgECoFCYM4IFOGd8+hX3wuBQqAQKAQKgUKgEJgBAkV4ZzDI1cVCoBAoBAqBQqAQKATmjEAR3jmPfvW9ECgECoFCoBAoBAqBGSBQhHcGg1xdLAQKgUKgECgECoFCYM4IFOGd8+hX3wuBQqAQKAQKgUKgEJgBAkV4ZzDI1cVCoBAoBAqBQqAQKATmjEAR3jmPfvW9ECgECoFCoBAoBAqBGSBQhHcGg1xdLAQKgUKgECgECoFCYM4IFOGd8+hX3wuBQqAQKAQKgUKgEJgBAkV4ZzDI1cVCoBAoBAqBQqAQKATmjEAR3jmPfvW9ECgECoFCoBAoBAqBGSBQhHcGg1xdLAQKgUKgECgECoFCYM4IFOGd8+hX3wuBQqAQKAQKgUKgEJgBAkV4ZzDI1cVCoBAoBAqBQqAQKATmjEAR3jmPfvW9ECgECoFCoBAoBAqBGSBQhHcGg1xdLAQKgUKgECgECoFCYM4IFOGd8+hX3wuBQqAQKAQKgUKgEJgBAkV4ZzDI1cVCoBAoBAqBQqAQKATmjEAR3jmPfvW9ECgECoFCoBAoBAqBGSBQhHcGg1xdLAQKgUKgECgECoFCYM4IFOGd8+hX3wuBQqAQKAQKgUKgEJgBAkV4ZzDI1cVCoBAoBAqBQqAQKATmjEAR3jmPfvW9ECgECoFCoBAoBAqBGSBQhHcGg1xdLAQKgUKgECgECoFCYM4IFOGd8+hX3wuBQqAQKAQKgUKgEJgBAkV4ZzDI1cVCoBAoBAqBQqAQKATmjEAR3jmPfvW9ECgECoFCoBAoBAqBGSBQhHcGg1xdLAQKgUKgECgECoFCYM4IFOGd8+hX3wuBQqAQKAQKgUKgEJgBAkV4ZzDI1cVCoBAoBAqBQqAQKATmjEAR3jmPfvW9ECgECoFCoBAoBAqBGSBQhHcGg1xdLAQKgUKgECgECoFCYM4IFOGd8+hX3wuBQqAQKAQKgUKgEJgBAkV4ZzDI1cVCoBAoBAqBQqAQKATmjEAR3jmPfvW9ECgECoFCoBAoBAqBGSBQhHcGg1xdLAQKgUKgECgECoFCYM4IFOGd8+hX3wuBQqAQKAQKgUKgEJgBAkV4ZzDI1cVCoBAoBAqBQqAQKATmjEAR3jmPfvW9ECgECoFCoBAoBAqBGSBQhHcGg1xdLAQKgUKgECgECoFCYM4IFOGd8+hX3wuBQqAQKAQKgUKgEJgBAkV4ZzDI1cVCoBAoBAqBQqAQKATmjEAR3jmPfvW9ECgECoFCoBAoBAqBGSBQhHcGg1xdLAQKgUKgECgECoFCYM4IFOGd8+hX3wuBQqAQKAQKgUKgEJgBAkV4ZzDI1cVCoBAoBAqBQqAQKATmjEAR3jmPfvW9ECgECoFCoBAoBAqBGSBQhHcGg1xdLAQKgUKgECgECoFCYM4IFOGd8+hX3wuBQqAQKAQKgUKgEJgBAkV4ZzDI1cVCoBAoBAqBQqAQKATmjEAR3jmPfvW9ECgECoFCoBAoBAqBGSBQhHcGg1xdLAQKgUKgECgECoFCYM4IFOGd8+hX3wuBQqAQKAQKgUKgEJgBAkV4ZzDI1cVCoBAoBAqBQqAQKATmjEAR3jmPfvW9ECgECoFCoBAoBAqBGSBQhHcGg1xdLAQKgUKgECgECoFCYM4IFOGd8+hX3wuBQqAQKAQKgUKgEJgBAkV4ZzDI1cVCoBAoBAqBQqAQKATmjMAec+589b0QWC4I/OEPf2imrFu3bli1atXGI/ni5MfmlCUtJiOkLOmWuZU/aUPc11+koy9f1N60fNr01sqn8rt7Gh6LcO6xdU6GbOQ3V8d1FPnUaRkb/iSvH4eprl//+tfDj370o1Zj7dq1w4EHHtjO03avL+e9vj4v+fL6dnKe8qTJJW9aR3pzYdpvcvREF/19G4vK5UUmdZNOTKZCIVAIrCwEivCurPEqa3czBLIQiy3WTz75ZOvhnnvuOaxevXrjYh0ivGbNmqeRHsL9oqyO8NRTT7U48i0x+RNyIJsOi7nD+e9///smzY7kyciCTyZp59Gl/UXyTXjDn0XyffnczmEHb7j1eMMpWAZf4ynfdRJ5eBlv+XvssX5KXzR+ygX1ojfXm3ry+vD9739/+M///M92HX7yk58cXv3qV7c2tEU2Y5069MfOlCUv9iVfnehwrl7aF6uXI/mRE0cPmZTTkf7AqZeZ4kGHuol7+/p6dMY27aSsVaw/hUAhsKIQKMK7ooarjN0dEcjCu6hvFth+USezSL5f9CMjj+xvfvOb4Z577hl47KQPOeSQYWlpqS3kP/jBD1osLV+YLv7q33XXXRvlDj300Lbwpx061UmILdLIgkBGfmxKfvKa0Ez/wPeOO+4YfvWrXzXCa8zhc/DBBw9/8Rd/0eLgFhwR1Hhg1Qv+6qp31FFHbawH1tQP7vLoSjqxPGRRoP9b3/pWO/+rv/qrFtOjPdeNc/Y973nP+yP9ygR20U2vIM45mcilTDoykVMm/5e//GW7DqWPPfbYdr328tpJP/JgkDy6elk6EpSlnjzp4BkbEvd1nNNZoRAoBFYGAkV4V8Y4lZW7IQIW0SykFs54pbJI67I8ZVmsebDUiSyZlE3rhTjx1H3+858fvv3tbxMfTj755OEf//Ef2yL/uc99rnkXP/rRjw4HHXRQy6NHXd5G4Yc//OHw2c9+dnjiiSeGj3zkI8NrXvOaYd99991IjMj3fYlt8kJ40gd6e9nWwMz/3H333cMXv/jF4YYbbmhIwEo48cQTh4997GON2ME0OMOQzP333z/8+7//e6u39957tzFzffDE/tM//dNw2GGHNT3+RGeIHB0JGQ9lDmmEWpsOeY8//nhrX7177713OPfcc1v+xz/+8Y320dfrZ696wl577dXsozv9kC/NttgTW8SC/JT93//9X/M4k/+Xf/mXjQ9oZPU7esmTke+aFecTE/nkEqK7T0efPDiQSR1ljqThQ2eFQqAQWP4IFOFd/mNUFu7mCGQRtXBaXH/72982TxZPmnTIBzLho1l7KY8++ujmWQMNzxdSS8/aca8lT22vk57rrruueete/OIXN3nk6uc///lwySWXDAcccMDwvve9ry3cITza5eFDdhFlXsjnPve5Gxf3Xj+7+0VfWciH82mIbOJp+VzS8ZwbiwcffLCRsuAPG+Xf+c53GulcWlpq4w5P18d999033HjjjW2MyBovh3PjRqfzpbGe8e3Hy3mIKayRNteYoI60IEZUs00gYxl5so4E52wQUhZdSSuLrc7p7Muc59px3oeHHnpouPnmm1sWDBLSb2nn2kzdtJ+Ht+CQvojVSbnz5EW/OPqcR0fO+zJ5FQqBQmB5IlCEd3mOS1k1AwQslA7kgycq3iTbD3her7/++rYYIx1ZkJGBV7ziFcNZZ53ViK0Fmufr05/+dNNlr+Xzn//85lmjm+fPoq8NH3PzGL7gBS8YrrjiikaCEdqTTjqpERty8VyBH4mmF/F6+9vf3jy7f/Znf9ZkLfpkta+dECb15Ick0UlGICeoGyKSvFYwsz/G7T/+4z8avmeeeeZwzDHHtAeakFFfGLv66quH733ve82z/qpXvaphaMyMC2L7tre9rW0rCHTwNG5f/epX2/jy9Bpf40FvxsmDk3GQdmQcUk6fOtLGyjUYmaWRRNOrvmuqH1/XqfF3kN9nn32aXNon27fR25E+iMnR70hgA33RnXwxG3NNSeur9tXpgzxHrzd55GJ7dGUs2JN+9nV73XVeCBQCyxuBIrzLe3zKut0cgSywupmFlMeWV5UHb+3osT388MNbmYXZosu7ddNNN7VzeyjlIRrKLdTiPvho+9RTT21Z7373u5uMPaPy7cf10Xn27xKiDykJ2bFH87WvfW0j2sqRAAfbyfaEIfXFISaxJ7Gy9NX5nAMcbCUxBq985SufBsXXvva14bzzzmtYveMd79hY5vq49tprG/aI5xlnnLGxzAmd//Zv/9biD37wg60s2CsL9q4V143rybYKBDoBQeUl9rDj2iBrrBMy5v31RhYZZ5/6Av3650HJ3mLy5GyL8AnD7373u3b99FsyyGfvMlsjbz8xL688toldY+R9ckG/oB933nlnqxei7nqNXnEw0I/ebnLy1CN3xBFHtDj97OtpK7g6r1AIFALLG4EivMt7fMq63RgBizViYBFFLhEKHi8kQBmye8455zSyGYJBhmfw61//+nDbbbcN9t7a3mBPIz1//ud/3mJEQ6CHF+5Tn/pU0+9cUO8973lPW7B95H3kkUe2tpWF2PA4qkcHwkJ/7HDuUIYMTIP+IA9k9FE9eosgbEJqafSUfuITn2gZ8J0GuD3yyCMtG84JedjYHJbyM/4ZG+NBR/a0InTxfiK7PM0IpTEKuUMcfdqA+PUBqbV3WEC4kXXBF9kQdA9qrmPtsQWR//CHP7zxOtZePsEgp0225HqyB9l1j8Cq73r/zGc+M1x22WWNKLNP/QsvvLBdY9q3lziEl3571tkBh/SbXtezWJvai936H/lgw+6//uu/3mhHEx7/BPfEya+4ECgEljcCRXiX9/iUdTNBwOLZL8LSvK88qz627oOF+tzxS0OIANKK8KobgqEuUsDTRoYHz8JPhleNnEC/uvvtt18jDggWGfI8cGK65P/4xz9uxOelL31p8/ghUPT72D2eQXVDtNSx1xjBDhHRbghYyEbfr7md85y+7nWva+OB+CGj8IO7t2LwUi6NpJiH3VglwA7+xgb5XRTgPMVYnjZyfdg3jBz6NMFYRl65sRToN5Z9IKsOOWPP64rsIoy8pbkO6HNo59Zbb23bazxEpT5514e+5ZpUl3z2LucBTVt9WJR++OGHm4dZXecwStD37AGG8Yte9KLWN+Q9e9TJqMMGdrPJuUPo8Un7idNOxYVAIbB8Edg0IyxfG8uyQmC3RMBiaYG1sDqS5mHKQprFtgdAGYKUgGycOxJgC7K3L/BgOZfPE4ZYSFvQ1U179nbyMNobmjIERz0eMsRBIK89enn08hG3twR4e4O9xvQjEj6ado4k8ZCdM3rqyMtzVPhjBIxJsIE1osvjiPjayuCtGiF+apMPmVtEeIM/XT1ZdS25tsTGO55TBPRNb3pTG1v5yumwbcJe4Wkb9GZvOFl6eHY9TJ1++unDP/zDP2wkjuxVfuWVVzYy+qEPfajpo9+2BdcrD23e5kCvhyifYNxyyy3NM+yhzN508q434eyzz27XI9s8UC2NDwa5bpHwN7/5ze3aS/9dm7zVV111VcOXjerG7re+9a3t4S/3hzKebXqDR8aITI5mTP0pBAqBFYFAEd4VMUxl5O6IgEVTmMYWZ8REsNhOA3mLr1i5Bd5bGBCRD3zgA01cmXx7fR22OuR9qQQs6D/96U+Ha665pp0jFQLSQF5d+rTj0A4ChjyzjTxPnLT9lPZQ+rIcWfXo93aIeOp41Hh8lSWk30nPLQ62YkQTvkgZTOGfvdMnnHDC06AxFv11oX6PJZIXmT4f9vFgUviLX/yiXTfOEU+krw/G8Ctf+crGay1ldLI35JhX1zWD8B533HFtK07a16a+uA4Q03e9613NNjqkfYJx2mmnPe06Q0oRWw9Zf/mXf9lkyLrebGPQXw9rb3zjG2NSu65czx6+yHnYYgNZQb/hq9wDGDsQWnaQCy7kXafuF23qo9Bfty2j/hQChcCKQ6AI74obsjJ4d0HA4opUiLPw6psF2DaDnIsj45xs5JFjIQuz/AR65PsY+ZzR0+r9uWnTR9s8ifZF8qTZ22jRP//88xsR4iFbGr1bgjpCPHW33357I0jytIf88vwiL/qDqIh9XI68kPdWCQQCGUMe2M2+3l765hTgCisYGCevGvvyl7/cPvL3Vgwe9d6zG2zIZkyMWTCErf3fDp5SZXDOmIfwRo+0cVI/+lImNj6OaZn2XT/KMpZ0GG+fKPzP//xPeyiSRw4R1jfbN9iVa0Bd50L64Fwdh/I+H1byBWV90OfHHnuseYrzycZ///d/NyzIebsDT7Zr0Sca9HgIs5fd3mVvLWE7vcp5gF2v+u6IHVMsehvqvBAoBJY3AkV4l/f4lHW7OQJZQJGHhCywPKT2F4ZAWnQRGMSTR9VbFniryCEh00An0sPzGk9aL6MdnjRkhJeOLG8tEuQjY6S3D94a8IUvfKHJ8ySzR7vsQGZ8nC3Qizgg0xdccEHzWvKohTRE5zSd/LnExsd4wt7H+N4xywsZPHkpE+CZawS+iGLwj4xy4+FwnoOc+iG3vR66Nhf68enPM77JS1obgnxtpE0eU33ilbVf92c/+9nGMtf2NOgbW4XY6ryXDVGWr520KZZWLs59Id+94qEPrr6o6b3S8QR79Zv9vAKPtPtA/bwtQr60oL+xi94KhUAhsDIQKMK7MsaprNxNEcjCmVg3LeyPPvpo80adO+7NzR5YJMBiuzR6XpFRJJaX6ic/+UlbjC2+yvtAr7yeLKTc1gSECylAdgWeL7IhHJEVx0b6tOWQhwj07coP6QoxCdnSXnSrFz19O3M6h98DDzzQ9pJmL609rT5S7wN84UUefnCFMfwSlPkFvOc85zkti0ywTj3jS1f28srfXKCbbD+2ZF0f6rlmyGiHXm+a8KB0yimnbHxfLq8rG4y7By8y9n5HZ0gkvemLOPkhrCnff//9W106eXXJsoUHV795kNeObzf5+7//+3Z/SCsnp016kd0XvvCFVLbg4ZHdeWuJB0oPd9/97nfbJxlIuj7qd9qji97ojq6KC4FCYPkiUIR3+Y5NWbabI2DxdEyDxdQC6wgxIJMF20etvGXxAFrElWVRjz5pxCD6IpNycRZt5/SQjz55fVA/+pwL4tTrZXOurA9s0mbyF/W/l9+dz7014O5xG4Bfu7v44otbV1/+8pe3LQB5iEEqPfDY2iAWxB52eIa9zQGWrhVYIpa8xQidPap5pVjG2Xhl7LJH2CcEvJs88saXrHbtd7XP1/WW8dK++pFzrg0/hkIWOVQ/1xF5QXp69Lasl1r/Vz9iY9qVZodtHuyFW8g777G3h6Q/tlCwqbdh2hYbo0csBKOcs0P7qSvtqFAIFAIrE4EivCtz3Mrq3QCBLOrTriAbPFs8VX4ZzSLPu2TxRWgs7P3ezizCykMQ6JSfb79bzCOX9kJA2IE8KCfXe9UiK46Xi0wIVghBL5dz+mKPOgmb63fK5xLzJPqBCITXthJj6+0Y9p4amzzw+Bje2zSQScGeae9dtvcUUf7Xf/3XNmbGDc5L4ycAvgjGU+xcMBb0xysrz8f13n7g4/vLL7+87WHVbq4DxBERnhJeOkImjSV77IW1/caXIL/0pS9tvF61Q4ZOJN2X45w75PfXBdkEtrp28mlD+uWHNHxBzi/Qwc916/44Z9yjbq+6+4Udl156afOa05e2Yoe3XnhvL/3ehoHY61Ow4fH1Yx4eKHmk3UOwZRNdFQqBQmBlIlCEd2WOW1m9TBCwiApZCKfpED7lkSFPLrLS06CMl8pi/pa3vGUj+bHoCsgQ0mEhplc7U53SffuL2kg5XfGQ+Widl5DHLzaT82UgZIAc28ghJH072pBWj06H8+hRTlfSZIWkW2L8k/xFZZHZ3pjO6E170jlPvC16p3q2VmeRPBzgA0s/9xySJx/BcyjvbdSOPbHe3CDf2zmiW5nzXDeunTy86Nu0fz7azx5W+4eR2xBQeniSHYgz0ptg/JFwQb69sD5xoN814toJWc/1SZZOB+KO/OpnSLx8gY54sJU7F9Pj3LYFsr5w6V3RzpWJ4ULGOVKMEMMvgR76Ezt3JMjXf/jpD681Qk2H/GAZee309ZNfcSFQCCxPBIrwLs9xKatWAAIWPIukEKKQBTaLcAhLFkwLpHqRkz9dNJXn6Ov3kCAU2nBEhzqxgyzbeK3kJT/tqqcMyVJP4PHjSeQhs4fRt9ZDaNXnQXvnO9/ZyI6PzH35iD72Bwd66JOvrqBu+kgudgYLaeexUR15yRcLZKKnZWzhT18nYvJik/7TxZ603etO/dSdlqU8+YvSfVnw6bHgpYf33/zN37SxYBM9DvLBCqlc2uCpjT1i9b1d42//9m+fhg15ZcZ3WwLdPK/vf//7F4pHXwrXjp88/PM//3NLxi5tHXvssc3DSk+us2BAOP3QP2/1EPJJRS9HP3vIuc7gIpCxJzftvO9972sYIaj2skeu7w8dCc7pQIrJxw6/piY/NsRO9fSL3v7ajL7IJ11xIVAILG8Etm1GXN59KOsKgV2GgEVz0aKa/JAWi2NIzyJjEQQLKzkLOK8aeV64kEr15E31WKB587TpPIHHS77F2rlAJgu1hZ+njX7l2jr++OObDI8fb13qiOnm2XvZy17W8mMnfX27qSNPP/Qr7SsjHwKRvshjm7Q4IbZKK+vT/XnqLMqLrsgkvbWYfPSlbtKpm/yk+zj2kunlnCuDCfy3J/S61De+zzbw0PJmbmsw7l7dNQ3yHdsStiS3JT3wd11Nr7e+ze3pz9bwy3Xa66/zQqAQWJkIrBon0E2ry8rsQ1ldCOwSBNw6yGJImsU4pJVBKXceohTyynNkMY0MzyMZHiwvzvelHHrzAvwsvPIS0pbXKH3/+99vuuynRGQFezBDWuX7+Fh72nH40lPasVdRPR5fr8aS78s85B3aVU5PyKsvKdFPV9rtsVDfx8oC73Hal1YneqX1T914lPVNXvod2dijvrLogauQevKF3p6WMf5RlnL6cp44csqEvs1pXfqF2OKcfN9uX5990uwV5zpQrw+93uRHrzQ7gk3KKy4ECoFCoBDYPAJFeDePTZUUAltEIAQk5AUJQWDEITxRIC9EZyqX/bjyvS4KKRIi7zx5IXZTgiVffXJpiw35CB+RDUGi10EueT3RTFvaTSBPnzqOhOhKOjLRoW9Cb29k+1i5uvnmvfrpC7m0Q8a5EPtjm7y+nvyMjTJtxI5ehzJpR/qWOO2lrK+fOupHPrrU6/P7+vJjV/SpT0ZIm/L0h0zaikzqtQr1pxAoBAqBQmCrCNSWhq1CVAKFwJYRCCFBUEJ8NkdMyApixCYENoQ0ukJwyEZnCJCyECrliwJZuhBwIe2ql7rJU06O3rQlrw/q9OWRE8tHmEPiQtIi09eLDN3azyFNHg45F6srxFaxvNgT3X0/026rOP6Jjj4O7tEbferKm+ro02k/diUdXNNudEmTiZx8GPX5wUVZ6uU8dcXJE1coBAqBQqAQ2HYEivBuO1YlWQg8DYGQjz4zREpeysUhLYuIijwkK+QrxCg6xPRGTuyYEixy6ibOuS0P99xzT6vjyzr2P8ae6I1OccoSR9+imDwdPLnsST/Sl2ZM96fXKTvt0aEsZHkqF9nIK0+etpIfTKQTcp44+dM4OqMj5amXWP7mzlMnMuQcdNObNqb5qZf89Cl11UvdyKaNPl3nhUAhUAgUAosRKMK7GJfKLQS2CQHEJGQmxA9J4XEM6UN0erIjP4QGwQuZIdOXxQB6eVDp5QENKVSujhB9zvstEmS9bsr7XdX37XevlRLodQjK0nbS6Zc0PWSSl3blOXc4Z1+8tKkX2egl54jN7PWrWXT7xazo7OWjX52EXoc8MtOtGWmjr+Ncf/oQuYwFXHr9zvuQNHmBvugMRvLZFN3iYJH6fRvkBXkpX5+zyUNMd8roi3zkKi4ECoFCoBBYjEAR3sW4VG4hsE0I9ASmJyrOkRPEKaQoRCWKpZGWEKTE0/IQJuX9QS46EytPUM/hS2g33nhjO/eFuGmIzuSnPTod0/LIJSbT14lHWTmPsm/dk4GVWCAvILsObaSsby9yZNWPXGTFDmUpJ5OQ8l5n8iIjjg7ni+pHf9ogL4jT95Yx/smDRC/bE2Jy9ioLqR+yLE/7MBGSn/bSj6SbUP0pBAqBQqAQ2CoCRXi3ClEJFAKLEUBo4iFFTHqvLkKCtPiVJufevpB9prSFsCRGmugL+SMjLzp9mU25QMa5utoV90RIPUfIEh19203J+EcdMuKQtOiRT4egjOdUyJfqUqbt2KJc/TvuuKP9yhWZc845p72aTJmgXB0HvfBRf6qXXB+k0396HdHTlwWP2E9GubbEfd3YI44u52SE5GmXnbzQYrrIwJTdGSN1lBkfB8yCm/HPwY7HHnusybJT/r777rtxvNIeOR5v+snJ7zGIfdqtUAgUAoVAIbBlBIrwbhmfKi0EtogAgiOESCEmQohJSIly54tC8hEc9cQhOSmL/l4m55ERpx1lCbYYKJMXWXZrC2FLSF+iN20qVyY/epUl6HP6jeh53Zn3+JJxniAdHeln2kh/I5tyMRn6xdLpZ2Rjr3TknCc/baoXHOgRel0pbwXjH31Gch9++OHBK9j8shzvNbIqsBlRdey3335NF8+tOmRysHv//fff+K5j9sBFuTJ1vfLNYX91toSwJ0Edoc9LWcWFQCFQCBQCW0egCO/WMSqJQmAhAiEhyFO8rslLBd47pMahjJyALPXkBbly0IW0hYhKO0LGxHSJyceDSF90aocnMnnS5MR0CexQnwx92qSTjCO2pC0kLGVpk3xPMJvi8Y88PwEbfXTJE8TSDoEHU6BTXuzRbvquXD365LMjwXn6JE+5II8+sXr0Rod8pFSAc+q0jO4PDBHc++67r/2UbX42F/FFbNXTTyTVvmi6Hn300eGhhx5q20hsH0GWte0dxM9//vPbTwhr4qc//WmTMQ50eA/yS17ykvZDEn5djC72ZizSZ23qj37JS7ozu04LgUKgECgEFiBQhHcBKJVVCGwLAsgGMpMfWMgPNairjMfODy7kS2L20vohBoQpJI0cwmSvqx90kEaUbAvgBQyRjjwSRN/a8edX8ytsiA8ShJzdPf5ghB+cQNaQVL86Zf+utiMf+9h72223tT7QZ68tXSFTyn/0ox813S9+8Ytbf5TzduqH9oKBWEAEeXeRPkHbyCyc6F9aWmr9Jc+me++9t+HBXrrZfNhhh7X+xR52eMuEOuqT0z472Z23TmgPDpsL2njkkUeabTBmKzzpdaQuvUhxPLvavv3229uPe8CDPXSpg6waN4QWSZWfhwn9Tr/8DDPiHA9u7wnWbsbNuTquHZ5jQR786HcIuR6UOSoUAoVAIVAIbBmBIrxbxqdKC4HNIhAi8sADDwxf+tKXhm9/+9uN7MhHpPxs6Uc+8pFGcqTJXXTRRcO3vvWtRmoRG7LkPvaxj7WfmUWi7r///uHcc88dbrrppkYAETyeQySMx9jP+370ox8dXvnKV7Y08uPwa2uf/exnhxtuuGGjLEKGWP7kJz9ppAwJQ8gQS/aQZ8MnPvGJ9nOxsV2n2aFc8HYHJEy5/C9/+cuNzLJNCAFjf4is/C984QuNdJPz87Xw8HO6iBuy+5nPfKbhRpZu9U866aTWPz9fKw/hJCecM+4JpktazG5kU4gNzulRVyCn3x40vLGC/Ug70msMlAVDso54gcmoBz91shWBvDEV0+EhQ5twRdR5aZFb/TR26sOFLuWI+hFHHNHIt7r66AGCLWT9wh68ecBtefCw4uFFn5Bf9glsqFAIFAKFQCGwdQSK8G4do5IoBBYigAwhUIipc0QEIUGYkB8BIQphuvXWW9u5cnKRRaJuueWWRm6WlpYasUKKv/Od77SPuREfxEY9gYcRuZbmedXGXXfd1YguXWRzKEOO+jZjG5t5YJV94AMfaLr7PwgYGwRt0s3DqY5zetTVRvRrVz5SLTiXF4Kmz+oi2/RoQ54gJi8PaVePh5ydMIajj/4RSTLivm5TskFP9IkRTh5WDwT6ow88vYgqO5FMR3BKn5TxxJLTR4TTA4Rzh7bZaC8uMmybRL6AZs8u2xFXeu688852aDv94tVnmzJ9s82BfXQhw4gxLy9d+mpLhHwefrbkFW76WKEQKAQKgUJgywgU4d0yPlVaCGwWAWT305/+dCODb3rTm5pXEglCnBAoH3UjNeQuuOCCRtJOPvnk4d3vfnfzBJJFhnycfd111zXS+v73v799lE6Hun/3d3/XPKJkQ8TsJf3a177WSDLPsPzPfe5zzY63vvWtw9FHH93yIo88K9cWDyRSKWgjehE7aWQsZeSlI49Un3feea2dM844YzjrrLNaWQgvWQeyeu7oodb+2Wef3TzYdCFwSKDtCDy0iC97eTuzpxZhhNdll13WtkZ8/OMfb23wlNoSoH0e8Te/+c3t7Q8Iv6AtfekDu/QJmbR1w0MCnJFfJDJeU6Qy5De6+hhmZBDMkEx6sy0Bef/ud7/bCKt8fYWZrRm82do55phjhsMPP7zZKM17zUPPbt5gNnoAoMuhTQ9Q9GhbHeT5+OOPb/XUl1ehECgECoFCYNsQKMK7bTiVVCHwRwjwMiKTSMs540ftSGBCvIAIEK9d5D74wQ82spa9mOSR1//6r/9qxPcNb3hD04fo+KgeuXvTSKb7gFAhhT4GR5C1jywJiNUb3/jGXrwRsAsvvLCRv74AQUSqQljZqt2eODpPnv7Gs4xov+Utb+nVbTxnj/YE9ve4yEN06aEXOT/99NM3ek3ZI+ifBwH9C/Ej7+DhRCQRRkF7+pAgrS/24NouYD/0Nddc0zByrk/IKG8xrymSvYjwhrxq37YCB8IrrQ0knfcZyecxVi4g0zy32lYu33gjromNLaKrbTK8+PoGm+x/zvYIXmX6HbZFsBUGCC+d6k0D+4SM5TQ9la90IVAIFAK7OwJFeHf3Ea7+7TQEQiIWNRBypowckiIPwenJbsp5hAVl8e5JI1N9oCuH/BAa532+dAJ92kYKeSUT1I3+6KEj+crYhWAnL3UXkayUIYr0CIlTJmYHfXSk3Hl0ak9IuTQ7eDjPGR8s3v72tzfvdxMa/9ARnfKkydsi4EHj2muvbZ5dDwh08QrzkJ5wwglP+7IZu1OfPgQTyUdepelFcuEZTOUhuN6wcOyxxzYCisDaPvGNb3yj6eDZVY+HGgk2xsg4/XDQLv3iXAfsQMbZiZyrr67tD64lWCC8Rx55ZGufngQ2pS8Z3z7dy6ZOxYVAIVAI7O4IFOHd3Ue4+rfTENgW4oBwRA4RcUxDCAqChwxFBglyJMgP8aKTboc8dZGaEJvUEfc29PnOEcDUjyc1MkidkDbpkceO9CmyfcyGkFZ1F4Ut1VcWWyIn5hX1hbaXv/zlTaV2QpLTBtu0jUwimAgv7y7PLuIaz6jtFfbBwjtt0YdwsjmY0cPrmj7L78tsjxCQWuQTSdWubQkINqJqa4sHHUGbL3jBC5rXV5/o5aXlbeadd65NONv+8frXv74RXu3Y5/29732vbX3h0Ue06bevlxdYG2wTopt+oY+DaSuoP4VAIVAIzASBIrwzGejq5s5BIF7IaEe2kIuQRflICDKCUCEovuSUvaCpJ6aLLMJF1hGiohxRySEtSKuDtKmHsKnTk5rUIYfg9YHHN21MyaN09LJF2sfz2omN0d23R045veJpYIeytDst1yb86HHQDa+028tHT+SU6ZOP/hFPXxREdm0TQCbzRTAk1l5o9YKLsSOnr9qPjLzs+RUL9P/4xz9uX4DzhTKEleeYpxcBzWvbyHjrAiJsTzavsq0YS+OXE5Ff7SDLp556aiPj3iChPXbZ8mBLCMzpo8s5r7N90uy19/elL31p080TrDwEPtgEZzg6h2PGrXWm/hQChUAhMAMEivDOYJCrizsHAUSHxxEBuXvcb/q///u/7eNmpAJBQ0DyeiqvEkNOfEv/0ksvfZpnUd5RRx3VCI+9nD66RkoQrylhDIlRhvCIeS3p5wVkxyWXXNJIHCKH2Fx//fWtbbqlE9h/4oknti+h8UbaS0w/soU02WeL9PFQqocserWYfthjq22BPOLGDv2gF1HzZgf2XH755U1GvnJ62As3H9GHgNHlHLnzkT196pBLX7XJxoScsyEh2HmwUJfHFNmlE+HkSeVlRV7V17dg5cFEff1HHkOQxfCDhXJjZFuCBwxbGJBUNtKpj/pHDk4IOFKrXbggxfqmDUEdpJUH2xsaeKIF6bXjF/rUR5pjo/4g6x6e9M+483rTj1Tb6pBxZkPGNHlNef0pBAqBQmBmCBThndmAV3d3HALIiPfTemXWFVdcMXz+859vJATBQJyQ4Q996EPN8+e9ub68duWVVw5f+cpXGjlCQBAxBMmX1ZAhpMze05AwupAWhE6M8IX0IVjZz8kOBBVp/eIXv7iRjKqPoCKeCJt0go/MP/WpT7Uvc9lvev755zcCl7aRKUSYXQjt0uiV9Poy3sWrrrqqyccW5I2c9+zqT3CxnSD2IMve7OCLap/85CfbdoOLL764venCA4I+IpAeEk477bRGGhE4eCCVIWyJ0xf1khes6PMxvxgBzH5Yb4V42cte1oirMnbDEckUh1TqF6KJXGoH+aUvJBk2xj1k1BYGnmR95+21FQEBRYz1SV0EVhnyrF35sVcZjy/vsHz9YZ88/UfeEWztIbqxWbtItRhG6rim9IPd+kGXo38oCF65FiouBAqBQmB3R6AI7+4+wtW/nYYAIpU3BfjoHPFANJAYB+KCdCCavL3K7MFEPpUJ5BAgZNEXlJASXkRpdXk4xQiOWJBHFmlhA1J03HHHNRmkmh1TeYSKN5duelKX/ezyWi31QoQQJeSO5xBR1QftSiNdyB0ynEDeoT/keDjTX7b05frLHnbwPvPokiEvL/1jmy0Y5J2zzXlCbFUneCOGyGvIIVlkHWGlF+FEohFQ+XRoe0p46RRCpsU5PGQgnSHMznlgbUfgEUd6HR5eEGZ9R3A9BCGj9ASPtMEWZcZS2+yCh5AyY+c64k1mAx30a1fQhnJ6jJf2tJVA77RfKau4ECgECoHdHYFV4wS4yeWzu/e2+lcI7EAE3DqIFpJjv6h9nSFeSCFyxsvHuygoR+58bE1OQGqQE95ihEzgkfUtf4EXlh76BASQd9E7cQVvBkAekbbYIUaG2Ic4ORAfhIn3VKxdhzKeQR+R0yutHn056M9H7og6+5Fj/aFXHSH9IC/Y0sBO8uTk2+cqVkd97QYPecgdPUgpPOSxS3vskq+8J3LsRDrpoytbDHyxK697MwY87u985zsbaUd46UYcjQUs6EF8tYPMIozsEfQbmdaGfiG4HhKuvvrqtqWATaeccsrw4Q9/uJF9+gXjRh89bHYuBLekE7OpP8gaz/xohvcI2wYSzDyUsI1NvjR35plntk8LPJggv/TqX2Ln9Mce+isUAoVAITAHBMrDO4dRrj7uFARCInpPbxoKkeJ1I4dkkOMtlRbk9efICCKEPCFnyhCxkBR1lCOMdCmnH1FDepCfeH7JLgrsUi866Yv9IVrqKafTISB/sS97a8mHNNMpTZ9All72CPLJTst5nQXtqK8/Qmwkj/g64hUVpy1yvLkIsb3QvJ1IKUx4oBFO7YrtdfUDFOR5QekgJ/YgwYbURXjlqSuQU8/DCHIp9tPIHnTYEA+yGJmk0xHCTA85tgs9FvLpF6c9MtICO+w5Zp9yxBbhFTwMId+2pMjzAMG77EFJYAMM027LHP/Q7VBeoRAoBAqBOSBQhHcOo1x93CkIhLwhDgiLdPKQlBA0RAWRUxYi1BMN5FB9IZ63nvipR5/gXHuID/0hSvTJi94QmtjTKm+orz2ysSdl8kOClCO57JDvEOTLc6Qt+SmX5zx2kYvNkdcGGWn6hBDDlhj/wIycfDHCqr90qSMvehA+e6O9ggzJ5e3lYY08UqgewosY2uvMLphmWwJ7tJGtENEdO8jrk3IPDc55gx2+kOaLaLaVOKdT3+hI/2Jvj4G8yKXf0pEJjtIIP728trZ36COb9BOJt8/37nGrDO824svGPrADBkJsoV9e2uvl67wQKAQKgd0NgSK8u9uIVn/+pAggDIhDyIl0SAQiEXIhTkhe0urKC/Fw3ufJD8lD4qIr+sXaJJN6CJmAFPV6Ixu5lJENgZaHDE5JkjqpTz7p2BMd0n1e0uSFviyktBVsKJMXWTH59Fv7OZBRBI9n1xfIbr755rbtgJeVlxxJ5OmEDTyQRHtenSPSvLy80DCiy5YF7UU+Hl1x2lfmnKxz7dhWgoTa9qHN1Gc33UL6rCxpbemLkDhy0s4d6hgP9iLvwSSkW76Hk/THPuDpA0TfRmuw/hQChUAhMDMEivDObMCruzsWgRCUKSGVDjHTYghN4pCWWIMYITYOhIq3kYz86NJWPI4IjbK03+tVHxlK+9GprRCw6FdGf9qnz6FtZQI9zpNPd9+ustiiTKBTYItAxjn76UPgkpd+0qm+dF9fPnn1nKvnnHfVtgL7hHl26UZw7ZtGQu1XRkh5Run0ZS9eXm0guoghD6m2eESRYQQaMdYOT6n9srZL8CILtpOQRbL12V7Z173udW3frv3J9GkLvgJb6RcnKIdF+qLMIa1MSJ3gmrry5Qls9SVFX/zzjl6kF+nOWyhSh96E6NceDB0VCoFCoBCYAwJFeOcwytXHnYpASANikQMxEXqiI53yvo7zEBBEyBFiok4vG/KSOsqF6HWurD/kJdAbHfKk07Y67I4uZVM9fd3oXBSn3317dCWkzaT1WUibsSP5kdd+znlekV1fHkP4yPpymteeObziC6nNtgUE2Rf2EFbE1MEryi4EFeEljxBrHynWhrR9y/ZII9G8u9pEPL2Nwn5r7SHD8vQhIVgmlt9jmPxcL1O8ghm5jEV0sxfhR759sY/3N1tAbHHQX2n918+0of5UV3RWXAgUAoXA7opAEd7ddWSrX38SBBAHZARRCdFJXk8qkhdCg3wkL6QHYeOlFBCVELs+li/IS0j7yVcWchM5cfSTp0f77BELYp7U9EVMT+wjIx3d8tVJfeXa6fNSJkYGU55YHrsc9MlPWdqTHzt73Ty2XvNmD6v33SKrbCOD7CHBd4/7WuUhr/TwiiKsIbXIIHmEl2cXGSZvW4Qvp/HykrFlgefYa83I8OwKPKpeP5a25dEHx+CT/ulD+hg7lfVBeX+oI/SYSLtO2BzcyCHnPN08vQ599gDgS26IOsIu0F+hECgECoG5IVCEd24jXv3d4QggEIhHyAnCk9Cf90RGecrEfZk0QuTo89XpiU9f5rzXR06QL0jnvNcfwtSX9bKtcvdH3bQjO+fp+9S+rmqT1ae+Xn9Ol/qOhNjS25cyxNPbEpBSJBbJ9JYF5BeRFpzro60NPLr0IYsIcR4ukF9kV1o/2Igw8pp6jRzPKULrlWhLS0tNB28um7w9gV7nObQbu50L6RtbENUQbO1qP4Ecgs0TzStLT44ea22RQ2Z5l5Fz9t49EnzbNgQEV7ktDvpDnq7ooSPnab/iQqAQKAR2VwSK8O6uI1v9+pMhgDiE8CIU0zAlFdIhGylLnLpJ97rlhcjJzyE/7fZ5dEkLIU1IYdKJybBfSLs5T1ocOeeOtNkqbuZP7Akhjt7YlTj9Ui6P/NbaUa4ebzWSisT6eF8aoaRHGqlEUHk7vUUB+aOfPC+xwzniSad6yC8izWPqzQhIJU8u4kwXPWSRyN7mlhj/RE/6Ec88u3iZbUVATJ3nUJdXFknlTUameZrhTJ8QHPWbXV7r5oty7PL2CV/ey37jeHn9ClteJYcEwyp6et2tgfpTCBQChcBuisCyIbxZ+DKxbw3vyJNbVCflKUtaLC/5aSflSStflJfylE31pLzilYlAxpX1/fmicU6e2BFSGRKRcrpyrozepJUlyOs9oORiQx9vri490zrS5BP3+sn3ZWlDPjv7EDl50ZXyaTr5idV1JEzllQUXRKy3I3VSvy9DBn1U7+DJtacVcRUjlvpKHpnnAeYRpgfpR26RRmXIrbRzdoiR5NTJDz8goPYFI5i8uglsjt3056CTPfREH3KNkHpfbvbZKmMDUozwklGXx5ZnmbcXYc1+4+AnnUOf2I48J2jbtg6/AujLbTzViLuYjT2WqTONI5NYuboJ/XnytjemexEBl592g2nSfRu9DdPyvqyvs+h8UXuRS1nsSH7FhUAhsHIQWBaEN4sF2Eza/SS1aALL5NPDPK2TevIjn3bkWQxTR3lfNs2PXeJeX9qPfNIVrxwEFl0nuV4S601/Xfbj7dyBcJBPWp1eLml6+pA2Ips4MtJ9HfKu1Wk+eWUJZITkJZbXt5H8vg3lyU+ceqkbPKbl5BLIIpVkUq8vc97nk8t9mPuz108eEdS2csTNXlqeUh/lI42IqHweT4SYlxPhRCYRR4QSSezJsDJ607Y2kV7eUPbZG+uXzug94YQTNsrF9tjNvtjmnD2IOC8zghuvLqKL9CKk8GEXMu0aYqsfs0Cy2cl+PyRx8sknNw9zxkmbDml9RmTJ02ObhzI2X3LJJW27wze/+c2mSx8c6pFJH9g7DcEjsXLyqSOmJ+lp/aS1I2xOjn5YCcbC2AjyjYsgX6Brkb7oTlkT3iCvbFqedOTE6hp3Idef8+SL9Xdb+qxehUKgEFheCOxywpsJKnHgSVrs6Cct53156oinE9nm5Po6ZDKpq7+lCW2qb9per7fOlz8CuZYy/sY3Y9xbP83rx915n+7rTfP7NJ3aTZjqSZvyXZN96PX0+c5Tpv5UZ2SjO3Hqpa44ZYn7MvLJj85F8ebaj2x0Ji1OHfGiNnhqs3+XNxcpIudwrozXFIFElGCHWDpHrOhNHe0hNyHAdKiHRPKu0mNbgz2yiDXPMX2xK3FspofuvEHhlltuaV+q83ozRBYZtc9YubG3JYJNCLp2tSkWyPHY8vTSyxb7iBFb7SJndLAHaaaLHroRZ/mILnKtDw7kXV32CrG/JZ7Bn9SPvl6Fsv4IRr1szqOnr7+1c3XUT920pV70Ok/5VFY6cqkb2dTLvCDuZZPudahToRAoBJYvAruc8AaafjLJ5KMsE1DKI28yz2REJhNP5BNHPuXS/XnKxeqkHhltiKeBTHQsKp/KV3r5I4A8ZPyNe45cD9N4R/Youl1LOac/54uutci6B4T+WlVvmm5C459cr9GdeFouHdmUJVYn9WJbyrY3jp7UY3evX7oP0jyjvkzm7Qw33HBD+8EJRBLRRUwROwEJhE+IJCKK8IXgkkcqEcm+H0hjthD4qeKQZvXocpDv7VQWWxFO3lW//Hb55Ze3N0nw2GondXif6UgdtvHmLi0ttb3G2uQJtic32x/sxX3ve9/bPL76l2uWDvIO2y3YEtKrTXLpn3YQbDJC8E+5POd9TLaX68vSn+RFTto5/B2xgS76lbHbIe2BZKpjmj+1q2879wGZHPT1+dEvL3YGhx7LjIk8WJElF3ul4SjAPHa1jPpTCBQCyxaBXUp4TRzTCQlS8h19SDpx5Ew2yUucetKOTICJUzdy4r5seh690Uc+E7XzCisfAdehI+Oaa0Bs3PsFUd6ODGmr15lrTp7z2DWVUbbInqnOXl909rqSN9U3rTets6PS2snR6+z7xruKsN49bl+49tpr25e07E9FSpFg42f/q0CWlxZR4RFFfpETJJdOpJW8emT7dkKKkR3nPKeIpB+1oMdYxFaxuvKizxYGZPeaa65pe2eRcCTal9HYhNiyRVDHuXx62MNG2yl8KW1pJMCuPX30S3J0SCtjV65LMRv0l3c3WyhCor2pIT+MweYthfSJTHBJ3Oct0pO8Xj5tpSw6kibL7qQTy88RHdHby+Q8Mr3+lCXuyyKvzDiI2TEN2oSto0IhUAisXARWjbyPPNgAAEAASURBVDf5lme/ndg3k4yJWsiEwpwc8vsJL/lidZWZoMR9mXp9iI7EqU8meb188pMXeW2mTLs1AQahlRsbW9cg0iMgQhnXXBvKkZCU94simWcTtN+HpMWO2JA4srkWexllydeH2EamzyfX33fkUp52xLFh2sbm2pH/TELsY4NzIfNBxkIeLynPLrL71a9+daNnFzFF7MjSwXbjyGtorJTxqAo8n/ouT1nfNq9dyhBb5cijL6qdeuqp7RfVXvGKV7Q3NNClLYd2tUU3suuXz9hnOwMCbl/t61//+vbOXvtnEdVgrk3bFnhzHTzVbPV+X3t3EW1bEq6++uqBh9eWB+8Efte73tV+TY79bI4t9CHGF1xwwXDHHXc0Io2o+zU4OvNjHD2u+jINGQd2ComnctoV6FOnr6dO8nq5zekiGzky/aEs9aJTu31e0n0ePMgby+gjJ0/INRNPLhl5Due9XKsw/kn70SeuUAgUAssfgV3q4QVPJpTppLEov5+ANgftVA85eTn6emlDXia4aXkmt142MvIWtZfyipc3AiFQCINv+vPC5TrIuGd8M/59nLJn08voSHt0pQ1lKU+c8kUy22NH9CWOXvE0b9qWdGRStj1tR1bdHMlLHP3GJgEx5Ln0K2eIr4/rl0YPqHHL67YQFyQHcaID0XEgpPI8uIh5VTPW2pBvryxSmT22vK55TRiSedxxx7U0e4KBNpyrb4+vH8K48cYbG9n1hTXX1ate9arhDW94Q/uCHX3aVke7bM02DH2LjYiv9hFv2yv8VDJZe4H1ERnWZ2XIvTIHTLxOjS72vPa1r23t+rKd/b/aDrbpQ/BNv+RvLUSm17WojvIcKU8d6UU2RE48le3L+vPIJaY3upMnznnqwtuR/MQpd430If3OtdOX1XkhUAgsbwR2KeE1uWRCcZ7JJpMK6HIeOYuXvKSdRyY6oqeHPnm9bK+/l+3PUy/tpix6pCOTsopXBgL2ep533nnt+jnrrLOaJ85Y9mOrJ/IQJvkORCXX347oKZ1ZeNMe/bmuEi9qa1qWdN8H58mnI2l5jl522saistRRtqh8qmNzaX0OoYVv7BHrv3Ke97SBkCJyxk25NzSceeaZzXOZ+toKkXSe+xYZFHoPPjlElReXJ5ZH9IorrmhvVkAkvbfXYTsAsuj9u/HONmXjH+3SgbTat+tduF4BhmwipMjuaaedNhx//PGN/LInIf3Plom1a9cOr371q9vbHPQTqUdeeYgRXt5dD2nauuqqqxrxPf3009s2h+iFF3v0l20Ic7zKPUbahmt/nWU8ExsHIXFvd8ZE/QR5kV2kI3W0LZCNfNK9vpRFV2SiJ/nR08tP+5cyOgTpXCf0wKZvO7r7tlKvKdjwZ6q3L6vzQqAQWF4I7FLCCwqTzKJJxUSSSYec835CSp5YIN8fU51Jr5f+40k85YkjlzTdffuZUOVXWJkIIA/IiTF+z3ves3HxNbbGVX6IUoiTModrYUeNvXb664neHJDNNei8b7M/V1/INapOX09+8sSL7E+b0Zs0vclzLkzT63O372/0i2MP2/p8GvUNOeHhtZcVCeSptJ/1JS95SSOkZBzq0tF/RO3c3lhjGA+rcZXHm6ttJJFO5BPJ5RG159Ve2bUjEUU6+7cj9Dbb54vs8uw62KgdWwi8TgyJ9ZPE6ifoDx1ssr2CvHYRax5r9tDJ40xW/RDfu+66q5XRJc8WCHYLCD3PsK0QiLxtFsi3Q1s59JWsgx0J/TWyuesEXrneUi/9USb0eujPQU7IeDuPbPLFgnztiAU6ct6nUz9tSKcdeULs7dtNmVi+I7papS38iT54Rs8WxKuoECgElgECu5Tw9hOFiSbpTEAmlUx48pyLyfb5/SQG076eNPmE6E6dTHDRN5VXTraf2Hp90VvxykMg1wLywzPm4+BcF8bbOGdvL4KgbGeG2BMbtJXrki3Kc/S2KOsJB5nUo0M6gVyvK/mJe1l52lkkLy/l0zqtYBv+wJhnTaCDzhzytA13wTggb7ybCCbvqXJEDmFUHpKrjzngYFzV1R4iiOTJ88Cjvq0HSLRYHoJrCwKiyqvqQEjZph1xrgfnth/4ktqVV17Z3hyhT4gu76u9s4hz9hDrizraZxtb9IO9Ar1INo8wTOIttpXBr7vZQ4w4X3zxxW2vri0T6vgVOH1jq326S0tL7QEBaU5bZOlEiJFrxJq8+mxiTw5pgW0Zp36cM17k2e4eiqx6wZ8e9fXTuTESQrRTN/WNJT293ujo2ycjxF6xoC3y9MlL2rk62o2nm77p9UdOfbJ9e/IEeWQyXlO5JlR/CoFCYFkisEsJbxAxifQTSvJNJslP3jTOhJPJiXyOyPb6kyeW78gkt6itqd7UT37SFa9cBHxUzjOHMCAn2cvbXw/G27UmJF+8o66D6Mn1nHa0kfbkkYus69bC7giRQF6Uy+sX5Sz8IYXkcn/l+qd/2r4yIe32bSe/CTyDP9GVqtqKzeyNfQgbopsvdfHKkkU0fUksDyXqOhcHN3L6HA8uXJAcOhFnWxnEvMdi5UiRa4BX1TXBlujJmLONXvXZYF8xzys9rqGTTjppOOWUUxoR1U9kGulmn7adszOES7t0S9Orj65LhFyMiC+NJNYX0Ngi3W9tQIRDfrVFn3a8+1daWwizGPl2zkOOHCPA8rWrnkMbgr7DAxEV57rRJ33RD+2oy3a61EmePkUHffLVZUMwpMchjczTwwZ5xi24qOdcyLXBbgd7tcNOcsmLnHps9+CSNsjm0Df1EtJO8vq0vORHvuJCoBBY/ggsC8JrMplOIEmbxBIy0STu83O+aGIi3+dHNnHait7EKU9sUp3KpqzilYmAhZoX7Pzzz28E6uyzz27eL72xWFoIBdehse8X0FYw/sk1kfT2xpu73ugJ8dCuI225ntmOpPnoGjkQQqCkQ1zUs9inDjlpuiIjL/dIzqX7PPKxg4yAWPQy63O3/W/fH3r6/sJce7Ye2CZgXyvyxhuL7GkbgRHsU6ULAdMndVPfx/08wsiNczqdq4sk0p+f++VJRWK152d5kSMkDlHTXk/6yP3whz9sX1RDerVNJ1Jq765YHWX242Y7hnrGLkfGIPOLWJk+2q+cbRf2GNvLyxY4IMP2HIcU8/Kqx26y+uQhAa6uE31XV9AvhNcX8exNdr0oQzAd9AiuE7I8wTDM9gnXGZ36hJCzGTbklNFFp/4Hb/roNi50icnIcw2T64kwHcaG7lzX9OkPWfmwkycYU+2zQ5kj15dYm4i+a0WfPMxI86jL0wab6FNX0E5/Xabt2BP9Tbj+FAKFwLJGYJcS3n4iycQhrw99vklIuTwTkVg6R+rJTz150dnn93WcZ2JLfvLkR4e8TKK9/iZQf1YcAhlrRMUrpCx+yEiCcgugkLHP+Y4a/9jQGtnQTs6z6Eprj6wFPuQE0ckXm+QL7FUPYcnC7RpOPyKXBVs617T6zmNTYvkCG+iKvtgTO7cXE/WjN3X7NtMO4oPgeTBBrhAkdof0+YKZL2chOiEs6uqjPEQPaUWI5GsDNsoRH3iS451FFBFGP/iAPDmQvmCkDh0CMsaDivSGWK4dt0P4khsiTY7X15sb2I4cIrGuN+OjD+Lgx660ox/6ySbybCTPTvYghvosz3VAP2KsjmsYGSUXGXLy83AEb/bDAdlTrq4jbeljMEIWYQgvOMrXRt5qwXa2wYvtIbz0akuZoL/qxhOca5k8OfrhRo4t7IWJOgJ7tUU245h0cEnf6HCe0BNe1wTC6yHBvmlvvbDNA65pK/V6HdpysLHPj2zFhUAhsHwR2OWE1wQmmDxMIia3TCrJkzZxOsiTM4FmEVdHPnmTlXJBvglVLI+8cnKOtEU2dejRTuqY3NVLHbYoSx35FVYmAhnTWG+BNPaC68A45xrLtZfrwuKastTf3jjXOZ3Ohf56khcbXZ/sQ4Cy9xRJv/TSS5vns5eN3sSb06ld/RRyjcvLEZ3KnSeQzX2kfl8WmW2JY5++RZ96wT7ts995PH6wzz3q/iYf7576IU8hQMiVQ5qe6CeboEw7CBbCC2shb2fIfJN5gh6EEdnkSTUmyJKtBQ723D3+QMbl4y+tIc+ILt3aZjsyB2f91rZYUA5fxE+5WDv66TzEMySVnWxSzxYPfZD2EMBzmyBfu7ARC+S0xa7UQwT1VduRiW1sDi7KncNBvwX9cNAbgutcSExXrjV10448QZ4QHewS1HNOPjLS0dWExj9wQPwRcYQ89eWzicdcHwV28+7GI2/ftHPbWWJP6ou1m4Md8tKvprD+FAKFwLJGYJcSXshk0jR5TCcVacHkYlLm6TCJmXTiteFRMBlmIkpsgrNQxCNkArNgZA9XJiryacdCgFBoQ3v0WlgsMibLyCVuxtWf3QYB14q9vLxiPD9iY+0amYYd/ZgzvaZyXcp3uAdc/8gVjyJPJCLlS00IWoiEeq7tpGO/+kLacX+kDbKu7yzy8iNPlzR5eQ46ev3ROcVoa2l6exvIx66+LvJoLBARB/KI0MQ2suxxfwtIl3lFLM8RIpY29YMMTJFA97v+8/q5DuAcrywShDxqQ6DDXMFjikDx3EqT4d21L1aeLRi333570xdvIjv0UXsC2/RPvqCMHSGRbEN26Sdj/lKmjv6TVx5vbcbSeEYvOf2lw+FcH/Q/BFib5BLICMbWoVzc66Gjr+dc++S0wzYHOXmCc+2kv2yIrPK0E9nUTb60Q6BTe7EbBkj/3eODhnuCrdYHGJPTJkwE7ZL3CQmC7DpwCPSa92NjbBYHuyY4/pGXviWv4kKgEFieCOxSwmsyNPGLTVr9xNGfm9BNSj42dKhjQvdKHq8lircjE6EJ1OTF+2LyU9eEZ7FEZHg/LBryEtQ1AVroTJYWVeV5HZDFzMQZu6b2Rk/FKwmBTYsnq5EX7+W9/777hw9/5CPjt/Rf1cbbmLsWsrC2Ho55Fj9luSa2t+epZzHfXCDj/nAPuCaRKL/k5T2sSJ8F3OuvQurIuzdCiuh2basvSLObt46sB0ey6of0xi79dZBX34EoSMMjBGJL9m+uX4vy3bfa0D57YivvrO0m+mELwW233dbs1wcy5JWlP+KMjfLc2/KjE9HzYMszaz7Rtv7w8iFJyC799gsjUYgmrOjtx4Mcm4yDbQw+GoeZX0azlUEbxscbG3yZTRkMzU/syjjJl85cGLIVMqiMzHSM4KgOub7P6qfv6joEOgSyOZTBxiFI0xl96gRn5fK1JyQ/dVtm96dvO9nTtiJDb861Gbk+Vi4kTrvSxsoebBh5GDHfLy0ttXExf8Oa3pBd87zxc1/dcMMNbZ1Q7jBmHrLgQHfsEfch7fd5dV4IFALLE4FNjO8Z2jedeKiR1+dnUjB5WETiUbHYILAWi3hR+gmFPBJKxkRmz548i6JFSn0LLxJrMjPRmTQtUDwrJjRyJjj2kOe9QWKPPvro5s3RHpl4jXjPnMd+uugxAfLcWPSyGE0h21y/p3LBaJofnKb5i9KxL3Wm6UV1dmTe1tqblk/T41UyYjwusOP/P/af7khL/1hXlqx1q8azNes9a5b6h8br48abRg/vIQcN733/e9tirva6daOFIxlYs2b0Xo3pp8Zr6Yk/2Aow7lscxi9HEXqGYTp+1CQvKl2/FnOLs9df8UKH7Hp1lo/dXZfIh+vZ9Ykkuq/kuSdyDyTdE0v3Tq5r95P2c9CX+nSoJ00PWW2IhYxx7N5a3PeTTiTK/KBNNtErX4wAuy89vCpX11yAOLpHkU73sTJ2mjcEn9ioT7c60akcGVWuT+o5tOMBOnjoHzx7W+lXz3xkbqDLHGQPqHaMDbLrgds849fOvLHBvJNgDoSXdnrdKX8mMX0O/egDDAXtbGtb0aXeVJ+8nRXYqm3X17YGdYx96hpjDx7uAQ8wa8d91ZwcxpZu40fe2JnTfVpy9+gY4ZV3f5GhwwOK8XGeoEzYHixTt+JCoBDYtQhsupOfgR1u/hwmxUym8ixGgokr+RYz5NWCYIHKx4EmHV4VT+H95GohMSndeuutwze+8Y22MPmJT4uhfAuKhYeX1745C47FC2m96KKL2gKJENinZXHTrid5i5P2fMwoWER9PBySbGL0bWiTIm+aBc9CxjZt6FNvZ1My/tFvcuK+35kcxcqETM4tMf6hL2WRj1yflkeul3W+CO/UF2/OXnbQn/KpbmXTsKi9qT1Jp+7UPiRy/b+x33/cRKrtlFhzjj+sHsndvs8ZVu21/7DPeN2MNHYksyOhXTV+oWnP7CkcP/4cM9esGTEaK60aucOTI96PrLZnfLy+R9I8XuHPyk5j4BAy1hkPeUidBdmveH3961/fuFCfeOKJw9ve9rZGqnL9ZCxzjWb8ev3GJuNOLgcdke/jyKvj3KHc0V/nbN2eQE8f6A8xdc+xR5q3zv3Ou43sI5PuWWXmE/U8zLqn2UMvUiOWDpZiafXMLeYKQX4OfTKnCOaHpaWlNl8gPrFXPWRX28YGKUaweAQ9mLPFA4r5zPt8EV6Eqw/6JwTnvuyZnmdMpvXT/2n+ltKb07WlOjuizFhub/DwYCzM39dee22b960JfokP4fVJoDHSJ2Po0A4nhntIPW+78MmBLULGTnCdZE8vDHN9KkOCd+TY0VmhECgEdi4Cz4rwMq2fQEwK04kykwI5ExMvzb333tsmGfunbCGwOClL/XQZ4USMLfa8OPbS+piKBwaBpccCg0x5GreoWKwsjl4FZMLyUaTFyKKpTJvOLUQJ0vRYUHmJteHjSfIWSIsrcm4Bo8/CavLr+xoc6NQX9slDzgULLHl9sHjSK00mE6kHAguoWJ/g4iDLW6FdBxsFdcn1bdPloENdGFig2ZQ87eujRUA+27RL1kIcnGN7a2xDe87p12bsdy4krz+fyqwX3HDdoLyrnk56WvlO/7OezK4a2auz1c3TOxLadaN3dBg/vv/1b4bbb7hxOPyAQ4ZDjxw/PTjguaPUSPCsxeuf48a+t6zxz7MLwS5agqHYYczy0OfBz8Ju/PwSmJ+s9b5XC/ruGPTfHODBFhnhfXP/ul7NAa5V94X7AU6uS9dbH4KnfPNLiIt7wpF7xH2kvkDGXLJ29Ax6GHc/CNEVwssu94/x8FDtfkGEzRfuU2TJa788YPchenqdfflczuHgEDIuGYOMZS9DrpfPWJu/XRfeiIGsGo9jjjlm4BxZGh9YjEVC6qeued61ZPyNK6cIPeZH45n1hn3qZr41J1coBAqBlYXADiO8um2SMjGYTPIxkHMTBTJlUUKsEEmLgolKvjoWr+kkYmFDNMlafCwcJjLE04LEK+tb6jy6IYoIAfmQ0zzpW9hMaJeP35rmgaFb2+xU10SnHIEwUfr4kR4Hws1WBNsixk519Zfd+mgiFJTRZ4G2GPq4Wf/1Qz/VR1AsouoK9GRh15aFlA6kWYyYqoPUW0Atrj2u9NPtoEs9OARf2zjolaffvNS8TvSkXwi/c14tH8PCAQbaSciELy8eDnkOIbHy2JO6T9OD6LZ69m6P18wGoT8V9R39kmOLo7fvqd8Ne4yEatUTjw2P77Fu2GePVcMhT64eHr7rnuG//u3c4YEf3DO875yPDS975QnDmpELrVq/bXHYczT0udzSo+Ht085NEKW72xT32MFLSB68XD8IlLHxSYPr3HXv0wdk16caHsBWetDn/v7JtWK+8IDMA3fJJZe0e8o9g4S6dhEVn8bATn33pENwH8qni373hXP5KTMPeaB2XziHNxnvp+X98y5dbSTErhBe5Mo5m9jhPtUWEu5epaOvn7EVJ0Rn0nOKp32X7o8eC/lT3OQZd/Mbr7+xNO8vjSTXPWIcMyapK1ZPSIzUvuY1r2ljSYfrzQ+JIMrWD/Pg9P50PeX66u2s80KgEFi+CDxrwptJo59Q+u7KT5mFxmKAVIVsWWRMHMoSMilZ8ELckDCLiHoWfTp4h7NQIXJIYxYvHy+a8MiHFPjiC6JJDilE8JJWz+JlMdWWOiZLbZLP+zmdp8/sTd+cpx9ssnWCV9q3ti2GJlIeA7ablLMAq2fSZguZm2++uZEcsvSxSRkSLDY5x8tLR/Blk0OajbCxJ00d2MAZ6XeO3POWwUY7ZJR7EGAzuZRpC7nVlkPIRJ/2Wub4J+nYFPuUKxP01XovuWbs3+oN+crWSzjb2WE94d1zJK17jgRp9R/Gd9aONh20au/h5atG3B96arjzlu8Mqw87YDj9wXEv72gORzS72/aLcW/D+BW2Zu+I+g4xNtgFY7Fx8UmFBRjpdc0iYR5WfFxrIc6C/kyNyLg80/rPtl6ukf4+olO+a9V1j+i7/9yj+u1wj7pGeXfVNVe4V7ZEeOl17SKo6tGdutpzL7jvkSU/Dezj8Mwd6grk2eVBpCe86rtv2OGeoQNZMt+lb+IccN/V2K/v0a7/2+NgfLYWIm+s3SPmOg/05l3ztTmXc8TY0WdshCn20eMeIm+8OTvcZ5wb9szzHLvPOBx4jumLHnqlo2drdld5IVAI7FoEnhXhdaNnAnDzmwgQGvmZBBIjtCYgHk+LQD4yMmFlAplCYUIzicXLiZwiX3Rl0VKuDYQtCxGvLJKpPbozMamjXeXqWbBMdhaqED02ZGLTjnP6kUF9ZQt97KA7gaxygaz9lrZI8FAh3mSjK5ikbvppkvWxNQx58CzqbKbnsssua3bzEPPQBgu6tJuDTv3RNySJZ9nDAX0mbbYhUN/85jdbH974xje2dpaWlhrhvu666xohNtkjANqzgK8nqutfLq+v6UP6rN2MYzCHk4MsgkGHMRqX/WHffcZv4e8xerif2voCR/cODRuerdasG79ytmr88tWofPXoGPzzYe/hzD0OH57Y48nh3tWPD7/eZ/xUYN3406b2G49Md9zx0MxdZzPvSINFe8D/GRoXDFUPZsFZbAx5rhyuTw9xyJ596R7MXOO9jmdoxi6rlj4zINev/sh3DeeTCuQSmdV/n3D4AhhygvCSd42p4+hD0onJOty7DvcGva5n8xD9vLIOnyS5X9wDCfTkAZRNmTOMFVvNJeYH95uPypEo96/yBDpiR+KUzTGGQULwSJxx68uTR8aDvYd6D4XGwjiuHT8J9LBhDIyxa0NIO7lWyArGxrVH1ni7tqwl5m0PRD6py8O/ayHzGD3qxtamrP4UAoXAskbgWRFePXPDZxJKT5NOmdikYrKwqDgnY2+ivExCqZ8YEUSQeE1MUBYUsfoCHSYnweQjHU8POYc8+tVhhwXIeQiyeg7tiJWREVKXHRY6B11C+tYSG9I5p1vfTJjkeHTZbkLVf+fpgzp0qmPRNXGbWMnGO0zGa44sqvTyaFhMYcfG4Ct2pD9IPZ1IPnn6pJFeXl79evOb39z2OFsgkGj713jS2K4ddsinVwgmaatldn96uS679dEiwlOnfWRtr5HwjjsaRqW95M4/zzV00/gFqF8+OP4sqibH7h0w9vHYNeMvb41fSHvu+IW2Bx/+zfC98a0NL9z/0OFFRx09POfgAxvpJb96JMAbtx9vWrO323h4wTRBOtc9/H20evfovWIzEmUxXzsu6vFeqdfXj56VFuf+jN3BwTWfh0wPjPrtena4ZvXd0V93yLL7SezeUpb7nn5pdXLvS3sI9xBhb7T7xCcx2ksgT5fYPOBjdPeScUGW8lBO3v1rKwOd6hjP3j4y0smTrrAegUWYBCvYC5GBuXvDg4uxNmYcKtnKAPuE1Em6j6PX3GzsPWj6cmTepczDmwegXKfGtEIhUAisLASeNeHNIqDbmVQyQYkzmYgd5C00JiiHiaOfmAIfWWUO8tL0WWAEaQuPcguOAwF0mJToVp4FKXrlIcV9m3T1+tNGiGMItwUw+tOPTIDpu3acy0cWzzjjjOZdJW/RtRBaENMG+bSvThZ1kzfPgn7x6JpwbXngWeLRUNYv+PQkRB9SafJHlBAFafpM7NqPjcqRcIRUWzwncIp3HZZsp9e5EAKhX8Eu40OvIK09wThZnC688ML2M75NZmSMTz6FlOSbYE10p/8ZqcZoG0/8b4cfPfCj4fGR14z8dvw+2rgX+g/jL1o9tW44YN2q4f7v3zv8zxe+ODx2z8+HD571seElh5zQ6mHIe4wmt60O7c+OMRlecIW9TyF4/Hl3PYBYyHl3145kF9kzfrBXZyWHXCt9H/TJfZZrLv10DcHFg4CHMGRY/Vzvyt2reXBEiOTR454T05X5x/2E2Hi4c9+5N8nTJyYX+5wLuZ7p1pZPP9jinnG4z9yX7Bf0ZaWPUevITvoDayEYJU5+3+wUS+Psk6hsF/NQb87NJ1IeeoyDeyV6c71ErzJtGV+y5kvbIsyJiK9rzXyrLXKxQT0heqOv4kKgEFi+CDwrwmsCyJEuZkLIRKBc6NPyLDyOhCwoSUdv9CU/epJvAXKYyBwmon5Sy8SkvjbSpnwLYF9PmXRCbJdnMnREd+wTsyWxummDh8cbIkygyrWfBTP1U1e9tIOYWkS1J1isEWCe0SzmSJEQHFpiQ9o5G/QRubWQ66u0g35BexYH+gXtObf4q68NsTbS78Ty+kBOmZC+OZdHVjkCbcvGlVde2bYJrBtfe/DkU6OnZJODU5U/XdCFcd3yKt69xy+s7fWH8Xp88vHhoHGTw4lPjT/p+ovfDj/82S3Dwc89dHj7O9/b3tKgi78f640bHYY1o93j7+894y0NOroIK2TLwwcvvAXXdWNrSTyPxlI9mArTsWiZK+BPb3fO9SvnHsLcB7kXkF0PTe4hn3S4doVg6GFsSnhhBK8QXljC17XNS+uhAnF2T2jPA4br3z3rnpPfX9fqq4tM0Z37RdvsUMd3BbSZkHtGuZD+pbzi9WO4OVzkO4IfvGBv3HhhfSqGoHpYd02Yx4xP5FNXetpG0srMja4tzoSlpaWNuj1wuh895LgeyOWaqLErBAqBlYPAsyK8uplJxXkmD+eCsn5RVm6iCPEyuTjkW0jIKo8e5yavEL/IrNe+fq+tBSd6teeQju5MTHRb6LRtQctCZWEiq43oF8dGExxZi6E8epRrw5H+KUuw+DmUkxV6nKSzQLIvMuSl6YrdZBPoIKsfaTdliaODjEP/YmewoVuZ/D4opze62QErfZenHE7qpS5dfR0yjvRfOVl2OOQjJS1ofleR3Q0d32dsf7/RjgPH4Tt0zBt/omA4YtVew/tXHzwc9NSa4fx142umxrc5PPXYuHXmd6PHb781w+9H0vvoHusJ70Fj3XGX9wZt2xfBKWMfnGiAj0XWgVzxGNq76ktQxgOGm7tGts+CXS+d64gluXacy3fdIY+8bh7ckNxbbrmlfZEICYYBLIJhdLi2s6VBHmxde9NrVT31Hbx5CJStTciN9t376rFDXXJID7ncP8rZIW0esS3CkfmkH1f96/vLtgqb5kb4wCthihfsHPKNhXHgBOBZ51xwjRgDAf7kjI04c1rGI/NZ7qPoVtd87/sTHjbp92Dk3KdrrkflwtS+lll/CoFCYNki8KwJbyYg8aKQ/MSZcKSd50h5dEhb3H18azExqfHwxOsoRgxMdCa3LDwWQvWygGUx7Bc3bahH1gSpLs8AfQ6LmvK0a3K1+EW+t9F5JlSTp5C+OadDuYOe7Em2IJM3ScMgE6+JmK3kE/SVd5RtPEgIELvl00cvHRZmk7H2c6Tt6BLTrx0yfTvOMx79giAfJtpTB14wFkurI/S65Av0pDx5rWD8c9DoG107fmns4PE9uHq7qceR2LnxSMVHB+94nY2O0gOfXDe8bPX4pcbR7IPH7hyyap/hp089MYxUZ/jxb381XH/Tt8axOmh4wXHHDmsOG/eOjv17atyS8WxshlePWXrr2kB2XcOCe2Bpaal9W3wRkUq9lR67PnpM9JXXjnfbl9TcA97YgHy4/hwho64zIddarvFcx+aPXNu5fkNcXNeub/eSPebyPWDkC7Zpg06fsJiH6FNPzG62sNf96XCekH4lTn7FmxDIfZB4U8nTz2BoTjVWeUBRx9xsDjfG0pmL1ZaOXvX7kPzIuV6Mvy1krjOfSBlvn7a4J7MlLdeV9qY6e/11XggUAssHgWdFeN3omWB0qZ88pJVn4nGeicdkYdJC1CwiAgIXXeScm8QsOmR4XXz8mC9rmYxMQPbMmYQQUoc9XPZ0WbjosJAJdCCMFk2BbvXIWAB9jKXMYU8fL426dCEeCLDF12QYO+nRP/bqk3z9tNiR02b6Sk777PYRnMka2fUlJO2rQwYmCA/ZBLK8W2KvzUEA2M/W/JCG9vRB/9lgkaaXDeyDr3z2aENgb4J8cuxwWMzJyWcPDNgtHxa+yAE/NtMbXc4FMX1CbDDmTU67o94Xrdpj+Oiezx1OXDNuoRip4/oroVVpf56+NP0xIX6m5ak3+rjHrQnjN7nHf3sNvx89vKuHF4792Wd8bhm/yjhudRg9cuP+hR/ce8/wmQvOG+772Y+Hs87++HCcL0uNWyDG0vaGh00Wb99ZcMv1I+2wmLu2XfPGwpceHa71jJM48tvX6vKSzjWiL4LrQ99cM64t5BHZDWF1zbsvXd+uQfeC+8h16foSUt/1m+uYPveA+4R89kEjsDlc3+59Hr18KS375NlHP/JjXNyL6hkrRIud7jfnxgkB1hf964+M2bTfzfAZ/wke4lwLiXtYMg4ZM2PtWoC7OdE1098bwT640+U8Y0M2eWJpehBec641xTVh64S523pk3suc1uttiupPIVAILFsEnhXh1Ss3vNBPANL9RGASsfhYHHxEZOLwRQBkDZGyKNk7Z3KxWJhwkCqHCcYCl1/SISM/+xsRUzLyTXZIqcOE5iMoT+gImzbu3rD/zyJm0UMmBIughdOk5vCSf8TR4oY4W2yVp51+Qk0/+4mVzj4/aTboOzssrmy39yyLL73xHMFDHyyyXi9mATax+0iNbfpLF/v0E9lV32ScxUO78hzJi53K+sBe7YXAGk9ti9lk8mc3OyzuxgmO6Sdd0S2PHulcF2m/PdiMxGPdeD0cNMqduGav4bS9Nn0bvrdpZ58jvA+PPt4nGikZH3zGS/k5q8eHrZH8rhvfwnDoyMtfPew3XrMPDj/47e3DwYcdMrzjwV+NX2wbtzGM7HzduOd39fiTwyMIz8jUYA6bfow87Lg+3CvGxPWJQOUBBqZCMKVnpQa2p//6oL/pj2vIPeqa53F1z3udHsJpmwMi7H257iP3liM45vpNvvSU8GoHgUZeM8d4LZ98c4brPtcv25zTp8xchnQluIfZaqzcm3nA1Lcc9ObI2Kkvb65B33sstgUHawnsjZvxNi+aj5Be94gQzKPbdZUgTzrXSmRSTp/7zZg6z/1onp1eE6lTcSFQCCx/BJ414dVFE4bJw2EicWQSEVskTFC8Vt4p69VXSJxzBNOkctFFF7XXy3jHqKfrLE5IJuJJ3vtjfaRJpwUHyfOLYL7MY4KyIJmkeIEtgtq5+OKLh8svv7yNBJ3y7YVEeMmbcJFEL/RXjmj65raFS3+0TZ8vsbDLoqY/YvICezKhZlFEFuXTr0wsD2H0Gh2eYwsn+9mcehZeZIfdfhxCP7VnIrfII5lsg5nJFx4833QpsxgI2vp/9u79+/Okqu/9p7tnBhBGFEmMAYZvi+EEhOGOgMhN8BJdGk9UIkfQtTj5JfmTQlaOiWuZdWLWSbJAYzSEi45ABIaLeImXMSbnshIjIopz6zn1eM88e2refL9Dd09fp2t317feVbVr165d9a56vfenPu9POtCjayCCLHFjhZ9+8sT456Ad4NoYaMuY+JWv/ebSBjLLqu/awM9m2gF4Hxr2HUYeBtz7dnFfeRqjMn5KeKgwEOyD27t1xycP54YXerw14vRDpw/fdu7M4T2nv+HwnPEKh587/SeHe28bX5Q5M46RnBu/0HbvGNdR99RTh4Th7b1UYitUzO7GOyDWGDWejVvtVa/0jRjrc/PWHNFn/YykPeQCNGLebp+M+HWsN77xjdv96f5pjpPHLuLWJbE8808b7l9pdbr3/OhLdldGJ7GAR2j+GiP3JqITHckUyFcnOuk6PeO7WeNszB4Cmm0220W5cTFO9hTjyv7Wc6DXuqiuscq+xiZ5s3x5ysqLv/aUGW/52vMAasybB9WPf8XLAssC17cFLivgbeHYd3nOb2PgxQU+LVQ2N4vVTOpYvGxuvKBHR0fbQuNp24JnY/GRpo1PWR8hqsMDCgRrC8AEBl0DhL6MoI72tCFYMAFacnmPbIJ0EuipjrctANgtpNW16M2LqQWYbO/zRHlBXdsIlZGjLWUW1GTSkf74kDbIBsjZgN7qtqizAfuQxesKENBZPhsk1zX7JA8voI3YP8JDPhvb0I0PbxW9yAbMA9bamEm/s4n8AIbr7EMOHnqNi3EOdnx07c0IwqAnch52E3CRfwYE2n48grXHUeLR/thMRz+8duyp47DCswbQfeY4y/un43jDL47jF3/651863D1+ge2bnvGswwu/Zbwe7JnfOEDvo8DmIpvf2LNZNmIbtveQYR6ye59exKPifH0p7V4vdep/+pTWP9eBfw/LPg0yN82jgKd6eKXlm3fItfzslFxleMiRp1zaPdS8Z/fk4N/LUDaXdz23px75UTKK57J4VvyozbLlbNvsY6zyyiu3XrpHOALMA3Xls7H1cE/y93LlNTbmDpJW3z3J8WEv0bby4+Tu21npZYFlgevLAk8Y8LawtEBZCCwIFhABBfSAJCAPcLNg2WAsJviBLcATIAQy8cq3kPEo+oEEP6kqT0DKgEGgAL92lAFmb3jDG7aPPG2YNjC6AIrk1wYZ8tUDAskADj3F1w/9Ih/4U66/LZZ0x9dCSZ7rs2fPHt71rndt14C0PHX0z7tUgWeeXPLoT0dkwe5Ixtve9rbNTnSziNOdHoFkfQJ2v/u7v3urT3ZHQfSJp9wvRtFR3Rl4H40HhPe85z2bToA0HkSGj47pj9i3ejy66gFiAWN9Ym/tZZM2gtKNFXn4AOZzj/QXwHzolLYfBil+3veq0sCq45ju9sW1W8eUun8cY7h36Dj+jx/FGJvlKD/9wNgI6Tk8vv/lnv96+L9+7v88/OUf/8nhJ//+uw9/7W98s9c6XDKxUbbPbgEv+cbdXDUGxka6udz8ZNMblehe//UNNZfMG7bgxfOJiE87fPLiY2X3p09I/CiH+8OnDs1D8shwz8kTXM+y5wcKvOa0T1V8InT33Xdv9yQ7z/c2/cgKFCuTZwy7v9UR6DC3q208BWnlKN22xE38hx2MBSp2vbePMvY1Ztta8sgaZCy6J+Z6jUPrUfKad41x5Y1LMvCbLxwhQC8y5xYtCywL3HgWeALb9aMLk0WhhaWYKVq42hwArzyKleFrEXJt4RGSYyGz4QNz+IDEmWyKZOFLDqDmGIJQO8V44pMn0M8iph7gqzx5cz3ttqgGPCpPlroANyCbHPUssNpwHlGQFvQV+Fdfn4FJwBZYfeUrX3m+v8knq2sgyDEL7ZQnlmYvRL48spE2yQeIqyMPGR+64Y1/Kxh/AH4BNUZibaHi6tXuVvjIH+2xW6TqGIFRefvr6qqSX0objyIDsw77+d3gET8wQK8zuq7p9eD4hYkxkodXPHDb4Yv/Y4CvP/nM4e5v+GuHH/zK+Dj7Cd09j+0q+7GZsQg4yfMQZCznTZYdn2zUvGku6p97GxB1fh/YdQTKfdmnGezkXK+Hx+5LtmE38sQCkp99ARigGYAJyLgHBXI8dGrDw4b29pR8bdTevp3qdI/M5ZWt+LEWYKPsKUbFrrMhmxp786P5oqzymXfOS5ZYmMu6LibDPefecw9qp08FlC1aFlgWuPEs8NWr+UX0ocVB3IY15xFVei/2pPzqWJAsbOQKe6CLD48NSVyaXKH64vLIqd3qlK5O+dVLrnjmqV7ldEXasGnOpKyFeQbS8eLXngWc1wLwxBfImXWx0Eurkw7HyU8fPNpBLdqua4OsgvzZRtLH0Z5HG/s+12YxOdp5LA0w8rBqW/YQc3VptPfwOeIxx4Z7eTva8NDDY3dm/NLaQ872jnO7d9w6zvJ+5fbDc4Yj/mdOf/nwZ+NLbV8edT0mPHakL079xkYsIDYyTsbZGJoDgnzp6sRbva3yDfhnnh/1TSy4F5wd92tazu8Dpz7t8QmJTyaAEbZy37CNe8Y6Ie4+ky+wZ6RNNgV6f/M3f3M7KgHc+nTHW1AcR/JJjIc/D6DV1xb57h3j0RiRS56yxqNYXVQ/pdWtj8ridX2zEVvs7VGeGM32cc2WYuXGRIhXrKww21MZ+ycjOXgan+qLjac54EHfQxUe+YuWBZYFbkwLPCHAq8sWj5Po8cqqYwE5bhEpv9ii5mMsXx7wpE22jcdGZVOaAaAywUaIXz318fDiemIX2xQj/LVVXJmN0flBMrTXx8vk4Z1pv8EpL6824ldmEbVZ5snTJxs9b5Z2eItt7PrYolx9MdlCeuxjPOodV1dZtpp1lH8SJV89tE+XX3ulZ96toj9DxNi+xsXYwLbMx9pyy7oCf5qxWnuId3mcJT41AO6w0gZgHxpfYHtwqHVulD0wym4f2n37LU85/I9b7j/89Yf+4vBnA3h97jc+ffjm8QtsLzj7nMPX3/70S9Yy+xPAluYYIGXuBqiyMR52bbzlS882xnMjUX2rD80bfeCJ5YV17wG7eJyn98mH8/sAiSMP1gP1Arzup9YD9pxDtsvGZMrzKZIvs/oinPP/QLVPQsikY3rSy7U6Qmntz2NBbmFjWn8e1wJsOtsrm8ubKR62NsbC3vYzf9fVk3Y9j1V5tSlG5pE1WHA/qrNoWWBZ4Ma1wKOI7xr3waaE2qgsOm1ONj5P2D6+dM7OlwcsRj52PDo62jwzgKgNUJ0WQBuh1595E4SPK21eAKS3HdjQ1MHbAtdCSA/XxTbbu+66a/MIeRWSuo4s0FXd6rm2MKK8PdLy54W5Ovhc6wu9eJh4FJxZ/PCHP7zp7bVLji20ievDvNmSoQ/pwo70kUbS+NXDB1Aj1zPV3zmPbifR45WdVGeff2qciz3lKMGI0RiJPcsVTQ8Ys/14hG+unRLGcYbxgoYBckcYd8a50wMI3z9AzVDrwdPDnredPjz7K2cO//13/ujwgff9zOFLf/jfDu967/92+PqXvviS9cyO7G+czBfzveBhywMQaszwdr+4Pm7sLlmhq1hR3wFPZH42Z6X1L1uwi/nvnnPUx3Ec97CHVvXxksU+QjaRVyATxeeaPG85ce85o+6LnDy8wPT8EJ1MsXExHtk/mXQkGzUeYv1C6s7xlhh/4i19s8X1v3EqnR2kC+WJ2ZNtrbOCuYOvscKTzGzfGqmsdvZjNqfVkza28/iqv2hZYFngxrPAdQF4W2Rm87UgWWh4ae8Z74AFBIHewKt8Z/yc1bUR9v7dPMGALoDMQ9Sipb46bbBtbJW3YNY+nXiRyBED2d5k4KnfQovSv0UxGVvh+EOW9sR4BdelbaB00q+8uskg06Yu2PTVaSGe5ezzWtwDA7U3g4r028f1p1jdi6ULrjtA5qM49+LbuVi9Zn7dOjU2tXPj4r6BVU6NcTnt9WQw+PDsbvZ9EOAd4zbw7jeevnW8l/cZh6986S8Pv/35Tx1uf9YzD9//xb8zi7zoa21s7QwdsnNjbOzMZSFgqIHGsuuLbvQ6r5BNup+oa357WANOPRR6OOzh7VK74zVT5KCjo6PD2bNnN7Dry6DzfaNc+0LrhPuoNH3Lx9s4Vk+MB81l5W0FN/mfbFE822pvM2lroWAM1JkffJRXpzh5c1q92ivG53rmO66uvEXLAssCN5YFrgvAa3EJoNk4pMuz8fCw+va0VxPZjHh38El/8pOf3ICuzc8X4gBGG5kfj3AsAEgFanlteIm9a9M3vPEDoWSp0wbXRtaCZ/HjKSYHwAZOeZ5aYNOb5weReRK4VZ7Ht8VauwD5xz/+8c0bjcebEny86uyYow501V91ybbI1y79BPpkM+UoOxbLw4cfT3zxipUVd71lPPJntous0jPPhV+PjWV7Q8PDHw1fXbhL93GcZLx67L6BuL/ywMOe+aefGWcxB+j1dgavTPPFttMD8D5teKJf8NDwKN36lMNTHrr18F8fGA8oZ+4d3uCHP5m48D4/ysm+xhUZT7Y0L4x3D2Lmm3nb/MKLD3/X28UN+Ec/zGd03FyUl13MWzZwL7oP3DeI/dgxe2yZF/hnnrvdV+QlW/szj2t5HnR5l42RhxHtq1M9fPKEriurP407Vec2LlD1Jx0bW6HiOri3jXJj4B4xDuxoDHwSIu6+wZP9k1vdZB8Xz+2RLU3WHI6rt/KWBZYFrn8LXDeA18LSZtPC1GIDBFjInLNznEBsA7T5eU0Rz6iff7Tg2Yik/QKZjyt5ZIFkXmBA2JdfgFegV76PNYHKqAVvXizpZZPVXoA3fbUJkAgWYN4nm6c0gAys26gDuOTWF+1K8+768gwPNmDO66QffUNY3dpLTzF9nHEkX5v0tPBLk0sGWymTr98CcpxDcE7R5mFBn/uu/pWn0QZEeR7pXo02H+3VgCXnmz+n6U2XsaGO61tGxjjRME5bDK6h37mRfmCE+8b1eIPr4d7hAb7/zDguos4ToGxOhGuAyDwyR4ybsTTHAkw1Ndcr70aL9cG8i+Y5J1//2UKs/+a6e8SnLe5H94fYvE8OGckhX2hdIcO6EbnnvNKsH4PxwIzfg6Z1wf1DrjFJH/eMe6qHa+1rT9zDJPnkzJROc966fqwFGrvGbS6d7Wc+WDuND3KPWG+tcdYzc2aWkdxk7Mdmbqcyc0ZQx9hbg1vDZ/51vSywLHDjWOCaA94WGCazuNiU2txtNBY3G9B3fdd3bRuKjaaFDj8PLxAqALo2JNcAsBjQ9a1rnlyAlzcV2AX8HG84OjraQLF2WhAtdMhCRz9lYnrlYaKbDc6xCXJsmj5utQkj+b5dbnMGehFgqVx//FRx4JheZNBLW4LN3Rd0fIkGAJ43arLoqE3vItVvm7AFn1db3/Hr++te97rNg00Pr3fyE8F0V+ZssHcidxSE3D3N47MvuxzpYdaHgabocgi8CBkDGo0zu+P852j41lsAr5EzDvECt9vxhpHjF9i8quwvBt9vPfhXh188fOXwkTNfPvzfAxV/86gyINVFtPhYVrY1FuJCwArgtcEaxx5gqt08lb7S41ObVyqmv/7MgQ0CGe519w0+D4af+tSnNnDp/dbudUCTfdybYvdn90oy6K7Mg4P7HjiyNngDhPsCvzKfGAHUPl0R3J+Ng7EApNwrHko9SANX6tFt1qPxmcdmvqYP3fDt85UtetgCbCM0N7KLsWB7wVpp/Kx9QmMfr1j9GcCSyf7Jj2dOkyOYV3jNA3NRe9Eavyyx4mWBG8MCj96910hfiwZqUdqrYRGysDl24BpAiHhh5NlskGsLm4UvwGvTOnv27OaRsVDyENukfJkN+LPxqRelDzkWOpRcecotgjbNjk7YKAFZgTxln/vc584fqUg/wBSoBVT1R1CHPPUEiyx+GzN+ZfVZ+ygd8diwta+f+qdvNn3ggDxggZ20Ka0uMA2Eqw8oA+r6KiRbO/o926Y88cwnfWm0+VhH1YftD4BeTTL1zvmVtwFqz/868Diz++AAvNtreUe+f8PHt72r1+vI7j4zfs75m552eM63POfwkjtfdv690pei996+bGoMACseLHEbuTFt88UnNDbFl6LD9VBHX7q36CONsoV7xIOuOeuBzv3lAdG60P0iBmq7h8hw3+Ttc0+5N3zqEuBlW9fuG/eLmAz3HT4PhNYOnwQh8oxL6xEQJM+4kK0emWRoN6o/+3Hap+O/2ePj7DLb0DgZA3PC3HBvsHn3SLzsuJdVWXHl0oI5F5lTxlVsrfaApe1oL6P8FS8LLAtcnxa4poC3RcZmZ9OQtgBZVFp4lAmerJW5VoYXYANsLXSAnUUQj41HPrIg+pKZOngskuTb4ORZKGdqASxWRjcbprbVtQD6KNTxiF/8xV/c8r//+79/88SSx5P6a7/2a9tmykNr06S/IxYf+chHNi+SzZRc+TbONlIAlDeaFxg4V4aPPvWbTq5t7vTQHjDAW+utDmzz+c9/fgMH3vZApm+2K+OloPe//tf/eqvjfaP0C1TX72JtuSbzStA57lVh0MNw/kq0crxMXTo3/ogdY6CF+P5x8Ze3DG1Gv5/+4HiV3bnxEerpccRkAN+/unV407/t6PC//tCPH97xxrcdnvu8O44XfpG55hYyDuapDVbsQcU8F4Ap88HY4zcujdtFNnddsJtThb1C5jwCHM3fo6Oj8/e1B033d5/04OveUC9bymOf5q8y97FYGRu77wSeW7GHQQ+r7img2nrhExb3qfu+oL6gLfe8NYdeguvAcPcNHdKDvkh60aMWyEazXfbzQ5mxsK73sO7eQMYhe89zQB1jNct9tNWHr6onjt9Ymw9AL4eCBx/35KJlgWWBG9MC1xTwMtm8oFloWmzaTGxQ8mxc8pAFzseRvLTq25Q8fduw2ph4btSRrp60DVTaIoanhZHcNsL0aBGUL08ayOQZdjTCpihtMQRS6WGB5MXldbUhOzrglUeAsvq/+qu/urULpEvTzyIq0J+31UemZwcIBXrla3/euOmKLMiBIaBe+z7q1UebLhs5y6y+MoCY/Npuc5aeHzL0FWWHLXGl/gwbDENcKemPK3dsbYdz4/eDxyt4Bw3vzginhqt3OHYPp0Z+r03784G9/t9zDxx+96HxgxMj/9m3/7XDq1/ymhFefXj6Ux715D1uYycUmgMF9jYfzBteeYDMGHcW3NwyD8yJxugEsTdk9n6+sYX72oOfnxWX9hPDgKj7CwBxnzhewC4Re0bH3TfakW8dcN19p44HYceReJLxfOd3fucGkvGRK8/9ZYwaB2NkPTFO1gUPKfRWjtRTv+vS4tamrXD9OW+n2VbslM3kmwfGzJoG9FrfGgNxdYvZnp2TszEc80e5/QA/OdZ2a6TY/eihqDE9pvrKWhZYFrjOLXDNAS/7WGAsYmKLDrLwWMiEOd+1TeWjH/3o5sUECo+OHj6HC7TZjATUQrglHvmTfAtgG54iC1xtaaMFktdAPpnyeZZ8UQ6QlH7DG96wvbvTa9GQjZi31YYHCFskLcpt3kAMEI/oIl/QnjYsrOoBvcCpNvDRIZ3FkXJt8Rg780s+2/GAqA8IAwb0IJuNLNryeQzVB3ht4NqRRuKu5QtR+aUvPR4b/vjy1/ZlsSHk0V5dusQLrjm68xCwO97K4L27D50bb8AY8S23jk8CRnzGOd5xrmHMzMN/fvCBw8/f98XDR8f53S+NNzsc3f/0w18/94zDgDQX3NxxjI2rssbWtTEE4swbtgakzCvz3qcYNvvG4/KNhZavLqV78b51c9K8Fbsf3BfuA+Qek/fOd75z+yEKeT28Zht5yZZXvjz2libPPdF96WHWG148LAK/AtDjfnLf0AXQci/Jc++SY/3oIdNY0dtYpYM28dFRPOuQjhvzTfiHPbLT1+o+XmPHg87+1j73h7XMw39e3mya7OTOa2d5eAryjCV55Bp767X70fybAa82aidZK14WWBa4fi1wzQHvvGBYdKTFNgZhBgIWIRvQb/3Wb23BAufLJX4MYvby2IR4YtoAZ/OTT2Y82pqpha+FsXLyAEPeW55hZ2d5b4HMl7/85dsGCAzzwtHLgtymaENFYnLqI9mu6SJYTIEZC7kN2OZq8dUPfKjYdbqSqy0bsWsLtLpkSAPS5MpD+hZoIgO/jb++amNuR525TPpy0GhlHBIAcx/p2+UQeiEyzg/5APunxhsARn+f8tA4NjMOVTysyQC8Dw7tBuB9YLx79/87/cDhY6e+fPj9Zzzl8OI7/pfDa15w5+FZt3/j5hm+XCB9trdxApg8lJgTPExAlOABzzjP/BfS5RuBZ98n9wTQKDhWAMw1ePmQAABAAElEQVR4raBPVtxnbMMePtVQ1xztvtVf6dYR8TyH8deee9J9Yn1xv7lvArBALPsbE/x4XacXHeQJ1geAmQeaTt23c1s3wjhcTR3nMXm8dhurmac11p5gzeWIEBuHHBTk79vYy6qcbNfG21ruocecIMv+4n50vWhZYFngxrTANQW8bQTAlg3GYmOTQ20WFhibmLQF6GMf+9j2ZgIbniduPzPqvbVAQJsdueSoYyOaCY8ycuOZ+VzTI93w2QyRxdRTvwXR5muzs+gKLYQWW+VktBHWvn6qJ7hG2sGnfm3JUy7Qt37FLyafrmRpT8hzrF90IseGTS7+yDXZbK5OtleuznE0149vn3dcvcfPG3DRLzoI14DuH7/w9mfbeYZxnnO8W/ep49jC/X81Xnd3cA50AKhh+/uHLb902wgj/eznP/fw937gRw5vfvPbDrc//5sPfzbO+T7Du3wvUffGXvXZ7uaVue2YDA+WMQR224DZfea/xOavm2rzPKpf5jYyl+XhMY+l3Q/KeXmdt5V2jyrD0z3f/HaPNMe7n7rn3Cfz/e04wz3jR27c6x4i0wNPfPQBiq05Yg/A5LinjJGHYuuENtWpT/rjWqBH1/Jvdnq8OZ398BiP7GasfYrlIcN3GYw/0AuYGt/GS53kNzeOs3dy3W/esOM7F8a0T8j6pG7W4Tg5K29ZYFng+rTANQW8s0ksSDO1+Fi0nI+zqHlvptdwOSMHDPjNe+dSXcdPhjo2K2AOELQh8cpIA8rk8XDmEVVHfYtherRAtkGWD4wULLg2N+f96NEmKrbJAr/V04aFUn7AtE1P2Z7USwdl9Jtp7q98si3OLcbJbtNXNpP8dFE267lvS1lyZ51mefP1LGvOdz2XfXHI/eS58aXBBwaAGcM/tNizX5F0lvzLAVb/56lx5m/Ezx4/IPHNw8P7zUOH24GSAUj+dDD+/rl7D3c/+JXDfx/nd7/lmbcfXvzyOw8vesWdh//xzNOHe08/eOAzH1+xvGQ92Xq2CUHml00b6OXt97FqQAoQM3YBwUtu+DqumD2K9dc93PEC1+YucOMHW3hU3fNswnaBGvN6P8eVdW+4fwFWsXHgzSMTeCKH/XlyXZMd4QeCBECXTOXash7wRhsz9z+56VN9sXxh0WPXhOzR2JdmK3mCcWVvtvdJiIcUn/o1JzxsWN+NE6qua/X3dq/cvDBW9gef4AG8ynh3jbV7Ubm18LgxJX/RssCywPVrgUdX8WugYwuYpnsa3y8+ynhy7rrrrg3wArs2FO/ldW62c47zImaD8kUX4Na5R19ue+5zn7t5yrxn06YG7DoDaBGz0EUtZOkmtsAJ6gC26th8yfc2BtcWWN4G+tgkbcLKbXpRIFOsHYu2trUBBFuwA6bKhdJt0skSq6+vFvZkkY2qx64C/SOylOMVK6PDnsoTF7IP3tnmx6X38vbp/zJA5v9x7s8P/+aBv7hKUHenwXg7xKnhXR4vYTicu+2hw0vHgYa/f+7ph1fdMjbLYdc/Ge/k/bd/+T8Pv/SV8UXEhx44/M3T44HomeOs8zeONyXcMrzv0xGIneQLSmbTmLOn8QR4beYAmTlkPgFi5r+0MZzHIhk3WqzP9Zvuzbn6YX66j9zDQI3jDD5u9iDrfvnEJz6xHXPAT073iWuy5rldWfnSbN39I999CEjdcccd21El64b73f0Vudc9ZDtOoS4d1QWYjY+xs8bwFCI8cx/n62Su+KvHnk2zlVgwnmJlxsk4uC/MBfOE3T1sAKgIr3GeSV0BzWVdG0eA15zThgcfn7RYa62ZdMBL9qJlgWWBG8cCj67i10jneeFpQaOKBcXiYnO38Di7Z8OzyduAeHksbnl3OsPKk6vc2V4LoXJyXFvIeGPFNjKbGl7UItiiZ1ETbGaCfIuec7sWWTJsvl6Ez+ssz3neFkjtANs+crUY2/Q6e9iiWZvaVy4g7Uau8bHNfoFlCxux4Doe+gaek0sGWfWvtgPEtVt+7Rcne07jRcl2nR6ukbL0dj0Dhy8Ofb7oZWSPdvfhSlfr71Dfb+z5NbW/AnpP3Xb43gfOjF9Qu218ke3Ww38bX2T79ANfPvy3r7/tcPbohYc7X/Waw9P/xrPHMYcxPwdEv3Xof+rUOI5xGfY9thFQcxzgNd94DYEnD2vmEKDlYQ0YRnPdeXy3wkf+GIOZrzEpnnkv9jq9qzfLrGzOi2+O4yuuzJzlsdPv3/3d393uZ6DUQy/gaT6RrV73zSyDPdhTyDb43CPxs62Hajzksrlz+YL72j2NyNWWNQafMmsCHVojgCL3ni+1egD2KZT66lafDG3TJ7vMOpdXm1vjJ/yJt/qlqzvnK5vTJ4i86OyTZJafwMfTLZ45nvnLL49saxcHA0DKC8vTa69g9zyy+z6XZv+uk82zK/DsWr8B6LNnz24/EsTZMbddnRUvCywL3DgWuG4AL5NZxNqELC5AJaBq87DZ+1jX5tLTvA3P5gfs8vYCub4sYhH062o2lM985jMbKAX82vCAXR5gi1mgwYalfe0KeAPcymxy0vhtdtoQ09F5L+/j1f7b3va2DUh7161N+gMf+MDmBbYI21SBdJskWXQX9Ik8fc8bq00hexw3pehpk1afvoL6+uFBgWwbMDspI0uMxMoAfuVkaU9+NhBnE20geVHX5BoTRCadqksmqi/spz12O08P47zzyat5cd/42tzQ9vC0ocPTTw/P7W23H748YPAX73vgcM+99x3+dJzr/ZvjQeYn3v3eMbZvPzzn+UeHB4d9bxvlfo3tzK2j4iUeQc5++svOBWNgHAFer7TjNTSPAV8PWD5BYMfmLvuzb/LUT1bjVx4+edICqt6WuMg/tdM8JTN5ldVe+fsm4iPDNb7mEF5zRd+BGbYwZ72mzKctHSvAp262aN6xYw99dGse4nXNU2x9+dCHPrTV9xoyv04IqAK+1ha6uF/p5T4wx42Nhw5rgPucjua1h173tzc9AE8eTvC4F+lGVnrQQRql735M8BxH8md7znzly9Muorf8xmm273HyLzRPG7UtTn/1pWuvfDrI119xeqTzHCuPus5e8sk0FgDvy172sq0ta7E+GztzI/niuS69tJVe5PukjlPFMRn7jbnjPeXuQfdcOqfTipcFlgVuLAtcc8CbuVrQSrfwyQc2gVSL9ryBWbSqJ25xBQSAWaDPl31sasosjjYjYNeC6KNHm2FyktEiSBd6kKcOObw6FlibmHyLJL2cMRbzBMjvNWU+XiOXTAuueL7WBv6jo6PNM2GDtLiSVd/wRPKyjQ0WwHeukz5zPddkAaI2bekoDzj7sEEgtfJ9XHvF+/I5zZbZzzWgUD/YxuYhHxiwgZB5IXLnNp7ode392Re/dPjjP/qvhz/78hcPtzwwwMg4y3vL8PJ+ZcS/d/+9h/98//j1rOF+/paxcb7qla85vGpsfhtEvH/oPbzSZ+j+BJWhS/YRs408NuwIjbl1z/gilYcl59jlB8Z4D/HXp2SIk0vF0uTP6bn9reAy/NHWrM/jtbfnw1ue6+6XOc+8138gx31ufiuvj+aVeYesF60ZZCnLBs1DD6O8ekArue4pwFU+ij97kkMHXkWfEgG8xsf97Z5zP3ng5ZEGoNxv7j/rmLp0Td+tgelPtqutqegxl/WVPDTzd53elVdntuVW+RL/1E5yE3Mh8qtbHfG+3t5G0vFUXxqwBUz7FMSDkYcYNrdWi6tXe7Msc8LY8xB7UPGjPcie4yfgxcZOm9Vzzb6lk7viZYFlgevXAtcF4LV4tIAxVYtIQNCCZdEBkmzwM0Cz6NjQ8Ag2F2mblbc3ALiOP8izIeEnF0AkR1tzm/SwAKaP9oBcv5gm34ZmgVVXGzxNNke6kWsD1M7rX//6rX0bL1CtzObniAU59JRHDu+uBZtnwgJtA9cuOShdxEI6a99ZZvIAV/XqJ4Au7f288vSXPPVd+2U47ZFRHSAbT/bfGp/aL72P8esH25KfN0w64MEGdPrBH/zBwxvf+MatTe3Vl73MK5muj3ff/dnDP/tnP3v4jU9/8nD/fcPbN963e+uZB8eX0e49/Na5Lx2+cObPD381wO/Tzgwv+YC6Ptg+NRxmD4xXlj04dD83hgdIvhzU2JLlGvWgZ9M173xCAFzJN+fMm442sKN6bC40hsXJDCAFvMrfGryEP8knjyzpmaTl105zJN7GonrplQzl7mv3lfnjo2Y8gjnnXuRtrX4x+bWF11wTo1kf1z66ZmMPFh4CpZu3yanN5JPt/lXPp1DOFSPz3AMJncjwvnDyeI2Bc/UF8shGpbfE7k/txSeuX/UDDztJz2uX/B6c1UH1Y0uMP8kofTHxrFs6iWsjvZI586evsuxQPPNVd46Vzzw9wAOtzt7yzn7605/e7GStsQ7SKVKXXZA2rd2On5lbftjEeJprfp3S2u/hBj+dkT6yMznyZl02hvVnWWBZ4Lq0wDUHvPvForRFxWICsOZNYUGbHIAW33ELtjILlE1HfQRAIl5adQJ5W+b40wY0yyMnHWxWKEDtmkxA3KKI8Aq8uryuPA61azG2Adqgtc07RJZ2Azbas7krR20e6VS8FY4/bbhk2GjVtxBLW+T1HYCWrxwpV8/HweQDveS2oKuLH+3bk57L4pGn32J9bOw2IeOPfHIBNEdNkDFV51rS6dO3HP7Nv33/6CcwMID6iO8foPdPR/J3D+Odz8962uFvPf8Fh1fd+bLDs4ctx+t4x+8Oj7kycMoDtw7AMvbQRz90vbSe7G2cfdnQmHmQsfkCVo702JR5D32Jk02dM+WVbFNWfx9oJm8ev7StvdIXG1e/eK4vr3xto/qbLvqA4tsS0x/55ivAL7g/3FvuMR5vYFLfq7+fv83HRMYnbc4L7gmxT0OAHW0Arc4Ouz+Mg/vW/TqTdgPiPO/0opP7+ejo6LzX0JpDfp8QuTfJrO9kztdzG9lpzos3m+pT18rMHUF+95h0sqpPJp7ZJnM7F3rdvZ8O5M1t7OVcjjZnmdo3ZmfHGg2kSvvkzfEG946xtPa0BqrLHsbbGs0J4Z765Cc/ebhneOrp50jLq171qvOOkbmP9XPWYV0vCywLXP8WuKaA96SF0WJko0EWGounTQS/9EwtPsctovIscjMPwIxakNsIpPHjFVyjnuRtuvLwqVN59eQlEzB5//vfv32kabG12fEiKJd21hdIITPdAr94UXppR6CHPFQeW+AvrdwGj7SlHODWhrTy+gNUp6/y7EzWnmZ7VIZPvoD2sfL0q1x7xlFc21vla/Tn3AC4D5hn45zuwbQYX1774rDznz547vD7Z8bp3ud/2+GH3/njh7e96e1j43zuw1o+OPo8jjmMaNCwwQhPhLJ3Np7TbGQj58W1AfMi2pyFX/mVX9k2dZ9e2OTx8NYbb3Y/jshOfvPrco9D86B20qN0cfkXEruHPby5d8xbfXYEwf0jDWSi2YbakXY/WEuAG3Mf6bP7xlrAXh4inBEGdh2B4kkHpD2Uqu8TEeAHuFWne0X7yjzwArH08AVW5W9/+9u3NvyUOF0BdDGPo7Ekmw7GQVBnb5vGaO5X41WsP/i679mKLP1tLOpzvPjn+vKfKF2IPPrMfXmibVafTH0yBm9605s2cPuhcSab19aDCDv340Tq4OXJN87G3Pl44wT0eiixPhtvR2aMkzHXv+ysvebAhfQ7PVe8LLAscG0tcE0Br663yFtESs955Vu0kLTQhmYRin9fLm1Bqo7YQhWfumiuX3quJy+vq40lOfNilz7idFIuVAa8ONtr8e3s7Oxhrc1ZL3nS9SFdxYLyCM+eyitOF5u/ukKyxFHtlRbP5eXv8/ay2HtuO/tXv7LSVyNO53MD2G7tD7OdGeErDz04fkb4K4f7hpf3/xnv3eXVfcmdLzu8bIQBSQY4fnAcYRh2GMD4zCnAd1xfRoXp1Xg2h2y2Nl3Hc3xhCyDz5g/nDc1F5TyLZ4d3izcfKOR5BHzcM+xNbnOKuvpcuvJL6QY5yRKbU+YzvZqz2bp28aHyk1F+/d+YHvnj0xHgBaB0rb8+ttaGNO9r82xutzboBcjQTbk23M/ArsCm5JGvDFhE7ld1eAn7tAio6uFbXfkeXgVHIujpgRfR6+joaLMHwOtMr3Z5H4Fk8vWbnulKv/qwCXnkD73wFMtWFy9701k5nfDM/cSLR5hB/ywLz8VSbdNjnmvpVd/IdV1cvvb38y++eLdKJ/zBS4cCefRgC955DzHmB3sbFzZ3X7ADz67xNu7GxUMPOdbn1772tdtDiYdI45WdtJd+8oRFywLLAjeOBa454GWqeSFp8bfQyC8dnwW7Ree4ssotRhbTFqbqJMeiJ29ecKUteuS6LqgjX1o91GKXDmI8Fltg9u/+3b+7eXUBEmU2Tn0CSAQeXfnaV28O5Ytnkq4/5dNpJvIQ3vSRttCra0OQz07ibIQnmvstj6xCPOXHW0x+ZeRH6l9vdHoAV/qeHj8vfObeB8aPUNx3+Pi5Lx7GT4McvjTg7HPHr6s99ZZxfOb0eBn9fd6ace7wdbeOL06eGUdIBuBFV2LLy9bFgJGz2I0bwOWsoY28b5TzNJp3vLwF9QJAjfc8X8g3Jy51bMgi1z0hAJW8r0CGTzTM+eYF3QXp2nXdfZgelXdfSrunyAROgEpghvy8pjyt9RNv96ixla89ecrohNwP7kcxWcCPMvz0BIh4AfVH/XvGR92dd1dHXg8jHjY8kADO6vEcOkvqwYOX0JfgnL2mv/d2Cx5ifMxujOjBjvTTZvqziTL90J7AHs2DbD/bld3opx/qqkOuhwT9Sw4bdC2+FOq8s/atZ7VJFt3oisjXF5T+ruW3/sifQ32qjjhKLpnNG7LYSfBJiIdCDx6+N+E8L5u7P6y96ps7ArtI+wTBr3a+4Q1v2I5deYBp7a7d9C294mWBZYEbywLXHPDOixzTWejmBTJzznyu8USu5R1Hyvbl8VYmRrPcmUdZPPvYwo5aeOlvE+u1aFvh7k+y53ry1I1qJ942jNopP35xdYrjEReUFeY6rmd+6WjmL2+O1Uv3Nmdp+dVNf/nyrgsaU8Y2zLsr/Pn4rbffOjM272d+3eFvPe9bDq9+8UsPz/r68bq44cc1MuO7aofxmt4x1vhHBRkEXMbuNAbZjZ0CVmwHtGRLoMqG7aNymzvgZ+PmheRddA2EABVAlPrZv3n0RMaCroEu8gO8QGIeVTxCbYsRneQH7qSRPCRNt+oCbcAkcCpf2jXQD2x1rECfs4+56OGArPRUDwGDtcFevOPSwGJ2BOgAbHV89A2kBlQ3IeMPfg8bPrUBeHkVAXIfj+N9y1vesnkNXQPAgDtZALZx7Wwp/bQX4NWHxig7sZWAV0D6IQTClbNx9Tem8ac8NiHPPCrvUucAGY3HPNfIrR/aIn/uizxBXutFeeq6Li5fvKfqJ9v4CXQyV9iIjsaP3btHyDE/teH+cDacZ9fRIN5dYDe95jbpMNtqn5551/WywLLA9WeBawp458WsayaygLWISe/L5kVHOWpRVS+SJ6gfuZ559te1VZweycprIt3CTrbNC68FFyUXT3XlW4TLm2XPdVyrg9rY4t0yj/kTf3pLq9MGp4p2BUTP9KqOfNfJko7H9Z7w0q+gvfqvHeXyBCQ958/t7GVfyXTt+rLaQw/w+D2w4dZ7x9D9xVMfOrzkhXcc/t4P/9jhrW966+GO592xqXLbrePTguHZHb+CfHho/ALbU+4fnw4Yo5F/OQAvnRof19kxO0gDZs4XAnG8VV6fJDjeYEN35MHZU8DLRg4ENc6z7ck3Jo/a4dH7o/YuJJ5lujYPAAxhP2/jle9a27U/69L8wIOUuSYTAbeAI8AikMcWHjCdjXXOlhdPPSE74iNbrF33BQIQpd3X+JFYeZ5C9nRumlzAKJtuzOOPB1xvWQG+nQf18TnA67iDM6W+2KqutOMRzvni4wnWL+1nE2PWWkJf4A2AxgvE4ZevDmAOSAfQ6YOHHgC1OaEv5g278FDrlz4nSzlZl0LaBRaNx/xgYVzIF9O3vmlnbosdszuexn4f0035nshqfLOJ/qWXhxhpPPpp7HvgYQu2Mx488L4UapzMJbzp4BppPx2l93NA3qJlgWWB69sC1xTw7k1jAbPQCCctNPIrU7+FSKx+ZXP+3I581MKrrdLyTsrHl3xx8rfK44/FNB3mcvloXpi3jPEn/tLqCSj5YlRZ6S1z/Emv6hVXzh7VSWay9rwz33E8lZOtfJ8uT/7erurILyinW+1ULr5axNKjFxteNQv4/gaOPZz+hmceXvyKlx/ufMUrD6ef+nXbD02cHgy2vnEQZnh79WNkjJ8m3l7VcDkQ75A9U7YtZifggOcWIAJiACgbtI/KAV0AI/vOY+E6Wzcu2pKPamNLXMKf5KhqvmuDTG0CHOkivzK8yo8DDniAMqTPCHAiC+AlO2AP7MsHFAEvHlM26X7LHmR0TZ90CvDOIBOffgTG2JUnne3pQe+Z1OXldewE8PXgwTPsLQGOMgBS9PIqOTKALboC0vSmvz4jetFdAHbzGusvHuUeZoA6bQJrvNs8rMoATR7/HoDoa67wWmofMNU3/QH+tLPvz9y3467ZB+m3dvVFP5D22CsvP/umt3I6FrTLxtKNTbE6tVOs/p5mfvKab+rrGx3F+szrzC7aM48A4qOjo2183Evy8M76ND/kRa7ndPkrXhZYFri+LXDdAN4WXQtYi4lrC1dBfnyZVV6L3ly3BVN5IXni5MQnXUi2WF08FnLUJigPWejJszBaVC2Ywp5qszJyUXLiLx9/Yc6Ln67KS+OJjyzX1S89x+rhyQ5zWdezvFmWcmmUzUrHJ57r4609ZdoX2mAqF18t2s7wnhmAbPy7f5zJfUCX7h19G0P90G3jLOfTvMpunLEeZ3fPjV9WG7njl9jG+I6rU87wPmyCkbo8lH1IYyPzKXtmS/YGdmzkgBOQBeTYzJt/eF2bk+atdBt/dk82ecm+2F6oN48f2eQKrpUnXz+Q/EhZ9ZXjB1jU1x8E3MmXFrvfADUeTL865xcOfVTthwYARAAYwCMHBVi0oz2UnumUHurgk689bQCPPKaI/OpIkyMtqOtLTm9+85u3/H/37/7d9stwH/7wh7d2va8bMO1oA4+rNtJpHo901a4vVPHia6txB5qBaGPvKAW57KSe8eZBNt5es0UGYOcsMR3UtYYBpdqsLf25WDIe6heksy3ZAppt5hpfQf9dxyMupE9l0niLyddf5Y0hXRA95BkX5eZMefIFNgJy+zSk/NpIPnnmHdnpHY+yRcsCywI3hgWuOeBtMWsBsejMZJES8MUzl7s+KV/ZXr50Ya5XG/HPcuOrXnE8x9XZ85BRXvL29ZXTo3wxe8S/Ly8fn3rSc558VLuujysvD1885UlXv/J4xAgvPZVnR3nJqH68xZVLXysas2Gc3B1gd+yjz/iG2w9/c4CWl337yw/PfNazhyf3YTD80LnRrwEeWefMLTb40dfh8jVSo5tPyL+bbcTH2XGeD9nUxmuz5l3j5UOAHQrouW7DVs+Gnb3JVKbNeX6pczGUvnOd5M56z+XajOpPaboIKMCrnyi5+s576IgBTyoQCIg6Oyv28T/AG1Ce7ZJsusnf959s9tO2LzSRT556PIC8tOmjLjnZFI9yRyt4Y4FO3/x3dIHtjRXvKsBLljBTdiFPX/VFTC6wBtgBqsBrnmRHOPIaz7L0vTcUAOxspE8CbywPuH7Mc2Wuf7HXdM8OF1v3ifIHeI0dWx2nB/0AfGQM9mQc8TQG+3LpyrThep7fx7V5nIyVtyywLHBtLXDdAF5msHBYULpuUZGWf9KCFr842i9M8slvcaotsXZsLkL5tRV/ngJy0svCZ8FFytWJ8ChXvyAvfpuXRRrVhvbnDXpfTh4epC1Bu+TWXvnJbHFOFzLTh5z49tfSx1FyKtMuGdpNrutIXjrIS7+ZR/nVpPr84ND93gfHa7Q0PlQ4ev63Ht75oz9+eMtb33I4e8e3DiA7+jTyhTGam4q3jGMMp8YvTjx4yzjnN3JueQKAd7bLJnz6ky2L29CxsLl5IDaPyCktD2+BnZXPNiazelOTF32ZHauojca1eTa3G59YPl0rr5/xJFu5a/IiafeJPncdMOWxA+oAm+5Z7RT27clH8skENAFdx0TIBFZ5U72FAcAEXBFedbvv1demM61+1IVH1cfnjjbwtAKq6QaQRvP9rC/k8Nj3flhvF/CWAfoArmfPnt30CeymT/LEzhQ7600Omby83jNLl95CwMOM73KQNiL6z+nyr1TcPK7NxrN5qF06ZWflc5ny+R5Rjh+Rafyj6iqf1/Hajm/FywLLAtenBa454M0sLTLF5YstKBal/UKFN/4WndIzb3nJmuP4LGbJmMvlIxsuOS2I1YtXuTw8FtcW2DZ+9aqrnWRVX96+/TmNX/haFF96J3+OkzHLL+9rxdURp49Ye8eV1efkSrMT3llG5VczZs0BWx5uciSeefszD3e+crxw/hWvGa8jGw8w41kGdPcjEw8Or+7o5OHUeH3Z6fEmh/ufMjb58VLe8fjwhFVmv2w320te86xxja9086wxKJ9Szb25LNs/YaWHAHJR8l2nc3pWPqflRclQ3nVzSQxY0LmgHk8lUOqLXAAqvuymz0BKHsy5rDbjkeY9RYATXt5j8oFFbTs24otNftFuBrz0rU/0dk2Gtp2X9cMFADM9eaO9Rk45PqCVftLVEQPRztYCt5/97GcPn/jEJzaw/Ed/9EebjrzDzuwC1NqgG3naz3YYydaGPOCal5k8wBcoB7wdbQjwznW3hi7xT3LE9ELlSZc3529MF/Bnrlv98oq1ZQyRPEGaXcvrfqk8/TaG8UdaSGbxni/+FS8LLAvcOBa4poDXYmLziebNqY2+hWneqFvU1GshUu7agladubw2xC1iczk9aqP65LVY8uTM/Hjilz/LlE7HvEzkkJdHKB586mq/WBnZSJ05xIc3e+FLl3hrP/59fvy1U1v7fsiPKitOhrbaSOb25GsXv3yET7703HZtXNXYnuyXJB6hU36I4injTPZTBjD5yii6b3jTbx2AYrhxH7xtjP994xvyXxpfehkw+KFvGB+NnvGFqkfrJ+diY/ZhC7ZqvrHPbLPymz/NR3XVA5jwN+50yPaNl7jr/XhdrM4zv3aOI/m1U9vF+PW5OSAff/rrizygU57+RUAub6XzukClNoA8QA4IdLTAtXoAbfde7QF9wJ72AFttqYPfeWAgkedUvm/vO6YA8PalL3qkX/rSlXwxMAnwatubHnorQyAdcHbu1nEUxwt6qwRdgFsAlUeWZ9eX3sgFcl/3utdtb32gD321hbLbfG/1RTYeZyDcWyP0zRGHswMM+3JdpP4Tobk+ndKLbbJPtleWvtqc+R9Ph7mN+ToZxdrpmj2aP2xQ2+ZD47cxjz9kJrdxlFZfve4710h9VHpLrD/LAssC17UFringZZkWjBab2VqViQsXwnecjNqaZcaX7HjK37eFz2IovzotfNUprlwcucZPho3gOPnJq/7MU17xXNYi3QYz6zjzy5/rpZsY33F0XH55yRbXZjLmvNluJ7VfvasVD0sczg17PO3rnnp44fOODq8e3t1vevY3+YXhR2DsI0BAeozZFkY/WemRbfUJqzrbMfsVV9bYznZrnhhvfHgEm/zMl4LJKi7/csRkJrf4JLlzOX33lO746vfMk22AUkcXAGF8YiDw7ABzgnK2cawA8MxO+NQDaMniUWVLIBUPAOoMsOMDzn3iZVMgm0cZDxlAKhC1JzLV4RVWx1sW6OedyTy9fihEDJD6kpuY3mQ5++vcrx9L8JO4ADIAj+/Vr3719o5YRyuA2Ma/9rVbAM7oTw+kP3RQrh0PB/M4JONyxFdK7uPppl+1q58zKZPHJnh6+NnzSCufQ3NmLqvevp3yV7wssCxw/VrgmgPeTGOhsYiIUfFcfiH5bQTV36fLL07+cTGe2ZMm3UJ3Un352tzz2SRn/Y/jO06+PGGmOb3vn3bbAPZ1pfFXfpLMOb/ruc3yipMrXZti7cz6zTLiS8a1iM+NswrevvD8O44OP/Xe//3wju/93sNzzj7/4ITlad+VGud0vXls+NIPTxneX4D39Nd/3egjgMXOg++xQ3NR3ZjtoaL0bK+EyTd/2rznevvr6ieveD8f45vr197FxmQkv/aKa2cv86R25RfUAdCar8CKwEPLSwqAOh/L28s+gCPv55133rmBOjqRBbh0dAHYA4YFcoFSFDjkZXV+1psRvPnB8YK77757kwOcIqDY2xEAT+1qRxsCkib/7ADe3/d937eB2rvuumsDssDuPeNX2+jBywxo80aTA5zzCPNa0017PLH6ysN7dHS0AeDZ1trLXvU3m+cJ59nlqdQWvYHmgLw6e3lkXgjREWk/mq/TJ57KxHOb5SfjQuOvVU8bPZTgFbLNXHe+rm156hsXNPO4ntPVWfGywLLA9W2B6wbwMtOFLiSPt9jsy75W+vGG5zh99vKOq38h9ZJTnJyvlY5PvOetTP6llFX/YuPj2jsuj9x5o7vYdi43v236lvGzwoDAS1/+ssNLXvrox7zePfbQOO7glWTDDXy4deztfmL49PZDE6Pm8PqdAnDGpjiMfcmqzeN0ks1OytfoXP+4dIpdKF/8Fxvv5Vf/pPzKi08CT9UHJvGIgRhfAuNFdZYVQAXugFqAVeCVxQfgqJOXt4+5gUuUx09aW8rxu1aHh9YxA55ggNoD8NkBZAFW8p2rBW5R9Vyb57zAwCVAi1cakAZ6eY8BWzFQFbCiDz5z0tsYvErMF9CAa57ax/POOntMT+eQ9afXtfEYA7xkOAPsC2sAbzan76VQY3NSXeUn8ZyUf5KsOf9C6+IL4Fb/YtYf9S+0reSveFlgWeD6tcB1BXivXzMtzZ6MFgAynnH7MzYwACwACbyHbXIcWEAMYGCjbLN8aOQBRmhtik9sZgS6irOpdONQC9Lnx2CUA5JAr1dw8Zo60/vBD35wOz4AHAKZxg/YAyyByahxE2srsArQmgvewUsu7zEALQ1sCn5JrWMPwK48eqUvWc0PZd7ykMfX2xvoyTsN8Jpz+OnK4+sIA9lAr1eXqSt2BIOMuZ36Qn/teZWa9/YKfvSCdxpgl68NcjozfJKsZK54WWBZYFngyWaBBXifbCO6+nPBFgAsXvGKV2yePIACaBA6xjKQ0HkQE5gJHGmkvAtucDFekAUCu/uYvXns5AtAIe8nrybi0XRWFtADHoFI46meMRUDfgV5gB8e4BMw9hAEGAO5vMZ4eHYBV23y+gK/QCUvLA9vbTUfxHgj3lReVfy8rAAzwAuIaqd2zUGea/PSg5fgLK44UE0u/bVRe/Tn1QWkvQ3CEYx7xgMAPfVBH3nC6UA2uxwHnNN3xcsCywLLAk9GCyzA+2Qc1dWnC7KAM5I/8iM/sgGIo6Oj895dgCLKoxiIqQzwkld5/Cu+eAvM4LDa+zzp2d7SvKHO7AKDQOfnPve57W0EgB8yNgArkOeLX31RDaAFMtUDZuejAMaXN9gXyABFxxd4kQFVdbzlADgGqgFu8wboJbtjCbVNR2CUTLqQ580M9OHZ7ZgFPgEQ7fgD/vTXB9d46C42/+Qh+gK3zhw7K+yNDMoBZWCbV9c5YA8H7KQ+ndizsAlaf5YFlgWWBZ7EFliA90k8uKtrj28BIMWXggAAoAIFaANXMyDAN5OyRZduAfbc2/RrSQvk4eP99JE/oOhaIA8o5O3l9TSueYXVBTILxg8gxQ804g/w5t1VF2gEjJUBwryyQDUA6zwuQOxaW3jo0NyY02QBxeQBnkgewoeab9mlcmXJUha/a29zAHK92cERDP30OjVHGNgG4PVKNWeCzXltJD89yV+0LLAssCzwZLbAArxP5tFdfXtcC9jsAQqAh5cPSQMMAYEZcMhTBmzkuYv/cRtahY9rAeArexfvK8z5XQOYwCPvreMCAB6vK1DH0+nLZsbK+PLOArGOEQC20sCgPAAYaAR6ja8xBZ7FPKfac2wCf0cdnI3lIfZWBSCY11Y6UEoOai7t54k0IlvAZ07Ri4z0qH5y42cz/AJw/+u//uvbj0vw6vLkvuUtb9lAL4ANjLNJttF2gHdTYv1ZFlgWWBa4CSywAO9NMMiri8dbIPAgjvZ5gMZx5QCDEHCp/oov3QLZnoSTANk8FsAgEApoAnTAHcAIgDpj65fFgGLHERxN4KV1HAHgBYKNHTBojB1LUFdeIFOsPh5HDZA88rUV31Yw/tA5/YrjkVYecJWP5AnxbZnTH/xorjfLAniBceCedxfo53H2ajbHGPQHf/KLpybW5bLAssCywE1hgQV4b4phXp08zgKAwAwI8JQOiAQ0lAUcupZedGUskG2NAyp2XZnYeCkDYIE5nt7OyTrjC8g65/umN71pA4IAIl5xMsVzIAegBXYF7ZgHnZPFyyvsDHhtAd7qCTPhVV/QZp8k4Kd7gDY+7XZNjmv1hPpbn2uncjF+OpAPqM+8ygp4yFu0LLAssCxws1hgAd6bZaRXP4+1gE3f5g8IzFRegPe4cvwLNMxWu7RrNrwYOxoL/I2JMRKMGZDX0QI8PL+8nsCpow9AIU+uOOCLD7BtzKUBRUEe2Y4+eLNC3mFvU/BOW95jRwXUx0dm9dV1jehaKG+2Vn1SVpj5q0NvRLZAR+DW0Q7XjmwA5o5eAOV5ovEiOi5aFlgWWBa4GS2wAO/NOOqrz19lAeAiMBCQEAc+KlOxvK6/StjKuCQLBOrmyvKMTRQwDAwGAAFOYBPxojp2APw5lyu49l7d+Qwv/mSrH8iVR25j7poMb2jw2i/Xf/tv/+3NY+wLYcAmAooBYjo7ApGHVVmygHGER94MRONJJzzKm4/01QYCcvNCa4s3W9qX6YB8fT06Otr00CZ+8hYtCywLLAvcrBZYgPdmHfnV7w3sABkCkAEQiAMc87WyAtPN/AtIXNpkulS7zbafr/N2+sKZL5H5AhdPp7OtXiMGMBprMRCrbpTXlwx6KcNTHXx5UpUDocq9XqwvrvEAA9qArrdH8ALn/a292ZOsjVkHbZSnjQKdA+2+LAf00kU/gW1fuJOnjQCy6/qkfmVkInn1Y8tYf5YFlgWWBZ7kFliA90k+wKt7J1vApt+ZSt4xYCcK8AAKgEFAxXUAAq/8QER1V3xpFmDzbDkDwfl6lozXmM3j4XVfvrT1yle+chtbHk9fYJPP0+nVXLyhyWw8zQPgFpkLgKQyQBMBz4AlIPv7v//725sRvAoMsL5n/MiDPF5VX4pzjvjVr371+XcE88CaRwJqLrkuD1Ct7+LSroFZb2L4gz/4g4OfCfbDFcqBaWeIAXo/uIHPMQtnlh3joLM+s5F22Kn5Wrt0IGvRssCywLLAk90CC/A+2Ud49e+CLGDTFwJCVQISZiCiPJ7y413xE7dAtiVpvp4lZ3cxnmLjx7vqXC3AyfsKpDrTCpwCf0AiMMtDOoM/gBe4Nd74AqXyAEbeVKDZWWCA8wtf+ML2Dl4gGUB23IGHlz7ApjyyBHWSWT/SGfBUBz/95RfI1gfv+vWjEp///Oe3H9cAfhEgrS1AV9uA9nd8x3ccXvva127nlQHejjKQla3IX7QssCywLHCzWWAB3pttxFd/z1sAwABEAgLAiWsEFCjP6yutLB75AZPzAtfFZbFAY1BMaCBtjufyeTx4cAFeX9q6Z3hfgV4eWOARgP3jP/7jx/xcsHxnewFH4wskApPaciQCGPW2B7FXgDnC4GgBzypZ2nZ8AJDmcVUPwNYuuTyuL3rRizYZ6SzWFh1dqzODXn2mD/nAtbPDAK9+ALfqarejDV659vKXv/zwjne84/Cyl73svEfbHE7+bDuAXr7yRcsCywLLAjeDBRbgvRlGefXxWAsAAEADsvkLkbK5PLAQD6BQXnVWfHEWOM7mScjOxfKPs3flATdAkJfXGxn8il7A1xleALKY91MdQJX3k6e18QY8ySBLnYCuPHxAah5fepH1vOc9b/PkitXTjvcAA6seqhyzoKsjD0AzubzKeBFdyAe0femMfOVANe/uZz7zmcPv/d7vbfXlkwW00g3YBXJf//rXb+Aa6J5JG9lnzj/OnnP5zXDd/MkW83jo/778JJvs+UrHn/yT8uNb8bLAssCVs8ACvFfOtkvyDWSBNqR9HCAuf5++gbp4XaoKYAABAFk2Lla2ByA6Ufn+mpzOpgKDQC+PpyMOn/3sZ7dzsMp5SHlegU/eXYAVb29c4DUlS3BtzAHjyNEGYNoPOyj35TS/buZ8ryMTgO6nP/3p8z9+4UcheIq9wcE1Ly3PM28zfvIBYHrccccdh7PjRzIEbTqOoY7AY+zMsGMM7AXo4qPHK17xivPnk9OT/mxVyF7yZ7vO9qzuzRDv7SDd/Mlm8qLj7FR5cTyl57rymu/JV16deFe8LLAscGUssADvlbHrknoDWuC4jWeft0/fgN28blQGAI4DBhSUz9Yn2bu68R3XKZ5SRwnEjjn4UhnvKkDqXCwQCVDy2PLM4gGOeVp5UeUHDMlPH15Y53IBVNc8qi94wQu2+gAToKpNclwDs7zIAK62eWo/9alPbXleb+YohCMS2uodugA7gOxIgzO7gDmZ3/7t374Ba15j+vIcf9u3fdvhhS984XZkgp5soj0ETKe3tLJFj7UAmwREXWe/7NYcrEztPObK5KPqua5uZfM8Ur5oWWBZ4OpbYAHeq2/z1eKywLLAsABQEHCYPbyME2AQ7ykQIe66OgBe+a4BUmCWVxZYBDyAx7ywH/jABzZPL68p7yrw6DgBYAyg4gdaXQOR9AFGgVl8PLRkA6e8xuR6MwQwzavbMQX6AdHALw+zct5hb5NwPlhdINwRBl+K0y7w7A0T0kDx0dHR4Xu+53u2nw3WZl+Eo4d+RunMDnmo2VdaGcrex9k3OU/2WN/ZIXvpr7FlJw87ytkvHnzKspl8JC2YH+qh6uEvzPWqszGvP8sCywJXxQIL8F4VM69GlgWWBfYWsOnPoEF54CDeyo8ri2cGIvgDFsoDvQAjPiASEAUWnbPlpe3LZTypwKM8ABQ4RbOXVppMwIhMgJcsYKcvtAG93serPl14bb1OjGzxPeM4AxCrHV+AoxcQzMsrLbADAniVaaNfdwPceXfJBrD0Sb+L1csGZLumc3mVz2l5NyPtbcCObC+/uShujjUulWWzeLL3vjy+/Xzetx/fipcFlgUuvwUW4L38Nl0SlwWWBS7QAvOGH2gILCgrEDfzzuIBvbyvPKp56YAPIQIOgUdHG7y31hfBeFR5ZOU7W+vVXkCJ8708sgGUZNEtAkKBWO2RDeAKrmtXGQAMVAOd2gasgW5A+pOf/OQGfKXx0KNjDfoL/OofvaT1k15iX1jjSZzz8iyK01l9dfWFDugkW9a3myVuPGe7sI2xbQzZF5984ymWVu5abCzl9WDB5tJs3hzCW13lKP6bxd6rn8sC19ICC/BeS+uvtpcFlgUeY4GAhBg4ABbESF5UXmmxPGGWIR9gceQA0PTGA15TgFfgaQVQARlglWeXjICr+ijwKAYmHSFwDZACqwCyYw8z8eD6Yhlwo316AbS8v3iBnUA1wCRIA7J4teGYBf0EHuDPfe5zW38cgwCCxTzN+NmKToGsbEEn5fHMOq7rh+dNoJQ92M3YyAu4yitks2za3JBvHs314lF30bLAssC1tcACvNfW/qv1ZYGb1gKBAQYACEqLTyLgYg8egJOABrChPvCID3gEFnlxvTnhQx/60PaqMMCz14M5HuDsri+sAZkALRl5TgOc0gAQfr/Ypg0AFHCWL+QNpD8vofPDvjjnLQ74yRYDyXTzhgXAlef3nnHUAdD2JgavU6MTMOvoxYc//OFNb4D84x//+PYFNl+Ue93rXrd9YY0M7aFAr2u2mUm/srX8vS1n3pvhet//5p58wXzqWhnbovJLszO+gLJrZeqYF8mqXuMif9GywLLA1bHAArxXx86rlWWBZYFjLBDAqChgIO06QIBvDgGGAG5AQj181RXzpvLu8uw6xuDoAoDMA+sNC87GetsB0AiQCsAowAKAAqgoUOsLYzy3vLHAL1DrlWbS2gJKHUsAVsn0RgevLPNlOUcgyAdOfVHO+3MBbfna4nFG+kNHAS9ZjmvQiVdZXxzHUG8Oc7+zHXkBM9d7m8u72Ymt2Cg7NZ9mezb+bDWXdy0fD/vKEzwAoXksjktvTOvPssCywBW1wAK8V9S8S/iywLLASRYADAIYs2csQBbYqL78ytQLVMgLaFQnj68yQBMAdSSAV1db3rsrALsArDyAtSMNACb5HT3AAyADMGR87GMf2wCq9nq7Ax6eW8cm7rrrrk0esIqHHEcZyAegHUXwKjGAFyDWn4As0Ou1ZfcMj6+69OD15fEFrvXlgx/84PbKMq840w+gGQgH1PHviZzZftLCzUx7e7CFedTcMifMo2wn3/hLN79mWyszzsrNFWXVdV36Zrb56vuywLW0wAK819L6q+1lgWWBx1gAQBBmAkzQXDbzKA+M5FED/AAW+c7P+kIYwAlsAqbf+q3fur2mjGcXOAGKgdXO2vKmAij4eWQBTnnkezeuQCYPLtDshx94ccnw5gbg2lEE8hynUK9zwdXxU8Bnxw9H8A7TjReaXEDXMQrAVj/JB44F4JZ391d/9Ve3cjo4P1y/ATZ1gXd9ZwO2ALz1R17EbrMdy7+Z4pPmFrsoY0vX7Iiyl7LZfqXxuGZnvIU92MWDkrcl1p9lgWWBK2qBBXivqHmX8GWBZYGTLBAYOKk8UFA5/oCHPOUAXl453rXAH5AHqAIaPLLyAU4yAFLeUt5VwNcPOgC25ERkF3jzgF0y5TmzC6ACpo4TOPfLYwvwAkjA82//9m9v4JfXFnAFmHmN8Tt76+zunXfeuXllyea5BZoBJUcuAFnX+IFy4JgnWZ8AY3WyBZ30U6yP6mqXLnTj+XV8Qp1Ab4BMf29m0MVmEduwL2IT9vPAgtjR+MtnO/XE6qAeODw8VSY2RsJs4+qrp/5cJm/RssCywJWxwAK8V8auS+qywLLABVjAhh/oENv853R58gMG8oAGICNQ4ktovKq8qQAncCcAMPL/8A//cHtDgjrqd8TA8QHeUGAXMAFYtCMvXjqSCbAK+Gaggl87AVrgFZhGPLZAKMDEswt4Hh0dHfzCGr4++gbCgW+y5dOLTuo5rqBMff0OPLvWbz9Y4Utv+B2ZkAbG9dEZY0DZl+acV+bp1QYbCK4XPXqu2bgittmTcW7cK59j1/McVX/mj1f+zCu9aFlgWeDKW2AB3itv49XCssCywDEWCBxUNAOCvGABgxmYyQN0ATpgEtjzZTRvTPDDDryvPKMAKNCLh1fU+3ABV/W9/xY47twrDy9PLm+vtnj2yAciA7R5cXmL/+AP/mDz3AKU+OiDlwzA9LWvfe12XIEu2gNcBTqJtQPsaktf1SMrDzB56vEqCoCqvsRHBp0BeWBbufq+yHbPALv0oxedgWs6+8EKRyIc6dAnQRv7cWg8nuyxfrM/GwjNOXHXbI5P2pjglwZk1UHK5Bl/Npdu3JTjmx+eqi8WFi0LLAtcHQsswHt17LxaWRZYFjjGAm34QAIqLQ5QVC1QAngArj62B+y+8IUvHO6+++4N7AKAvLM8pnlrgY3ZiwuYAMmOGgCg2lIulkZAMkApTwB0eFYdWyDPsQPlAJGYTAFfxxB4VOkKHMkDSsmK6o+0evQFZPHPhE8b8gPUXovGk8sGdFEGyHZ8A2Bno8740o3eAW789W1u62a7zgbswzvuJ595142bBwiecTxsbBzytDeOgV3jp74vLMozPs5mI/X2NOcla8+z0ssCywKX1wIL8F5eey5pywLLApdggXnT7xqICFAQ6RowBUZ5LH156/3vf//mrQX8gDzABdh1dICXDV9gFjgFPBEwSA5+7QGUAjkBWPWBSOCQ546HGFAGHH05TRmPKT3TGZBxzeuqXsCSLPn6sAc71aWXsnSa+bQhIB7k7/zO79yuvQ2CTrzb+sZj7QiE88C8y//pP/2nzQvMNuT54pszwek8t70JvEn/sAM7/qt/9a+2+WR+OJby0z/909u4/Yt/8S+2sXvXu961AWFmYk+hMeZd/4Vf+IUtzxz0wKPcmMfTHDDGyAPMGoPNFOvPssAVt8ACvFfcxKuBZYFlga9lAcCgjT8gUZ78gIMYkONJ8wMMv/7rv759iQygBPh4SAFCoA/I4MXl9QRSgVAgNRlAjXyU9xUI5t3DS44vmAGHwJBjEUBNnlLg0vlYXl9tpz95rtUL6M59CMTTL97K5366lp8svPL04aUvfelWlyy24F3kveWB5F2kN529tgyI1y/AHwFZtb1l7P5oY090QHNZeXveq5U2Dxzf0PeIfgLdeGjPjrdgsBfC5xMA5fKNX8Qe5PmkQABWPSz5sRIPOr/8y7+8efh/4Ad+4Kts5xy1N3J8/vOf3x6EtBuQNVeMkXmQzS/WbvWJruoK8kpvF+vPssCywNe0wAK8X9NEi2FZYFngSllg3sxdt5nzsiJAAQENCJDwMf1HPvKRw3/8j/9xO4cLrPJa8uoCvICMj5MBDKAVcAFiycarHTwADjCDpLWhXNs8dM68vvWtb93AL2D9G7/xGxtwpAOgy4v6Xd/1XVvsrGxeU/LI0k6Aly7SiB54kTxhBkPZQFzAwysYePLuXrpqFwjXR4CXHbzGjDdb2+ygDBB2llc/a0v76SmvdrUlP9rzy0+veK5FfM8Au+973/u2dxYH4vPO09k56ve+972Hl7zkJZt6jr/843/8jzd7y3/Na17zVWqbJ7z2P/ETP7EB5o9+9KOHT3ziE9uDg1+/C8g2buwARP/zf/7Pt/lkvuDzxUNglzykXqTObNPyxeRG+JC84+4H+fOcq96KlwWWBY63wKN34fHlK3dZYFlgWeCKWcCmPoOHfUPKAgiukeMFQB7PJQL+XvnKV26gjqdVyKvno/y8tkBcIAKA4PEjJxnynNWU7zxtb1sAfpG6PL/0AKIAG6D36OhoA5h40jH+gKQ0IqMgHb843ebyuX68wBNAK9ANmOXFlubZFnsoiB8Q5oXmtWQDb60Agnl8ASb24pXElw7pJp0csRDPfI3/apM+OrLhRzqctfVwQ6fG2cOMhxT6Ho0xQpWL9/o7o2088X/v937vFnu9HLm+ZKjMA0OET2iMlOEJYPeQVbu1p84MgNMFn7JIP5QVK+u4SzwrXhZYFrhwCyzAe+G2WpzLAssCV8ACbfI2dyTNO1laXh4xXjPXAAiPLmDq43ueVu+1Bd6AiUBEMsSAg/rlAYmOKZAHNAOBjkl4zy6gTA+yeElf9apXbeDyaAAnINGRAu0qAxQRMBL4UbewFY4/0vXDNT3mOD7xLKf8WZ669ODRpiN7SYsd1fCFNq9EA/oAL95g9QF8oN4X/Xi4gTSA2XlVnk2AHp/200/7bIfSKxtumdfoDx2EozEm73nPezaPbkcIqMTz+iu/8ivbsYSf+qmf2rzfPz3O5OoLT7i48XCt/z/5kz+52fPsOPJA9rvf/e4N/CpnKw9BrrORdrSvHllsiTqj2wOShym6NU4b0/hDVnOSTGM569QxFPWU40X4jLe8RcsCywIXZoEFeC/MTotrWWBZ4DJbAKCw4YvRvHm3uQOePLpAGyDAe2mjB3Z9dA9YyOOFA0aAEnU7nxsYDMgFLrTH8wvkkAE483yS43VlvIdk0I+3GEACpgFcMgEbvNrCI+z1l65vxfJmvvLpg0ofxydvBkPSdNF/7Vdff6TZSb/0U38AeSDYWwh8yQ3g1Ye83GzDpr0pYm4rvbZGHvlT3tyfufxqXNNRH3jb3/zmNz+mSWD3Z37mZzbg+0M/9EMHIJa92Ec9ge5s47iDmlZQfgAAQABJREFUGMlnIzZkE3PKuWjedHn6jYf9fHESLyKbtxk/Tzt+8n1iwPbk4xHkkyPgc0RGvcaR/Ahvumbzyla8LLAscOEWWID3wm21OJcFlgUuowVs7nmwAFKbeiBAGY8rTyUAKgbenEMFAAAzQIe3kpdW8OUh4A+gmL+kxbsJxImBQG2Qz2sGbNSOLx4BMYCu4xIBkLxy2qUDPXmYpQPQ5M4ghZkCL7UnD4+g7nEUoKm8umTJCyxVnkx9w4Mfj+MLfk3OR/2/+Zu/uZ1BBc6APQ8RvszH9uzFC8xe7PAd3/EdG7jPI0xeOmmrPrmmw6yHvKtNbLnXMR0aEzzG0Jf4nLVlA2d4PbwgDwH/8l/+y+3tDOxAnrr4eGad9f1H/+gfbXOl9tTjQf4n/+SfbMcq8LMZe/pVvB/90R89/+MjwLS3PHhXdPbquIOHKJ8e/PiP//h2rETb5pQx1BaZqHa1g6f5ID+ZG+P6syywLHCiBRbgPdE0q2BZYFngWlgAyAC+vBMVSADUeCEdHQDUgE4gmOcMH/DAYwnU8KyJ5QMvgAEwPf/QQ6BCjADAfqUN+AGe5QE8EVABfOQpBjTIDngoD3jIS/Zcv+u5rHrVFSsvX535eq7rWlsocCftGpA/Gh+1O1OqH36QA+AD6JU7s8tOQK++KmfXvvynrD6mz9bQI39mneb8q3lNh4BgdpjbV5699Nmc8AYGgDJvLn7ziGdW8CDlQQfVRw9SzgqT5Sy02Nz04yXqki3UHn5vd0A+CdCu+Wku8+Q6KxzRG79y5BOHPMPxFNdfdVwvWhZYFrg4CyzAe3H2WtzLAssCl8kCwAoQGShpI+dh5W0FMrwOCuAFgvF69RNwAcwCLQCcd+L+2q/92vaxcZ5XMhyFAG7wA8vqAwraCczypAF3YsAEkHG2l+cNMFGXfkC1ensgqFw/Ajt48dWnQAoeJF/QvjL1xXPZlnjkz8yzl0sOuyB64cWD9Ad447HVF33XFkDPM+7jf2948OBwz3jbAXuLfTzPduyFP3n0rw9bA4/8Sfc572pdZxs6sid7zPpIG3/kWn8EvI2/MtdAP3vNb29QB3m127//9/9+A7jKEc8uz/g73vGOzZO+ZT7yB783iPjCG/7mHbD8zne+czt+YbzobV6Zc946whPP02t89IPufQLS+GlCWeMx93fWYV0vCywLfLUFFuD9apusnGWBZYGrYAGbdaAKcAtcdcYU4PXlKh4wZ3Z9XJzXFhjhkeQRC9jw0uJFQAx5BWngAZiTF0CUTw7wR4760o4D+JEG53flCzOVDgSSg/RpD0JmHQAceuiHPquX/GJy2CUw7lo75fEys4W82hLP9V0DrUfDy0uOcp5D4MpH+W9729u2tAcIYM/REA8PdEtfMurf3Bb98ETpUPpqxdoVPPjw3LKPkD765IuFxlbf8c19Sk/A0jh4wHEW+E1velNFW0wegMt2P/ZjP7bJ4N1V5x/8g3/wVWeHycPrGA6bZkM6eJvI29/+9vN55sF/+A//4fDzP//z20PH93zP95zXX+OznaXrW7G8RcsCywIXZoEFeC/MTotrWWBZ4ApZwKYOCApAIE+j994CMQCYj9mdcwR6+wJbQACAUQeQVR8BPTxigCFgC1Q4EuEjfR9Bq+tja0DEEQn18QO6vGtnx5ebvvu7v3v71j9wiI8s9bQH6MwAUDpPIj7to3SjFx0AS95jOgDWgmt9QmQWyCALaOWhFTuHLNAdiJOnfxH96KJdITvwLALuL3rRi84fCdFH+qiPF2lbGkBG8uvnDLC0U38D01uFa/CHLuaLM7K+pKb/xlO+4wReL2buOOrCu83W7NIYUVlfsrt6e5KHX1/F8bBPdtjXyV54BTrhJ0NbUXOU3vFWRkbj41pQl5xC41OdFS8LLAucbIEFeE+2zSpZFlgWuIIWsGm3ydvMgVag5LOf/ez28S4PGYAHdAJtPnLmMQPU8kTa8IEFgBX4IMc1MCi4dlQB6AQwpQFInjZeUh87+4JaoMebHpx7FXwzX/soYBHACYDQH0kjumhLXxy1oG8BuHUt5m3sSAY7AKQ8gLyM9A7QAEpAsvaBHzrjA/6Bc/U6soBHUDf9ADTlgi+ysZ0ybfjSVbqpwzba0Af56krLF6Tx6XNtbJ2+hn/ShT57ck7ZOPsBEX0S8OsHO0XZSoxnT80NddSXrt2Zlw4CGV3v9dJGpIxM+iAyk5tO6TnXq/6KlwWWBS7OAgvwXpy9FveywLLAZbKAzR1wRYAc75uPinl3nS0FHAA14CzA6riDs5NALDAIkAk8Z0AZ3jxxAZiADj6AEpD94R/+4Q0wakubPv5WHzjiEQR8gV2yZpqBR6BGHk+ddgBd+gHuBV+C40kGdIFgfQaa8CPATADq6QbM0lWfgWJ9BsrV5ykGkABdDwD9tLH3CDu/TF/6CMDSrK+2eLHlsT0b0pF+yBjok/zsy548ynRyHSALNAbINgFX+U+6dDbW2xQCj1Qx1uyiT/psjNhnrzNby2s8527I004gl/2lBXXUjbJrY0sXefj280gdZagxS26ytT1TuojJVD8ZM9+6XhZYFjjeAo9dzY/nWbnLAssCywJXzAI2b+AA4PXlKQEoBLSco/UqMmd1ARagFAgOkAEL8gRgDkgFzKQDEryVEYAAvAFCQC1wArSQCUR6pZRXeWmbTsCFELCgq3QkDbgCsjzIAOQ94yN2r6LioQZYlQFKADpeetGRTO3Tmw7k4pEHfMZDD0GfyOOlBX6Ba30DiMU+tqe3vpCXzuQCUUieUJ/w0UeabGd6gWt9oSsvsqMBdBH2lJx9/tVI1y8ebx55x1Dqc+1n82xovJC6kTz2mfMqC4TWltjDCXBtDHjJycZn3LQnz5ER88x4sGWy8bArPdPFde24FvDIK02fdEg3ZYuWBZYFLtwCC/BeuK0W57LAssBltIANH4izcdvcgVzBxg58Hh0dHd74xjduYAbwAgIDFryfAQIqqQO44elcZEAGGOQxJkMdYMKXivDyDvIE+pKaNA8v4AjE4EOBDvICGbWNDwAFcn3L3k/Z/s7v/M72mjM8wJHztr48xQMLNALl+gfg0wt4R84Yz8c4HEEImPP8Akt4AVK86gLWAJb+AKY9HJCvP+mcLQJbbAWMAffkAc3pDQTTDRDnQX7d6163xTzKysigC1vMwHrrxFX8o/36pz+NDRXY3pxQbowiaaT8OJp5Z74eDMytF7/4xYd/+A//4fYWkQ9+8IOH973vfeflkW8c3vrWt25fgPNQ5cuUdBEAYrbVDpli+c218nrwkZ51xouSN/d5K1h/lgWWBU60wAK8J5pmFSwLLAtcSQvYrAMYbfB5wAJmADGQyGsJgM0AQR3AV1APMCATGAgQiwHSABCwAQB71RlQ6Cd1gV7AkmznhbVD3gyKyJSewQevLQDKI+09qoK3SjjSAKiQBUj70h35ADewK+iP+oCr4w7k8AS6FjoDLFYXCAfMgVRye6+w/vI08s4Cv/R2DSwD2vh7qJjHUj3yfJFN/b7QB3ArY3P91Tcy8OEH4IE+PNea6OOMLqJXNI9d80uZfhhvpG6UHGM850sjsr29wdi7NnZAL/v0tga8ygV2x+/TAsQD7Wev8Se/+UQ/eTzU8uiIXLOxWIhmu8dT2YqXBZYFHt8Cp8ZN8+jd9Pi8q3RZYFlgWeCyWgAIAG4BUy/+/9mf/dntnaS8Yj4S5ikDHBxpADSA3ICuL3MBd4AjAjKBVaCDPPkAI37tOG7AA6s9AMO7aL/v+75vA6R5lnlFybEstjSK1Y+kySePzt4mwbvLU6oMOAVwgEQfbQeiAU+eSCCHjvTIqw2IA7odhQB+HYXQjj4BvcDzS17ykk0eUAfI4/MGCh5eNlMHWD0a3nHeWx5rAAzRTUC1Twbdf+EXfmH7sQTytEdvffaTuGzy+te/fntrBcCof4DXHDahV/kPoO7sNeJVBRbZlN4zMNRXwYOIBx3EY55d9JmHnm08nAQ6yZCnHWPtmscW6CVPvnfuqm9Ms4f67AfoIt5zeqpPTw8+KH5zmJee3rVPPn79QeZNefJR9cWLlgWWBb62BZaH92vbaHEsCywLXEYLAKAAHq9mX0ADTPs1MEAWEAMgvbFBGvgFxAK8gKJ8YMM1kFqgKqAYmASUeTwDwMqADPWBDPWACeBCLC+SRkAFkElvbQJAgKJ3BQOpZAGGjgAAmc54On/sGAC99xSQyQOpTcCY9xegAmKFQCxAqw7QTA+gCp9+AaDq6Qdd2JT9BEBJPfw8swhgErTNUwyEvfa1r9142IUsgA1QE3ypTV95xOUD37NdkilmJ7KzIb7jANkM2tSLTspP3iwLoMzDW7v7+tIFNoifrZCybCmdd7h26A+gzsdh8GQ7D04n9XGWjw8FXCvTr/rhuvb3MulToHP6JUeM5nxpvOhC8zfm9WdZ4ElqgQV4n6QDu7q1LHA1LHDShrpvOz4xIOYjdGdGAVpgjrcMuPMROtCFD7jkkZMHrAELNm5lgAHwC9TK67wqMBuYlA/YAHSAIdACqGoLcMwrN+tKtkCG+gEUAEQe3fxE7C/90i9tnl3gkkc1b+pLX/rSrT1AF5jUznGk7bkdbQUogXsPANoCNh0zYC9HMXiUXfMEHg0vLo9joFo94Bc4ZVf2ZEP25pnFB1RpV/uRj9QBdB5p9mMzDwmOZ/CIOyusTeOgPN3JCpiRifRDPr7sP7eFB2/81SlfXZTc8htT+eWRv+eTV7lYWtCeONAfX/FWafxJN3L3beGVl6y5TnLql7Tr2d7Vr554llWb1ZNuzs+8tVUe/llO5eXjQ3P+cXZ+mGv9XRZ48lpgAd4n79iuni0LXFELHLehykM218rLEwOqPrp33tX5RzFAB5gBrzZiwA9IIkMaeOrYwgwKlAMEQCXQSTZPqxDg4l0FBMlxzSuKlycWAAyQkpXOGU1ae8AWmfQEAj/+8Y9vQBAY5R101MCrzHjxgEbt0Qvps7bJ2VNl8vUX0OTtA5TVyXsrls/jC/TyfLMVnQBjZ5CBef0SUGAZUNVvNtUfcaCvcWEDbUTa5n3Xbw8V+DxQkF2/Zt6uZ/t1PQNVeVFtz3nK5O/LSovpVp05LW/O1650YBuvMKe1Vx1yPbw4WiDPQ5K5Ur14lQm1LS6NZ263/HhKF+NvXtSOtOuo8lmuBzaefHQ0HnroSf/qJau09gS0L9sy159lgZvEAgvw3iQDvbq5LHAlLGCjRYBEm6l0m3of0UrbtHkbeQq9//bTn/70BqzU5ZkMfCZHnQCWuvOmrg7gBoTxRoqdXwUEeHGBaiAZMAT+tAlI4nUeGEB19MDH9+RqC7jQDiK/tsnlaXZ84SMf+ch2bhOg9kYEX05yrvbsIx/185aqS45+kCt0vQmf/lRW30pjYQ/nTOnIPoCufgh5XJ2xpYc3KThqALjSGxCnsx/WwM9WbKHPjk6guc2AlXxA2tlU4J4t6eRLWs4lA8xzX4wv0iY+RBbwzgbKxdpnl8Z2bm+WVznd0Dw26qSz62xVfWkBT3ppEzWu1Ut+euDX55/7uZ/b9H/3u9+92ZDsdCAHvzzyZhn1Pf1rV530ElcurkycLDzpVDndzDcyhXvGeeN/+k//6Sbrve997wZ404scutVf46Ls8drWzqJlgZvBAgvw3gyjvPq4LHCVLGDDnTf1NnbNA6C8pI4yeN8r0AbQAWkCMNXGHWCZgVKbudgGzuuoDkDourcbaEc9XuM2fiBBWzyhACIA51gA7+esL7mIHrybADogdNddd/3/7N2Js6dJXe/5X1V3sy8tcMd7xxFPiQoIiKyNKIsgbiBx1VHcuRGu/5OhwQQTBi5hhIYOBsgOgiDd7OJ6exycG06oCCJLd1fV5Os59W6S3z3VXVVddbrrVGZVnty++c1vfjOfzM/zffJ5frsPfvCDm+xkY9X1Mh2g6QUoQBfo1i6XHgIbW+b4M+tDXu0lQ2ll6gI4+oY/Ky955bPsAqMAvn4C8tpktQbogfv0SedAP3AMiAJP9ICvOvlkxQ89fQo5VkQgmm47xkE2cpM5j1YeXvt91U7joS4aedXZp5c/62MjvMif5KhO7WsPD+W8MY0nmhw59MuRESDxR37kR+6tp0xd9NWNX+n41G7l5SfDnHYWnEUZrbloTNDFU76201H56jlqwv3Yj/1YLDfdznWiR1AfIq6dmaayFS4NnFQNLMB7Ukd29Wtp4BprwGYJuHDiNlUAQ2jj57P8yWM5DOw6F2pzPhiPZAFQVkegTR20PUpXP3CkHfwBTh54A+oATfXUQQ/sOdsqDrACMkCfOiycwK5jAABkoE0ZV3tkc3wA2GWN/pM/+ZMNYAJ+Xka77bbbNsuudgBB1li86EFdTjw9lK9sv1x/+blO9PrLkwtAdWOg3/qoXeeJ3Ti8733v2/T74he/eAO8dHJmWJ2BKGekOzoCLDkaga6Xz9Kn9vHWNuAu3lgEdNE47mC8AvnVUZarP5XhqR+szJy+1Mdo5cubvTz6QiOkT+VzeqZRhob82jMnOHJwwD6nfXTczFcdrnbE5dGR8W2M5dfWnCeO3z4febnadRP2hje8YevLL/zCL2w3FWjShzA+5K8PZJGv/fjqJy8vubTD78tT39AttzRwI2lgAd4babRXX5cGrrIG2jRtqoEQTbQRt7kqczTAJs+qxXJoA1cOJCi3YRe3obfha2MGFTZ8wAU9OmAMIARQxdGydDpLqw1nbQE+AJE11o9AAK5ZY/Ehb0CB/KycQLJzxs7sOh6gDWD3u7/7u7cjEc4BZ9XVD26/3/U//egTt0+/ZY4/ZMirk9dP/QLwyc2qrW/620t/LLj6qA1AFyDlWYXdbPCON7gJ0H8yAP36NTvgXTlQqz1HKbRBLu1qg37131lXlvN4aDuZ0Tdu8ua0eE5cOSeebmaaaOeymVZ5bYhrlzNXuOpJJ598PHj0aApnefbbqZ5QHR5N+erO46wsfrUdz/QTTfWk8/HdGhh/krF05fFMntLaFC9Er534C5dbGrgRNPC1K92N0OPVx6WBpYGrqgEbaUCiTXYGAsoBNo/hPSb3qSuWPnmskxzrLiAXcKoOvm3OeFYuH1AVylMfoGPNDUQAZay52gFU8e+bvkAgFwgIJAjJhg8A+YEPfGD76oF8PPzym2MM8xGMGTAUJwMnXV/IMbenPIAztx8PIT7VQS9NdmBXXL8da2A5B/iBc1Zc380FTjmg1Tlj7bPuAr2OaLgBoY/5/DQ5gHgWcDcGQK3xcsPA2o0XvizMdPuqV71qs5bKV7ebh25m5r4YJ15/9Dt9kFHddFC5fPXlp09lXLRbYvqD71w/OdBzLLva7WYJuNdG40A+6eaWds0b84xTlkzS8cWzfGH9RJM82uDVIZebBWdwlTuGIoyPduNNFnOSHOStT+i1xSW3PK784vjJ48lQf/CaabfK68/SwAnVwAK8J3RgV7eWBo5LAzbZvE06r/0Z1Nh0bcxtvugAEKANyLKZK2+jb2PGI6DQxo53QMCGHZBhsbSZA9fKgV4WSFZJDoAD2Nr4AwjaFGcx9TkvL2x5qQ7IY00GdgFdL24dHBxs7VVnY3zhT/zmvOIBC2G+Mrwq19f47NOhRwv86BPwS3fyAHRWaaF+AzP0Qa8AOsuuc7+9yKYN5XQXnbaND0DrXKnv1tKnGxOgizz4AMHq0wVrsLaM4+zQzv3wdQGWYtZ97RhXvNWn38YInR9qANxnvbBW1x7eAP6d44kBunSmvfgad1/N0Df5aPDTPou9kB7NKXWcK3fTpB38OfXw1448NwHkpCNl8vDpqwlnLhwjkV9/1cc/z/quv3jkyBXP8uLrJtFcpmNj7Zwx3uRITnXInj7qr5B+nTnXL2lyJHttrXBp4EbQwAK8N8Iorz4uDVxjDdh4972N1dEA+UAX4MFyCHwBCACSM7U+56Usy2WbuE2Z29+kgQO+ssoBA5ZOoIqFVui8qTYBEXwDxrUBBIkDG2TFA/B529vetn3LlhVUXZZMgBdg1pfaj88sS3JXFv/qoJVXfmn1AoLJ1Q1C/IXRiAdm0dEfcK7PvsML9LPC0jdgx4rol+sApXe9613b0RLgC5By1EO+MSMXfs74ft/3fd/Wf+MFUGmPbll8AU7AEQ913UjglexCntM3QPyNb3zjpl/yyCOjbwT/8i//8sYDrbZ+67d+a+sDWfAAjH3j+Gd/9me3bwaTz9GY3/zN39wAIN0GGIFD9L4t/Gu/9mvb3JLHo1Hv937v97YbGnR4mRdAJOu3vuinfPrUx9/+7d/e+uasrfLGTx/I6xcCOfIBlvToZkk7zllrJ6DpCyGvf/3rt7zf+I3f2PTwS7/0S/f+KIb+klW76YHc+oiPOXrnAOD0To6cfv3O7/zO1p62yM67vliShfgq0zc85/rxWeHSwEnVwAK8J3VkV7+WBo5BAzZ8zmYszgdyhNI2VeXAECDBi3OshqyqwJpNuLo29uIb4fgTnzZpPACV6gF6HBDFSstKCbBqO6tdMs288ZMG4IAUPxUMpAAWHvcDKH6JjLWQhQ19/doanP6kg7KSVVg8GiEn/yi54hG99ByXBlrcOAQggVLWUZZeAJ6O9J/Flz7oXj5LL3DHciuP/tHRJ15kckzBD2o4ywss0ytdA1Z048VDoMzNCguiNrj6uSXGH0BSHXoV5+ovWu3ql/Gj/yyYG+GFP8pZPAF58rK0spyi5bVPTg4tZzyVaYtsgJ5+A+vaojt5OfWk+fpANjKz9qP/4R/+4ci3UJ3kUOc1r3nN1q4x0F9laJIJDzpEq8zXFpTNX1vQnl8dTA/oeW6WFw/emKc3NyO1tVUYf7RDFs58Nl76xS+3NHAjaWAB3htptFdflwaugQbaeAELG7IN18bOAU9trICWzTwQ6tG4DR/oAkiBLryAXSAYGMZPfXzy+LJUAWesXOoCokAYQMTiBtDY3Fm4yMW1yeOpDQ6QIC8wByQCNsCuR/b4ekHNFw2ct2TBRKu+/pE1J3/2c1k0woBeYXTqcsmY/uRpL3rl6lReff3wkh6rJj2+4x3v2EBQ5UAxfeHjUf9LXvKSzRoOCDm+QX94sGB3NEFbeKFXt36jU4e+ADt1nRk+Myzh6nDk46WN75ve9KZt7FmMtWEu4Ae8GkOAGshjKTVHXvrSl27W0lmnALozysDz6173unvlAXZZTH0TWXvq6CcQ+Na3vnV78VC5st///d/fLNTk/emf/ulNVjpSx3eW3zC+mmDe8Zy+klG5PHKbU+lfvn6YT24uzFHnpH/3d393e9nP/PnJn/zJTZ74AeaOi3gZUB08+Nydw3pLDgD/h37oh7bjD9po3Mn567/+6/fOCU8yWILx095P/MRP3DsO6uH3nve8ZwP6P/VTP7Wd205PzY/aXuHSwEnWwAK8J3l0V9+WBo5JAzbOfJu3TVWeTZcVitUV+LGRAxGAEmsTgCUNXLT5AxABjzZn5fFUXjvAB0DGa09+4EN6doAQLx8vdYFdYMFxCIAXQCCTz6U5w+pYgMfYaPWF00Z8Zv777c1lySssPpdXt1BZ8qIvX1j9QnlkBlDdLAD9wCids8ICrfpLh+lcHePBAsgyiFY/8UCnXB1p40MWYyKP/umCTtBy6UY9PgfAuomQ58bBi3/44Ic3hx8ZAHA80b3yla+8t5/qvvOd79we2bPS/uAP/uBGhxZgNk4ve9nLanIL6cYPNBjPH/3RH93kxF9bwC7+ObLI/8M//MOtTfFc/UvX5ZNJXno153g3W+YRYOyIwyte8YqtijbIi55TX1r+zJu+WKHluTlwcyKOnhMHqKtn/FiD3QRqz7EVtLy23v72t28/qKEeAK0/1dV+fDfm68/SwAnWwAK8J3hwV9eWBo5TA2382mwTtckClB5/O8PJA5eAjsflL3/5y7fH04CCOkATKxqAzAKsrnxgziN2j+Vt2ACTfHzkA3HaAPZs4uo7uxqgIpNNXj0yaS8gox1yAUPO7wIqLGWABhm99KMtgCLAEmDQZ2WcsLg2uMItMf4o369TWaE68RdHHzBRXxlAJlQ2l+PBgkh24Qzgyc8aCtSqTz++0sBSS++BXnqhTyCXS2a6M3YsrAC1cXLMw5EPoLN+pYOt8viTvPIDknjPulFXu3z9qe34qK9NusjjTXbhxZx6PDrzCa307LTphsl8QaecfNHFn9ysuDnlZA7sSusjOfFJTvTKals82njPPMkRHzJrFy9upiejdoyt/OZ1ekavHprmkr6a4/UzvmiXWxo4yRpYgPckj+7q29LAMWjARspzbeTiNn3WJxY51lNWKGCJBYt11xEBxwZ4rk0bDxt3ll8bsg0fIJFvwwY6bOqOR7S5A2RonNd0nIGVEHBrQ59lxINT13d6gV3HIZz7VNcLUl6mAgrxBBACDHMfNybTH2WcML3M7VYW3UZ8gV68OnN+7VXnYjTVcQPgJTR9BFAdBQBQ6QEIpm8gDfD1tQD9My4s7x7HK5uPj9Sumwnldw6LKcsw3fnhDW25KQgI1t/kAcTQ4jOXxRcdWckXmGvM4iFED6RxjZ94YE68+sq1JeSrO88x9LPTb3R8dZTjHzg0/2aHVp5Q23x9jE/0ySQ/V53ShTON+KyP2pCfn/PwmOnJM+voqDbKW+HSwEnWwAK8J3l0V9+WBq6xBmy4NtRAp43Wxm4D7hE1MOkRrc9hsSYqAyCBMT/sAGzZkFmyPA4GlDkgF+gFpNq0ARa0HAAGPGvT+VWARX1g2ktNjiSwPAZIyBooIyOADOR55O+7tEA5MAjs8gcHB1v72kKfw2c/XdkcouMCQIXlz2Xi5QtnwBJdoEZ6BmfVk08udZUD/j6jJs/5WP2kFzqhI7rtnDPruPEAZPGjB+X4kFsefbs5QEtvrJBo3FTgl8zkbIy0LW3c8JhlJa+ydKnMvCitPD5455WnSzTS1SksH13yz2X7cqAnizkhrC/yyYBe3sxDGadMPS753USoN8upfOYrre6+LOq4BoT4zE8p1CGfMrLgFw/tdR3OPJNDneKuiVn3+C63NHDSNbAA70kf4dW/pYFj0IAN1obKB0QByA9+8IOb9ZSVl/WU9RHoZN0FDrxww2poo7bJO14AHNnMbfTAlM1ZHnphdPixIHMsjICcs6qsmGfGC1SzhTdQMAMObZHR+VKgGwAAkr38dDDArra5wIWw9Awotsz7+JNuZpKj8ipP1tJzu/KUB3SiCQRVTn90TQ9uJOjYuOgvEOtoA32hoa++wgDQ0i990r8jJEAXR45AlbEQx9fLYdJuOmagHDjEy7EH48U67GeQ1Y0HOViJ1XUW100Mi7Q+GSMOsDZX9Ac967SxJxOPdt+ZK+lOGTm81OeFxFkOZXTqZTA3aXgnuzLzgLXf0wQymL9kxxudFy/dAKgnT4heO85Ry8OfQ0/fXlrjyqePnPpuVPB03bz3ve/deOgjOtcUHdE3fugdTfHSpnnsk3PytUsHxudgzGd0dJzc87VQ2ytcGjjJGliA9ySP7urb0sAxaMDmOjtW1k9+8pPbG/XeqmfVBZoAUECX5damawPns2bZgAEsZby0ELiwcWtHOcfK6CWrzmQCRkAzMAEQ9b1fbeXim7wA0/vf//4N6ODP+unrAL63i8e+A07wyAVWSh8VHkVTXqF6xQtnXuWlD+ny0JEpXUqLKwds9UO/gLXOKQNixgEAoosAFjCVFR4wAniBuwCvOH48vdK/8QV6gcKDAaoAVueeWY7VIxtw/au/+qvbjYWvBfgWb5ZU7avz8z//85ucv/Irv7KdOwbafKPW2OuL9oBdL7wBreLAabogu37jp01zipfOwk8Pvzi+R+upAhDpixBoOHQAuT4B/7N+tfVzP/dz25z2JMAXJ8xxc8aYiKvXN5qB2R//8R/fgLB+6G/9oBOfuMOvfikzd+mkfpLTEaDqN77oAGE3Jtojt/bw62ewfYkCHfl45S8fZ+XpWbz5MfdxU8L6szRwwjWwAO8JH+DVvaWB49CAzRPQsNECIgCvF8AAAZu8IwKAAyAFiLE2AhsBH/WBBz5eyW2DxlcZXgC0NoA4/KrnhxKAau14nA/UqUsuvg0ewACUWd9Ydz3GZxnuKIP6gbXqkGXmo83LcTOfud7F8mca8egKK08m4eykgSGgVd/0KQurmwV9BlyBXSCLtRDQo08A7s5hiXVzoa48Dp066NxQ0KFxcLNhTIGwLJWOOGibU58HPJ2TNpboyKg/9YEsrLDkBvYaczzEWaP9eAJrJkc+cbzwN9ackJcH5JGNhZhM6LXniMcsh/EE2t0waUPdWS5Wf/1nQQUiA9jaU898Y9UVJ5c4Ohb1eQ5qk08+8qDT79rTNos43ZCzIz/a4tC6oVBXW+Y5mdVnGWeFxrN26BU/ukCTPPtz6ZD7+rs0cHI1cGpcAF+7Up7cvq6eLQ0sDVxlDbR82ERtsICsLwP4xSfgRrk3+X2Q/5nPfOYGGuRl1VLPxgtwCKW5/bS86gEBb37zmzfLopfKAARgCuhgXWTJ8zIVINCmj188WXYB8ne/+927P/qjP9oA22233bZ92YAFMcuZNoEv7ZKLF5cXLzQPlksuId3NAKY8sgGkbjxYbwFJYwQA0xXfo3FAmMXWN3aBV8D21a9+9fZZNqDRDYrH5m4S/vRP/3Sj8zUM+XQDUBoD4MoPNOCtnrGhL0DaOWIWZvLlAThHGoBrjgXTGBsnNx76Zb4YZzwDhx1NUEd/lAekteexP/BHNn1RjzyAv3z8zQ/85XNoAURzSDiPObkASiHZzQN10WgXvRsuNwUc/m6q0KPl0Cln9cbDcQOh9vQ/OnnqeeHQTQUAO8uJj/6qp19kQOdGRSjNqYMv/ZKPq0xcOb/c0sCNoIFl4b0RRnn1cWngGmnAZmlzLrQxAxTAE9Bkk2XpE7JGAS4AEusgsBF4JJ6NWDnHmga04J3Dm1UXgFMPUGPZ8pgWMAIAAGAAIOuium3oeGmjl+W8TIcfq56fOJ6/t6se+tovjJfyh4Kb5Qoskat8IcDJ8sgCDgQ2NvpCZ1k/jY+bE2MAIANOQjo1fvFxQ8BaqC5QBkBrB6AFiIE8QI1e1TOOXBZW8eZL4Ivs4vLJgT/nGAVnrmgDr0At3rw66iuvTKjPWXT1SV59NkeSQchz6MhRO/Iq1xbLrTSAXB30Palozgpn63iA2hzmlHNZZkvL0w/9TX55+4BXuf6kN3XIpw4nrSwvL/2SW/lySwM3mgYW4L3RRnz1d2ngKmsgQBDoABqAXuDHRs2a5isNLF5AlHxxQCnwANjYwOVxrLOBHRu1MqAC2FUXaAV0WXK94ANMAb2AMmCWLAEJ7eAB4JLHiz8snoAx6xegh580MFCfhNoPIMwAIrqrrM4rYkfO2UmTjwe2gEiPwTtG4rgJXcsDktAAvsAsHQGtwLGjD8qNReAYcOYOxpldwEtd5R7f/8Ef/ME2viyNeBtHfM0DsqBrbPAwPvQbgMNLuXE0XuTlqhdgjG7ut7ixN0/0QVq/5/kgD//qFW6NXGiHLLUz10UjvV8HP3Nvnif6ypFzdurPTr/U057+SnPi8pu/jWV18a0MHU+uWb7kVFefhOrU/8rjucKlgZOuga+9Gk96b1f/lgaWBq6qBmyibZxzaEOWBlCBUwDIpg5kAcNAKytvmzB6mzaAI6/HwPI4vAAZIEwZQOPRMFpgVzwwUZ3qJRferM7AnEfJ5PCIHGAGdrOOARvJj9fcx8CCvIeCq2/7spAvjwaQAlg92nfTAfhkiac7wBDYB04BVY/K3Rh0bMBRBTT6L6QfwFcaOA2gGgPjTc9ubA4GKNY+nzyFZE6f4nN+/Wos47HPRz0OnTL89C06QG8Gedo4yjXO8UK332b1Zh7JXF51qr9fZy5XNtdXlhNXFvBOD9L6mN7Kr27tVj/gXH5tFqKrbm2vcGngpGpgAd6TOrKrX0sD11gD82ZtA5bmWLscN/BI1xlPwNbjbmDrYAAgoAhgBX5tyNVLXBZiZVkjgSsgS77H8RzQC4yxQAJXgBq+AAF+AdaZN1kAXV8rALi9BOURtcfnZLXxBzACFQGh0trGk3+wgYL2ycXNsiQf2fnogF7gFqB13MDLf31hwUtoHvNzgL8jHnToLC2dA8nK8dAmfefwN47Gi3eTY7yNMX0qNzaBs0L5jQ9QytWf5DaXykdPJmV59fAAbDntoDG2zS3zRh7etSeOH4eX+oFD+fgGlNEkKxqu+kJ13YxxgL+8XG1UX/7++MirLXS8fmirfimXn4zK8SG7sDbF0aAXuo44ctEBFw1+8d0K1p+lgROuga9emSe8o6t7SwNLA9dWAzZdG6uzhAcD2DpuIA0AOQvK8ifeJm7TZlXsOEJxoApIAZh4IMrmbYPWhg1bHtALjAFtWYsDQnqKnlMXPYAM7Dpfig/gx8LrRSMACX1eG4EJPAIU8VfOP9guecmRTMlO1py4PtA1cG9sWHxZzH3rlW7oEB2QCQDzxgSYc4NA38ZFm8CT8ePp9s5hwWcRVu7mpBseY5me1LuYO6ofaLUDlJGredNYXIyXcu0GPmu/UD3xOT3zIos2eTTpsTrVm/uDJrq5L+Wbg5Uf1X7tKZvppJNHv2oTTfLUXmXqJPdMM9cvH+1ySwM3igaWhfdGGenVz6WBq6yBNthC4MSZTUDST9ayvAKjHp2zxNpkPeYGRIAkGzD6rFVt0qyDgCwwZmMH0lgX8WelZW0EzoAaIBpYY8lCiyeXTEJAKZ4ALxlYOp3dBeoAdDJULzAg5OIpHtAAUGpD/oPtkpkcZEzOZJfmpAFSRxbcTNCFMTI+dMzyC/Cy4GYNNg688eymZGM2/mgXD98z9h1Y7eDtW8ZeGJstreqkt3Q78xFPp8rFhXgC3eLGCQ9zIfrypetvZdHJj7eyXO2gw7c0enFAlYtv5fv1zcWZrnKy48HjQf54o0kfc1/V4eUlV7LP1wpZ8Kpsbj85XWscmniKa7f8LbL+LA3cABpYgPcGGOTVxaWBa6EBm6pNtI3X5msjBYoAJkDVhivNmtjZTxuujVuZPCFAgA+HB0CMRr76rJKAmFA+AAYMaJ9V0aNzcTJw8RLHy+N73zNlzQSeDoYFmnUXwAusoNW2ukBy/SKveDylH0ouuWaZyktWukk/xsXxElZbRzxY3ekH4FVGz3RsbNBx6Zv+gVjl6Rpw9rmuO4eVl94ciXDmF2DWpjEkR/SznOJkRcfNNPJnvxHs/VEP7wCcdHlIy08P8tJNoTzl+WiUz7xmuplGPGBdO7Pc8RHS276rzn6+NPnphBxcMtIpl77208rQJpc0V1vVO8xdf5cGbgwNLMB7Y4zz6uXSwFXXgE04y5uNNRAkD0BijZXv8bnv2/r2KBqbuBC4CgSrwwGfQBOrsPrAKgDmETlrsI3d932BXG305QAbOXkCOAEV+fiw7PoqA2ukNoBdX2bQPhdACQgI5alfGTr5gYbK5T9Yjgy55CqUL85HJ6R74BaY9VUGNwGdgwZUWbzpMWDMeu4srzHyohpA64bGjQrezQN0aFjfjR+PjzlA5+LazyefMPn28/Dmaqu+mQfxaUykO8ONTnt8dfCJn3j1hWj4xj3+6HLxlK5u9eQVV6ad+OLJzw6t8tqJRr54ckqLm+8cPdZO/GoPXXyUxUscTU5+bo6Xt8KlgZOqgQV4T+rIrn4tDRyDBmyYNtN50+1ROUAKcPiOq18x88MTbbBAECALVNmk5w0dL8ApD+ywLAqBKXyBMmABcAPAgLg2dfySB40jD8Auayae5HHkwqN3IBptwEOcjHkqBCR4eQEodPn6dAzq/pomar/MZBbSAVcoD32giN7dRLgJcYPBwsvTFcssvdA3PbspUM8ZXjTKAF/gC09jaQzku7lwHMWPjwCfbkiMkfHrRbf0lWzkxGd20chHx5fXWDUm1UdbGZm4+rslxp/awYsvHV1pIb9Plxzoo8V7P146+tLqzS4+6GZXWr39OrNM1UcnP1dceXFlM685v3orXBo4yRpYgPckj+7q29LANdSATTnQYyMFcFhkPSp3tpaFz6bqEbijA872RgdkKRMCkXjZtAFfIQ/E8oAx8IUWIOvlN6AGmALQsnzVXTyBnx7X+2W1O8cjd6CMxdmLas7vzvKTjSdLwFaaLOWLP9SAAplmR74Ak/zSc1/kAbKAv3HrhyaAVSCXXhwloXfgWByY9cKfMTGmdMkpp09gmLWYNdiNCZ3LZ033ox7GH1/1G3P1ycLnxJUnbzTC8tDoY6EyekgX8Udv3qSPxq/2aiegjA+HPl7SytXJVy6tDeUcftHMoT5Hh6+5W12hPD4+8S+NXh5arjrK1au/lQlrT1w5d1/0G8H6szRwgjWwAO8JHtzVtaWBa6kBm65NGLhxVAAYBXb9qIFv3QJRaLxk5idl29SBWt7m2yYu5IATGzWnro0aoGIpVAegYq3VJsDGcgjwAmSBAO2I44NO+8CYF9f6+kAvZ2kHHfriwuSSzycf2vhXtlV8kP/UhwAXedO3kCMvOk4IzLJ2GzeASki/dA300imA2g0Ly72bDfW88Icfx3LrO8bAMpBr3P0IBVpxNx1uWvAyXkJ1Z/lmXcpPzq2B8SegNtMVn3k1burFv7iwOsWF6tSeMJqZLzounsLKD0u+9m/zBd3FnPrRoYl39Mpz9SuaypJDebzmNuc4Xvvp+K9waeBG0MACvDfCKK8+Lg1cAw3YPAFUoOZDH/rQBnRZAO8cllQviDl6YBPO6uuxN6ceYBHIsHnPG3iiKkcLcAFmwBzwClQ7msC6C7gKgWLlgJF6LGriwBbLJOCrnJXR2VWgbXbKOP1RL3mEyvQDX+Uc/gGMLeNB+JPe0hNdkan89Fw+EZVJ66N+AbWdxzVOxo++ne2lV0AYAD44ONh06YsOgCyrcDpTn15Zcx0Toe9ufpzr1RZexp/HkyO3Mo7cyS4ff3ICx5ybHS7rsDKu/qjDKedKJ6N0ehFyeBTXNhp5fPVqJ5mlmwN4xLNyeZz8aOe28dVWNMmLtrbiiWbmi0/6wged8ujjUT/UT69C5fVLunrollsauBE0sADvjTDKq49LAxfRwLzJziT7+aXR2Cg5IASoZc31WSrnNgEdgAd4ChQCm2jmDbYN2ObMSc8OrTaVsw4C0TZrvKSB1jNnzmznUAEubaHnkw/YYnXkyQNsAWTqqTP3qfYDC/FI5tKzjA+l+FHy7edJp/f0JI+l/GAAWhZc40dfxnAGxc7ssuKjd1TFTY6bEHXdPAC0eDzvec/bADM+aFjW3aB4adDNieMkwn2Hb17ZLN88TjMNOuk5DNBVZ6a/P550Y/znOnjL358fW6MX/kQvnNstjkwcj4BqZfLEm3fS+HDxFa9cPFd59PGsXFh70VZWndIrXBq4ETSwAO+NMMqrj0sDR2jABrlvMUImf3/z3E+jYz0FRD/60Y9uFl6fpmIddMQAAJ2tU9pp07bZ2ojxZMnjslQFOEorA6wBVh4f/P0c8HOe85wN8M5WMnwDJ8C44xXOlLLKAVtenHva0562yYk3Fz25As4BhBkYVD7X2Rg8yH+Snxj78qbn8gvpXlzo+MJ3fdd3bTcSb33rWzcrupuFrKx4oPGSm/EFYB1ZoCtfujAeLOyswiyyQC/nJgc/1n4/SoHOt3mNMZn55BEWl59lt/zS9TVa7YiTsbiwdPSF1SvcKo0/ytOJssrjUxpdcXWL74eVmcfxLW8OiyefNBe/w9RX+xid8qNo0JP5qDaVzf2UXm5p4EbSwAK8N9Jor74uDVxEAzZITli8DVVYXtXlsQgCNc7nsuix9AFAznOyoAZ4AZwZ8OLRpnx/gFddQJdVUXvAL2AF7HrhioWRLOi4ZMbX8QfysTKSzWN3lkrAi9On6KXF57S82SkLAM35D4V4QGhflov1Sb7+0xuLuZsBQNaLaPQtzjvOAMwCnHTNksv6y3oLBB8Mqy5exjraWa+OunDGzhlqR1G0qQ53lNzK9vW8n94qT3/iV9Y+3/3y6OYQzT7dUen9vJnHHD+K31w+x++PZ+WFc905XnnhXFb8vsqiWeHSwEnUwAK8J3FUV5+WBi5BAza+gCdyQCSLL8Awb4zSgd7yO6rgRScAF9h97Wtfu1lfgajqVE8b6krPXl4+GiF5AFchelZHn8YCwHxOyzdjATHlPKdN1lzgyiN4wAyAA3IBXnJFu1UYf+pP6RspbBz02U0BK27HGhwB6VvFdMai66UzunXjwcK/r0s05gUeLLvO/AK7eLEOA8bVoff9eXYj6X71dWlgaeB4NbAA7/Hqe7W2NPCQ0kBgDwjhAaDyElQeV1g5YOO8px8tUBeo6ccMAJ/qBKrUq268AJ7oKscL0AWqWASBWkALOAe2uM6O7vPGTz2Ai2XXC1YAMMsuyzOwrE5ybMzWn00ndGP86N6NghfaWNOduaUzNwvO7bLw0q3x5+l3Bq6AcD/0YRyMnxfafNnBuKHdH7c1BEsDSwNLA9daAwvwXmsNL/5LAw9hDQAeM9gFRvLEDpgEhqUr76iBR9/ygcs7x5le1t7qApbqAkVCafVZ+oTRVaYc4AKaeFZdj9F9xxXY8sgd8FV3rqMezwHJQPhnPvOZDfjKPzNeVAO4gHJ15ZG5OlvFG/APXaQHFlg3BSyyPi/GOXNr7OgJIHbjoNxYA7vOSbsJUddNjjFx/MSn45zzNYYs8S984Qs3L278jLF2xZdbGlgaWBo4Dg0swHscWl5tLA1cBxoAagCQQCBAwgMxxeewc5vADuADZN5+++2bdbA6eIkDOB2X0IbH58BWZ3upp/ZZaIEqYAl4dRRBfcCLBbJjCfgGXpMZH/Ucs/CJLXxYh51R5YG23FynvBsprP9C4xqgZd2l976tDNC6iaF31t6OlRinzvoqy6qvrvPT6qvrrK9x4oyHttCaP8lwI+l99XVpYGngwdHAArwPjt5Xq0sDDwkNAB9Axz5wlA9Q8lyARTx6llc/GQzsfuxjH9usfu985zu3R9jqc+rhAazyHKAD8OIDHAG96OTz6Fl2leED5AJX6DxmB8xmoISGl6cuC6PzowCvOqy6rMOAb1bI+rsJtP5suqNbOnLe2TEEY+AMrhsOP9jBuu5IgpfT3OQAuwFbdYxL46A+Z24Ykw9/+MNbGT5uPITaW25pYGlgaeC4NLAA73FperWzNPAQ1ACQCKTMgFYaSAm8oJnLpXnA5xnPeMYGMD3iBn58fkpdYAboUQ+fmac8wBMPIBh9bbD+og0gK0Pr8Tgw5lhCL6vFO7UCt45ZODfqaAULIxAGsKkLpHH4L/fV4yp0QZduNoBa48rTpbO6rLoAbeemWXvFneVlwTXuwLE6dEvn/aKdGw/A2Kfr8DN+xtbNEh7LLQ0sDSwNHJcGFuA9Lk2vdpYGHqIaCMACK3xgl7iAEJ+LRgj4ADBAj0+TeYHNI2vAyVnQABD+8gKo6gKnwC1QHPCVN7cNGLHsome1xZ/FkOUXP55THg90Hsk7v0sWL10djE9nkQV9bdSfGz2kb645YEyMq5sK4wrwAqbGOWfM5AGygK4xcZ7XsRNj7AjDs5/97O1oiXH41Kc+tfONZgDZmADEfWVDu8stDSwNLA0chwYW4D0OLa82lgauEw3MgDOwC5QAlbnifcaKBRXIYR10fID17rbbbtvAZmAU2ASmOEA2cAT8aKc8gFQdeYAtANsLaOJAE5Cl7fih5TpTip7VER+WRl8IyLobsNsq3OB/6Iffd8bEy2ks5Y6FONbgXHSOxR3gBYyBYmMC8NK/cTEP3PCoYyzQA87G3Nnqv/3bv90+XQdUo+3GJf4rXBpYGlgauBYaWID3Wmh18VwauI40EOgpJPo+2A0cBRilowl89lKTXzL7gR/4ge18b2BZyAmBWuBHXF18AO28fHmAFIDkcThgBRQDVoCUIxMziMYbQGbdBbKiOTO+zsADZzn8l/uqVXfWhTEwjgAvXbLMZsGlfzoHYN3YAKvG0g0ID/AqCxD7YRD0rMN9tQE/PwYC9AK8zvPis9zSwNLA0sC11sACvNdaw4v/0sBDXAMzAAz0ApzyA7rlywNyeqFM2mNq5zM5wNKZTxY+j63xQQ8sBZLRSXOstGjiv2Ve+OOROeAKEAFhwFPyRCed/ECXYw8skgC1c6deePPCGmBd3cLqxetGDI/SAV0Bo36Ewo2F8TPGbkBYyjvSIG786JruzYEs9saUpV9940fnLMZ+5nn++kPz4EbU/erz0sDSwPFqYAHe49X3am1p4CGlgRnwACWzCxiWHwgGUlj9gFHA14tqwCnAAwwBSI4fADjqoFcmH2iVx8W3NpOFlRGIAoy89CTkgCke+NUOsDXzIA+LMMDLOWYBfAu1mwVZWX2rTXk3otP/fP2nWzoDeumvoyWOiQDDWXAda5AO8AK9xpgT0jFezQl80FbWGNTuCpcGlgaWBq6lBhbgvZbaXbyXBq5TDQAjgJAwB6jwgI9H0s5l+iarX9W6c3wVAegFSL2o9IEPfGCzts6AFy9gKeAsDYTWxpwPHOHNYqs9Dgjz8hkrMgC774DqvhahHO1MXzv79W7U9Az2Gwd5dGccu2Ewrm5g3Hj0+TFjwHILzBorYNdxE/ODo2vjoZ4boo5GANCOMTgy4ViE+bDc0sDSwNLAcWjgf941jqPV1cbSwNLAQ0IDMwgUn9MEnEEv6xwAw+r6oQ99aPeJT3xis6gCvoAmgMP66tE3gMP6xwFTgBBeAd4A1twmwNuLaOjxA6Q8Ou+tfoBJGi0eM2gjH8uzx+/kCOySI2tw/ZvrbULewH/osaMFwC7dGieg1ufcjAO9GuOD8cULjn6ztEsHeI0BR9/mwcc//vHdn/3Zn+3e+973bmd8/XLbC17wgt3znve89S3eTVPrz9LA0sBxaWAB3uPS9GpnaeA+NACIzSAsYKbKUflz3n2wvayio3gmhzKgCOD15r4XyXjWVy8rsfSx+AFM6qBDLz7zAITwArJmF518/FgLOTyBLl9bALb2jycAZ+qqB3T1chs6Z1BZKmtTu9HWnvpH9XuW7VLi8cMrfrWlfu3I46IRPypP/qW66l8qfXTJOsuprHyA1jlcFl6+m5rqd1NhrNxkmAu+2OGog/4aR/UcMeFZdN24AL0+F+fGZXbkmPuSHGjmfOlZf9IPxM39JzdXe/vpi7UbfXJEN+cXn/sV/fUa6tNR/SpfWH+F0dbf9FR6hUsD11IDC/BeS+0u3ksD96OBNoA2iP0NtuptDNHv55feLy+/MD5HpdWtvLA8crG69m1WRxoCMcCLF8N6OUkdADRZ9tPaxn/2aFgS8ffovM9ZPeUpT9kAks+c+fqDNjiyBJrFga6suwCuR+b9mldyqFe/smiyZJan/Eoc/mQQ0hN+QvJl8dQOuZKlNqXLu5K21Xkg9cnB7/OQdvMCpHrxzLiwlLupqE2At1/B80UHln5plvX0arykhQCuIxHSsy60RQb6mvVIh+nzKPnS4SbQFfypPt6Nkz7LJ0flpTXRzdPcnPr78qlTfvM0mrlfM5/rLa4/jRfZ65d4Y1nfzQfl6QTNrF/p5ZYGrrUGFuC91hpe/JcGLkEDbYaAWBuBavPGGU15M90lNHEkCZ7xEdqUcvPmJI9sLHlZ/NACoX5euM9LZdWdeeFj48tXpn5to/EIHNB1ZAKY4l/4whduj7+f+cxnbmBKXptodZ0hZV3kATKghVXY8Qcgrfajr39XI0xHwtnV14BTdNHMfbgacl0Oj31Z1QXkuPigAVKAU9by9Kg/xtjYAcIsum42vKDYS2nK1VXuRsiNh/HA27lsZ3oBaLxZkFnh8ePTS7Ikj7LknkP5V8NpB1/8itdOskiTLxr5s7yzHNWdw+Lq1K/Cue71GNcn/auPxYX6GDAW5ys/Kf2/HsfsRpR5Ad4bcdRXnx8yGmjxJ5BNgeeAtkCIzUQ+2mnNqZQAAEAASURBVPLQtLnMm8YcR3Nfrk2nTQntPoCIHxk8ogZ4ARxpYOcVr3jF7iUveckGaBxrYClTliVMffzl8Zw8/ast5frHQgsMAUIAE6vgi1/84u1Xu4BXZ0rVQZ8exFmGPW4HlgFedVkmeUCN0zZarvaF/JU6/OIbr+Srv+XXhnT15KFPD9Fcbni5fdinl6YzbpbFeAKkQKuxjsYY0ytAC8j6Ogbdc42rkP59no7FnsXdUZgPf/jD24uI+Dre8NznPncDxM0XbTRPNobTn+QWAtWlJ5IriuJDXmH9lzZOefni2jVXlXPSnHQ0++Mbj0LtiOeuVj/id1whuY1bc51eeI4ulBtPfZWPTvp67e9x6XW1c+00sADvtdPt4rw0cNkasDnYEPIYzPHScyh+JW5/49lP4zkDS0AHuAnw2rxY51hdOeVAcZtecu/zlbb56as6QIM0wMtrQ75NM2ClDaAi3m2oeAC8HqfzZAOMnSMFuIA27aHjcwGs0lcaxjN58NGedHE0+sfpwyxPdFvhg/SHPPzsyEV3dOkognE2Ts5ms/ADrMZff9CJGzNWXjdF+pxOGkNlvsPrqx5ualiF8cZDO3ioQ1cBpFmm9Ip3QNM4XqkO53Fpnjcv4ymtXTKKm2v6ST6eHOTWD31wE6Bu85T8s27Fa1e8dud+Xk9xfZi9vpWmB57euPotHo1wuaWB49LAArzHpenVztLARTRgI+BsDgG0eSOQP6fR7qflXYnDx4bUxt4G3CalbU4amHXsACC1oQM/H/vYxzaQY9NHA9TwgIB+qY9nYCYZo8UPPVpAyVlQFkHA13lQj8P73ivdzHKRnQdCfAqNBREP9AFeYEv71StMjgcaNg6F+iGu3zw9BQTJUX7tkqe65c1hc6O8OV07lV1uiFf6SIZ9+eWjMUbG+87x+Tl9kA/gucEwVvRuHIwfejcoaNTL8p4lmBXeuAid6aUfxyaARcCSDOaafD4daVe5EE2yakf8Uh16Dl/jg19HZcgkz1xrvIS8fP11HMPRDLQcsMsC3nzVD23gPzt55Ssjc7qc6a63uD7Vj8ZG//L6U77xRG89oNPllgaOUwML8B6ntldbSwN7Gpg3ahsBVzjH5dlwgQogAiAIFNhY5jobk/v5U7vCNiY8Ahw2Js7GJF/acQOgEiAlBwDjSw0sq2jwQUcuMpJXPh4BCDzR1RdACT2HJzCRBRkv/FlqPVZnFTzKaQvQ4sW15zgEL87ZcGen32S7mi5+5GcF1Tfy6BdwpE3Aiiz6Jm3Tr570vtvPm9PqVXe/3qWk8crP+sEziya5gVyWWSAPePWyojEHePVR3M8FG0dzw3jRO97671vK5o76wDF9cNp0Y6KOsQUU6UM9+smbL5yyAO+WMf5UVvpyQnXdmOHJgq3fZDM3tTV7ZejJZN73JEKf6cGN2Td/8zdvP6Pci3v6c5RrzAqPorle8tK/vhhPoXF2Dt84eqHVzYwytNFfL/1bcp4sDSzAe7LGc/XmOtRAG58Nog1h3kB0SRkg5cUs51V5cVY3oAJ9fNDP8eoLObxybVLaVccmL24jFwYw1NEm4OPXzMiiXWnf3K19IcCgDJiIJwCkrfqoDH/p8tQDKOSjtXF+8pOf3B6f9ykr8uA5O23RBRCiLlAJhAQuo00W7XFo5e3zi/5KQwDOt2c9ugeO6Apw1GeufpIj/c5tJZ+84oX7dEflzzSXEk8Hhc0JvI0H3brR0Q83EQCMM9VuYuTROxr9AnYDrtL6zYpvLNHiaY4pU+eDH/zgNofUoQvlvLHJlUe+ZFMmHx/h5Tq81DUm3SDpT/nzPMS7OYmGnJz+6APXp/OcS372s5+981UR55f35d2Ix594aO96dXRCh5wx1Vd51oM3velNmy5/5md+Zvs8IBrlfPHrue9bJ9af604DC/Bed0O2BD7pGrAR2BhsxjZVVk8WQ2cegaksbAAosAHwcerlj9JRwEGZeO0IpduQbFoB3qxcynokTY4AHDplHlEDmQCPeBthbQTspGtfPWBDnjYDLsAG/njrm/6Lc+rMPLQTqBICJJ2nJAd6Lt7q1t5W8AD/JAs2rIOAHaD7kY98ZPfpT396G7+AbgCBzLy6+k/HXDJuiSldfmHlQjwfiJv1Q570K649/LPI0q0880A+uY2VsWme6Ct6aTTS6vmZYnPAmFQ260Ee3uiF8ROSBS/54jnpfHmXE6pLBnK5OSIbWfXJddXRBW2zADu3zBKdBdt8U09ITtcFizcvTS+OOpiP6Rkvrn5djrwPZdrGQega8HKiPr7mNa+5V2xlza97M1dkaeAYNbAA7zEqezW1NHCUBtoslNkk2hxtpL53+6lPfWqzdHo0zFrWRiwOXASogIHZz23VhpDbD9WrbWV42pzJAhAAZvK1B4S2ceMFDGTh8t1cP/gAPKgT0MUHf4BCXjxnwIsXOWyYHpGzJAP6HnsDFmjTjfaBFaDCTQFdkQ+4YIEkk7bwQ5u8ZEhHtSe8EodPjiysfX59rmMe5JLPekkmfUiO+i8kU+MRP2F5++FMM8sw519KXF36JFPjva+f2q6d0sLq1xdpvIT1ixzaMHb6b1zMDeUceh4/Mphb4vFsftAjOi4Zal94pa66Qm2ZMwC9uefphbEEgJ/61KfufBrv27/927e53twz7wBcANmxDU8k1HGNujF9+ctfvh1z0Gd6UI/THl1fz05/9MO4zP0yPtYJZa1Nynl9rt713Pcl+/WpgQV4r89xW1KfQA3YIGwGNglgFuh7//vfv1lLOkNpQ7Yx2zhYnNDznPr5o9RjI8orFw9EtAnFKxCCTlsBVfwBAJs8MMribDN3xvbpT3/69s1c5/YAG3ICLurEJyCsbC7XXrI7Jwq4Vjde8SG3uDoAB2DZBsv6FuAld3T7/dwEugp/8Ae66eLOcdb1r//6rzdLn5exyKHcMQA3AYAvOeg4PdTHo0TRT64wmtJ481fq1CULmfRBGCCJZzTGnwNaAsfS5Femb2jNDfLJ5/EXGmt9Rivka1u76uBLDnFyzPNDu9Fpl1Ofv1Id1De88E/WXrwzpo4o6Nvzn//87ajCt37rt25WXrKmB/PPzQ6LvjwWftcu57ow/izc+Jw0R4fp37jN40F/t99++/ZiojXBjStadMayutU/abpZ/XnoaWAB3ofemCyJbiANtAHYBHLO5bLqArtvf/vbd3/1V3+1WZ1snF6OcTbQizHOUQJ4LGe5No/C8uMvLK6sePSl5zKbGAASiGGFs8F7bP/Wt751A50AHTDwHd/xHbszZ87cC3bwtbkBFOIAT0A0vvK1K+SBJmDRBgkkaDcagEIcD3yBjSzd8tQDNukEHVeojfxWcJX+AP9AjpsSL3AB6H4wA9jRR+AuAK9vHD0ECGf59kWax0PZfnqf/nLS2iUfPdIr3nQoL5niJ618pisPPXAqbZw5cV5ZXr62tKH/yqXxFefUl66OUDq6jWj8ib6w/MsJ1Y1/7WrLFz9YeI0rq27ncv24yv58JJd56gmHuecm9EMf+tDufe973zYXfMVEHfpxvEHfa/dyZH0o09YfYWOpv/T4xje+cXuZ9PWvf/2mG/2ga/OIa95sifVnaeAaa2AB3mus4MV+aeBSNGCjAIZYuLzh/Od//ufbi0+Ar43Xh/sdF/DLZoAl0NuXC2bAW1s2n9nhn5vj5QnlV1Z96TY0mzUPZAJ2rKt/8Rd/sYEGG74NnZzAb7xmQIGPDY4DFDjls1NPG0CiM8GAIqDfxjjLZ+OkG4+PWXjVAzjIon5Ou3l59anyKw1t2tr3kg5gY4MHYlmzPPoWpjMAjwswBuKvtO2rXc94zDq6GH865/SLa5wvpS76AL/66jQP7o/f3E5zAD88HoirPp5uNL2cxzrrWIPzus94xjM20OsLDOah8SMzeZvbtW+Ms+J68uE6diRJvnmpPnDcXNBm7cfjeg31g29s6IcOP/7xj299f/WrX329dm3JfYI0sADvCRrM1ZXrTwM2T5sEDzw5p+sx4Lvf/e5tswAQWJhePs4C9qUCgJJlt0f9gYXL7X2b033VQ9NmVgj0iGvXJi5OHgAVCCAzAKpvwHjyzeA24CBPfQ5fgJ8elAOtrLW8vuIzgwy0zk468wt8K0d7FOAFMNNz/a7d++r/fZWxLLO+s3QbM7K96EUv2n5qmRyADZnqP17pYG47eS7W1sXK8Zj5XKz+xfLxnQHszEu+8sansuTfl8l4odHXaNEEaOPTOJRPtpm+duWrk+7QHEWnPJnUeSDOmdu3vOUtG+g1h86MJxVuMN3EdVNZv5NHqO/NdyDZeV9zw/z18pa56WZQmTwen5nXA5H7oVL3Yn2iGzelALAbguYI+sb0odKHJcfJ1sACvCd7fFfvHuIasODb/G30zryxiHgk6vE44GfT9Xjcz/c+61nP2qwlwB/gcLVcG1Wb+D5f5WQEMG1aQDn5WK8Cp4Cnx8BkE6LjWGht8Bz+AZ5efANW8rXh6xOsbIAsyy4eaJTjEcCZAa9NFS2g4qjHPqioDjn052o4oMZLaqy7+u+4Casu67sbgdokt3jtps9kKL/0pYbqXWzMLoUHuXiOfHjhmXzJVRvCXPXmOsqSKR7RKUObTqQrm3Ujf+aRDPeVr4ybaZPrsOTov/XHXGTdZZH1RMUTDBZ6YLcfPiFj8lYvrtrl0QDGnrw42mN+uE4c//EyW8dtWHmrs88rntdLWD/Iqy/5WX5g1zXiunzaU5+2e8ITD989mGlWfGngODRw9XbN45B2tbE0cMI00IYHvHlZC9hlLbQBe9Hle77nezaw69GqjRSoy+p1lCpsQPflag9Nm5XQZq4s68vMQxkrlY3bI19vob/nPe/ZwDmrGJlYM8lsg8cDEAZuWTqBAFYw7SgTSnNAgjw8AhU+7wTwygfy8aYfMswWY5bkLLwAb4AiC2/tCOMvzh21MW8Fl/FHf92gONIAGLHs9RmqHltn+aQL/av9wJO8Of/+mp/HDy1+8bq/ukeVzzdO+CSfdshVe7VRnjA367K+xKvxxpePtvpu9NDOfGuzsD4Ko0vu+JEl+lmu4vcVAmSArpfOgF/HD86MG003Lp5caEvbnP5w2pKXTOalPOVu+pyxNx9ct26KXBduwgLRG5Pr/E/9H0oYfTePD2+I6GAeC+vaH/3xH283Ep4CPeEJX0eB13nvl/jXowYW4L0eR23J/JDUwL0bwJCuDV1ebt4EyhMCc6y7PmtkY3T+D3B6znOesz0i9yF7aZsqh2e8Zv5b4YXy4nOozsXoy595VxdoY60in7PFzu2y2DjHG3D1Zjur7p3jSwV4dMQAYMjaGghSXjtkskHy6UxbdBDA74Uv9Xm0nDigy5NDfWBjtoBrh6tN8XQnnovuqLJoCtMH8G8zJ8fBwcEGcOajDPJrtzAe0nNbczyao8J9un0+R9W5r7x0vi+ffG3xyma3L4Oyi+XFA7CdXfm1P/M4itdRdee8K42Tyw3WHXfcsR1PMXeMpWMMbqBmsJuM5Etf6d8NFSdtfrLisvY7huTmz02sJyKefsgH/ALtW8Ur/TOGZhudgR/Z6seVtXFyhZwSvXfshsxb+SHVpv+dm5YHADwHw7Pnx43y4DJuY+/ldW40PK7UQ9ajiS/8x7/v/vYTn9p9w5P+0+5ffuizu6+cOrcbh33ubXmeX419eUellc3lR43H1r8xTvfnZj7Rlld6DpNnzkPvWlc2z2c08arefjo++/kXS0dfGF9pdaqXHKVnuurO9Mp5/eD26UvHb6aJj7B2NyYX+MiPr/KZV/Hor3W4AO+11vDif6I1MC8A4m3sXchd6KULZ6UAisCkN/1ZTAHbl73sZbuXvvSl26NRwK9jAQFMmypeR/Gbec/xfVryypsXoWgqUz9LKvne+c53bo9n9Qu4Sw5yeRQM6KqrjpD1LAuw9HyUobbl0xseQvnO+jnz6DEoiy0AkQ60nczJWz+l82iAisZAO9GL82iE0cQ3fsq4aMVZlVm5WXfVY91lyXPWGjjnqkc/4vlk24jGn/10+Zca1p9Lpb8YXXwK0RUX6selOvT0yMWj+qWjKb1Pv99WekRfnX2a0uleep9WWXnGzs2SGzdPVhylcQbbWDa30ajTvKjuPu/abP6iN28BXjdwrh3zBuh183pmWJABaq66W+J+/sztbxjz3Jhbo865YV29ZwDN8VG3AWPHT1ifG8eHRtm4oA45ngZJx3V5dvyAy6C7aaT5QTXK7x8YHiXWYbujhH7Ojet2RO8Zw373+fGLiafGExysx33AqVF+y5fGj+N8Yfzq3t1f2n3+/F27W0+N73QPGfE47MGIDKd/9LGvk9bV5oH1hXN90zV6NOnfmhMvdOmt8ZTHSSvDN/po8Kxe8ebBYe1DvuiTx5MdNPFAFw/xuV/lyys/GUqrwx3Fr/rVmftPL/JnvUWHtzie7SfdsEVfP6M9lOJQDnH1C9G03s/jgaZ2GHU4+qFrbefiVfpahgvwXkvtLt4nWgMudJ7rom2BKFQ20xSXz0nbEFlGWX8sDDZKm65zgCxNrE5ci562Zv5b4fQnWaasI6MXo8N75m9RJCMrrnOOjjb4UgRLFWBgkQN0A7PqcuS1gFo8e+SLpjz5vLos3Lx2nH/9tm/7tg0sHBwcbG3QgUW5BRl/cfqy2OKjnCxtXmjkX8zVz/sqb2GedeUoQ9Y6INzj6z4T18aBpzraTx/pVP7M72LtX0r+1eKTvBdr83Lb2affT9feUfn7MkRTuF8+p+cx3advHKI3b4BQQJeV1zx3c+nzY72MWR28+NLxmNvYL3PT5mboYMxhL5p6GuCpgCMw0kcB3plfbVw0dJ2dHeAFAdlG5J5xzQG8585fmPcjD9m4ojdr7Pjh7i1+0ziCYPNHO2xuWxOHV+0Wvc8/h9Tj+sZ7tDtaPmxkAGzynx5JYDYjr1sl19G/jOv7Y+NG8THjSMOznvwtu//l8eM71a6PqbV0WDgVbVH5FytDMJcZz27CrTvSlQtdm9YL4+RGFRgjJzr0vLVJHjprmHmBTj/nscLPzZP5ZE3Cw1qAb0+c0LeeWKOSV11euXDfyVNPeNR6Jt9aGO/o4y9UlryF++2UVv++nPJ4iO/TS9dedPjN+eJz2X21dzXLFuC9mtpcvG5oDbiAW8i6mIXF9xcGyrIwAlAsvB7js2TacG2IPcpvoUAff/GruWjMC+oss3YsphZ+nnPGESC/7bbbth+bkAYeeLTq2yA4/eMs/hbr2pEnzQMbjnL40QagH4j+3u/93u38LvDvWERAcgazNhYWZJua9jwmtnmhTef7fZGmt/y8MFenMqHyZBXXH6DcWLHMGy9nrW2EZNCf+FQvfnN+8cKtkfXnsjVAtxw9pufS6XY/f6sw/pjPrLtutIwjQOO6E28OGU/1Z/6l4x8/IXouGuDIkwrAV3tuGt3cOpt+VP2t8qX+0fULJwduHvFzA3CeHtffhiCdpyXL6XH+ePxz9GA8c9ndM4DW2W1NGmfnB9R1EONrIeelNr5h7I3HIeRlSR7r37lxrOjsAHr33LJ7HFG+OOS45dTuCw8/vfv0//eZ3Zd++/d3n/9//3n3dT/5ut2Tnv343embxhowwPc2iheuSxKkG3rkZr1Ku9bQRCdE0/ogDYC6yTDG9G6dQKMMX2NjbXH9unk37vKNE+DqGlcf8LUWe9pkHI1n7ZMFP9664EbYDZS10A0NwwCLPtBLtvqjnnhemruv9Ui5dtKFOGfNbZ0lFzen0aHhZrnxaV0VJ0u8heolb3FhHj/l0vGNrnUz2m4m0JMt/ngcp1uA9zi1vdo6URpwMeeK74fKWxTE5wXNhe98nwXSJuirBBZV39u1CHfOT/0WkBYWaflcbW6JB/Bn5jPzFreAt4havGwOFnKWWFYx4NMGY3Mgm8VdOKctcvK5gLE8fbK52JToAm/fPbVZaEud+l33yIQ3wAt4orGpAC2BlWjnfpVXiI/yvPTso1OuP/qoTVZu7bs5oQdjVd/mOkfF8V/u6mognRbuj3n5Wq3MvPHtZIDXTRuw67rrRhNt9YR8wGF/w45OnZx2zEXA5+DgYLu+HVli5TWHXE/7c6a6lxKy6A58OeRCPeQb6ZsHwB3NDkDx1SMopy/Mt/PjWhu9Hxh5AJnhpQAA4RU7Vl3t3zQ4AdniA8DuTmkf53Ga99HjpdUnP2H32dHml//+73bf8Ngn7r74A/9+AVwdgiq6UjU9Sm95Q3YhfTcGg2zLk1+8sHpC16c1hUXdOFuj5ncKPJ3B13pjLIxtdQKurnf51iXrszhaY2q94TqS5mYduDa21gprO5BtflnLzDFy6YdyTjyZS895ymYXrfpH0ekPF511k4t+S4w/6nLpNXmOam8jHH+UVa+8wtqVTi4hvsrMcyHdXYxHvK5luADvtdTu4n3DaWC+8Ov8vIgUF1qAASeLMQuvhZPl1JvcAV4LxbxYtZjE+2qEZElucW1Y2FuotCE/D/xaxG0C5Ccj6warCGu1TYLMNg99Qh+vFmB59UVdOrAx+TqDtm0u+AR4tT27+GtPG2TYB7zxn+vKm/1+Wbqur4XkJ7NNjGz6L+0GxbETIAlNvGe+xSub9Tn3acWvTAP0yqXf9D1zi8YYcTbenqx4wuCpgpss1x1rfddd86GxleaUc7Up3G9X2vwFjtzEshYCUkCv6wYYMmddE8m3Mb3EP+cHwLx77OB3s96ec6b11O7hN42fHr9Qf3xJeXf6rvHEheV3WFK9KPaww+5fYgv3QzZU8ZUvjyNKo91TjxrgcZCfHZfp507fvfvcw8ZRLRmD5pb//Ljdo1/xnah259/yiS28CSAGyofezg35yXeUa7zmsllX+zqPDo31g56tU8bazbBxBjyNI727UXXtAr/WHXTGyFdorCu+tKHM+gQ8B2J9ti7AK98vTgK8bprwV8ca8Y53vGNbI7QNbJs3ZGtekT8vnyeHUN/neaZvaJUFHPUBXXNonp+zbtx4qccJo2te48dJVy96+fLUqV1yoc0lMxq0yV2+PPTlV++4wwV4j1vjq70TqQGLQwuFDrZYFM5lLRQWZBYBCyUQZTFgMbTx2iTnxWGuH88Hqkh8Zl7amNuJPzks7h7lWcwBWZu3LzVY4OTpiw1cGJgVB2YBe3wtyjxnIVRX+wFJtKwjAIEXwgCPg4OD7UxzltsWZPzU9/hROxzeFvb0Vt+O6hN6+ZUJ0eNZWeO0ZYw/+mFDNFb6qh0bqE2OfHjUJ7ziXX3h/ck00674pWsgvV5KDXPPnAFIWFuBIkDXk4osgPg0F2aejWthZftjLZ0Hqpzx1gZn/rh+PNXwdMC8RXs5fahddT47+vF3//3vx7Xzud0jbz78yWrW3lOjn6e+dPc4ZsAAO17KGvN1zMphCR7X/aE9dbD52hvJ+F5KeG7wv+sr4xiTef+o8QWZm8cN37gJ/OgdH9l99nP/NtDTADk+V/b4x+we8dRvGJN/WEPf/ze7fx7yfvSOj+4eN9a4/+3Mk3ePvfVxu3NnD6877aY3IaePXVfS5VdW2Ji0RhhnoJUH1Bx3cnNqLKJ1DXcu11riG+MdLwNa3dCyALveAWc35Op27EzbxtFaaB45GnHmzJmtLe0Dw9YM67yyGfQmAx76h97ayremuWFCJ01WspBrrmv9VG59wkd98gql9ds61Y3crD9tc/LSMTnwwleID90I6VH79idrnjrK9FE53ZPRtWTPwIusOeXS5R0lS7TXIlyA91podfG8YTTggu3iLdT5LmohmtmnHIvSneMog03XwmBDPBgAz4Jskcqpa7Gb+SuLZ3SXG+LXgmQhaqPAZ45bdC2YFmxHGCyCQKnF3ELPQmJx4y2qFkKbuMWRRcTCSf48ubnalw5QWyyB3neOr0GwvPkO8dOf/vQNVGoniy/58GtxbrHGa5Z9a+jCH+3l011h8ijn5nxp/G0qZAKU9I2sFn6bWBaUWY54xU+43LXRgPGib+HFXGXNS2PJcmeOmlfGUZjbn0f4m3P7Dl2uMZ/nD55uCp1HB357ouFGV5vyqhefSwlPD8vtzXfdvfunv/n73R/99pt2Hx/X4rggdqfGtXfuEeMc+/h3+ivjvCQsOQAvkHv27ru2a+bsENlMv7i27l8CVtpbTo22Rv+/PD41ht8t95zf/cdn/233r//P/7177LlxFOmmYVm85VG7Uw+7ZVhyx43GEOYv//5vdm94w/+x+4fR/5/9pdfvnvGEZ25rimuZrmZ9koJujBlH/3O56601jM6VzeWVNb4A78FYY9FUF0/XL0DLuutmxE0sUOtpm7Hj3YS///3v39p7/vOfv61r1gQ3MJ5u4elLLc997nO39U/b1nTzC29rJjmsY9ZH7ZNZqH94ocULT3n2AaE866o1GAi3XuLB2UfwBjq1qS7Qrk1lZCCvpwzmGz5k7XpIX+mEHNa4ntgB9AC7NP7aZ+G2J6ClL+9fWLfJpR0/luS8c9dBbRnL5np5WyeO6c8CvMek6NXMydWAC9eixYm7oKW7sC/WcxufhcmCMVsfbIwBKPzyLRbC8i7G+3Ly8crN/ZCvLQsrYHdmWC58G9ii57NcwIKF0CLKKh0AZAnOCmFBtGC3wM4h3spsOOjpA2B2E4C3diyarAV4op+ddB4tH82sH3n1sf4lR/n4xmuOpwP1bB6sOBZ+Musvb5GXPqr+3PYs+4pfPQ3MY3gxrsabQ+sGDDgwjqxS5rf5xc9ABL3xm93Mp7L7G2Nzw7wOOLkmgBHXDnDANc/mtu43PvoC1n5x9OMvP/Kx3fve/Y4BOv0bRzYe/chhyR03hcPC60jD+VsO5+e5ux1BuHru4ePzYs4G33V+ANJxjQAU4xsGQ67xmH20f2qAYl9yGFfg7qbHjBviM9+w++L/+PfdHX/9l7vHj19ce83n/usmzFFjSK+uu65ZNNHJUz77i/XKGgOMuUG3tuBhveXdbAChxj0LL8BoPQNegcWso4CfeYOOj691ixx4WbvRc0Az44VxxlOoHODl6k99sn6xRqPzk+Xi5gzZxK3BeHLmIa9dc1jf3EDpJ9kYJchnruHn2+nKrN/Wq+Zx+ksW6fSAn/VO/7LuKnej6CezrfuuGW21PpIDLVAMWKOxtjeGZK+/eM3pLXGN/yzAe40VvNiffA104V6sp13glaO3GFkEWXfdTVvYDoblwYJmQeIsgDbLuX5tzXnxvdzQoocPnkKLkjY5iywnD51F+swAvDYH8lnULHQWP4ueT6hZTFkg9MUihyd+vDby8lusWwjbcIB/30T94/HLTBZoC30WYm1Xr8dt8dKGPGE8yZ++xPedurnqxF+9+i6Or41Af20AdGADssm5OcEL3cxTmufmfOl9WnnLXb4G9vU6c0jH0RSat8CuGxjz2hh2U2X8XZtCzhzAR1r9QnFl87yJf2NeqA5w5TpxhMH8MbeBXtfRFTvT9+EDWg4we/f4Dq5v8LI/nxrnYc8+fADNET/7JZ9KGDfjjhYMmW8+Na6h0Z+7bx6Vh/y7c4eW0yuV4a5htd2m+OA/FLS7Z6RHZJhixycEhxz3WEZOnR2fKTu7e+STvm536/e+cPflRzxu949v+eDuS4P2rqFrzjqXS6dC1x2nvLVQHr3Rrzz65bnqSleO1jrrOIIjC8batXtwcLB75jOfua1Z1hZ8rcXmReCyNgE388R6ZB1Aq63AoBtfNOgbdzwBXusSOmsbIC1trjSfyIoWODU33ey/973v3WRBDzwq14Z11dqjHQ4PsthL9M9nI80z33BnzTbPfAHnfe9731bGgMByzanHc7Me9Q8f9egDP2s7fvom/81vfvNW95WvfOX2xREWXwDZmWU69lPa1nTvpAC++qWufpC5cRI/TrcA73Fqe7V1IjXQRdtCp5PlCYvLR2PBs3BaTCyCFlhv8VqILGoWHwsR2njGozReD9TN/OO1z780UGcTsHiR3U+x3jmsJYCDjYClCui1wOuDxU4/yN3GVXvpRHpe+OhFfZvD2972tm0RF7cAc4HwZMJHG7WDJn7iXG2iKS2c9Rk/+W2U5RUqI19HNPSRtabNJ35tvOhzM4/yhPKrN+ev+JVpIF0epe/KcLb5ZqkDeAEKY8kKa/zMof1xbKzw4Y9qY85rHkbv+snK63oxj4AUsjwg58sIN4/1YkzvC1Bzd/MTHrN71Df/l92pYVE99cVhfRvnY+/2tto42Pswvzsx5D89ALFPle2+PDLuHjWvBHcAuePc7uFXGQYDuHoA2wFBx7U6gA3ZxhGGU0/5z7ubHzc+2/e4x+4e+S2P353/5/GS6V8MMPXvn999+I7bd1/3hFt3BwcH27pBbzwZuVmnR+kp/aLjpYvTORDKSmvNonPrgDWrG57G+cy4mVcv0GmtAS7Ro2mNsRZpw/pMTuPnBgmQ4/GQRqOeGx351viAcv1K3voljScZ7A3AqroMCPhkae4Gu3ra0z9z2nqJzl4CbGpXv+Xjy2IrxEN7ueJkJgNZ1cHX9cGQ4XiHfrPishqjQR+IJuNHPvKRe2/m0B2McTUG9Q1vTpqOjtstwHvcGl/tnVgNuIDni3hOi7vILRgWHAsua6FNz4Jlw2V5ACg5Cwl6Pld8bqOyKwnx0zYXINQuVxtoLFJCNDZrYM/iJq0/wuQHIFpM1Qv4bkzHn/hLx1tcvnp4BZhZZlrEtZMjm43AhhR/IT/zR6+N2dWvyuqb/PwsV3Xjm3UG+LcR0ENl6hevXgt86dqd5ZjLVvzaa8Cct5mbX0AogGDedu2RoLHcH0/55ke+8uaZtHjz1XyWp545qx3z1vVPhq6/B9Jr53HvGd+6PT9287sH8L3lfx3nyr/7WbtHf9uTd7cMS6sfm/iP8etmZ88Oy/XdY56fHlbIR40zpANvnB9ngM/fcwhCLhf0nmI1HryYkjce4+iEfm4/ajHO9t4kf4Dq808Yj9C/8Um7U494+O7L40zxlwf4Pv/Ih+/+4b//4+6Nb/w/d//jHz+ze/1/+2+bpdD10rpBb/QnTZ/0mj7psHFS5rrkrCHq8a5NVknj6lxt+Y4msEACfx7NW49ZMcnO4wfMmR+zDNIArjzjRh7x6pBBPnlbA/HBP9nMAeuUNuqrMvXUx88a60mfpwEveclLti9FaMvNtbVRe9LC6pJNm8DnN33TN20gU//l4SUf+AWkWWDN+f2b9fiR0XVhjRO3zgGt6MkoD1/9wJeRgo7l2wfMa/3Qb/2ns8ZNP7VTeuvAMf5ZgPcYlb2aOvkamBeiFpC518otADY8YNcdNDoLrgXGQpKrvjq58kpfjTD+eFuouDlPfl75DC4t2pzFLgCKtsUcH/E2CHWVz/xb/KJFj4azwNJX7WyZF/6opw5ai7uNghz7fZjrxFde7YnP+eJHpdGTR5mNx5hpb3ZzvZmvurl9mvJXePU00LwonDmbizZiY2mjBkIDB+bZXGd/rBrHQuXi+3Uq1248zBVtAQ4AD5AifECOlXb4m1y3N41rZlhVzz96/GzvN44Xm57+5N3DgBSY9Pz4nuw9Z3c3++3fQXvuEQN0Dvrzvo7w1al5WaLo13ZGF4+7nOEdrAF8//wC3EiPhnfnHjZA62PGp9eGeHeNy+Xsk8YxoGc8efzS8Bd3H/37v9o98dbH71772tfe2/asz67lAKJrXrvy0Rmv1obyq2NsgTUW0m5o0DrekMXV8QFj70d01LM+1QaBGrvGs7UqYaX5yvGQ5rRlrgnxDSQe6u1r15j4KUNLJjKfGZZnllVroDbMIfxmueTz6lmX+NZBIfAKsKqXJTjgTN54JQNe8shLDvOVLq3v6OXXT2sg/pw61mBp8fouTjaufWBLPAh/FuB9EJS+mjzZGmjBOKqXymy07oI9srKQWUAsEnyLpUXCooI+Hz9lV8PhM7cnzc/tSVushFwAFM2cZwPhLZDktkFZ3Hh9dLevDl71S9sWUYupfHSsLywvaFtkle3LRBZtkIezOVh8tV+f1OGSs3i8Kt+ILvyRh56Ms5Nfn8TJZiMg2325+qoOn9PGLFf5K3xgGkjHs27386TNNXPTtWcOtomrBxigyZNof7ziH41wdsrlRadMG4CGuWqOaucBu3Ec4ea7z+3Ge/fjiwmHZ3nPDWB7z7DmfuWecaP4lfEU5pYxl4d31nc8QxlywaeHFtNTN48b7Hvn+tf24ZJkq8roj77edNNYK0beuXt8ZxsCHmuYLzgMeQDy8+MX104/5T8NHTx/d2oA3y/8wfhm97iOv3zBEoiHaybdiM9pMilzLebVoVs6RZtzbfY43bogrQ4rpK/NAH++bmAtto60HgXyApfqaEMaoDvsZ/09/FGc5Oymn4w8Wu3K55NPaH4I0Qj1QR5Z3AxZY2pXmXyy4Isnz83ytOaiyeEtXd1kqv48T9Fpm254aV4djhy8dub82moMKtPn+hHN3F55xxXe92p9XFKsdpYGToAGXMg8Z5HhWii2xIW0hScLg4XBwmORtTCoNy8I1Y9vfIQz3Zx/qXG823gtYNJkEZILf+UcmYFWIN35LR4wZSmzYXjJwVk53saA1oKpTF8BDPwslnhqw2IYALCROGvms0AeN7J+o6EXvkU7vZLPwqwdLsBLh/hrq0V3I7jwB09OGVcafV5eMsrTd/Jrr0d06pKl+tLVF5d/VNl+PtrlHpgG6D1XfNa9MvnliRtTc14ckBDnGp/mf+mtcPzZ59882i9vntamcteWm1pzXTkZ4lf9yw7HdN5WmnGcYHz3awjo/wCW47I9e3rM6XPO8I7rYYDdU9t8HXOWvsb/jdbxXfHNHV4bpe43HHw2+Yc1d3C5oF88Rv6wNJ8b14Bv/o6C7bTEqWHi9e/0Y8d53lsfs7vnX8cXBR7zyN3n/uVfdx+5/Y7drcMS+5Rvecru1sd/9Yssm0SjPn1pJX3PeqNj5RuNvg3XuFXmeo7G+sQbD14+Jw4gu8atWdY6FmJtuv556wu6gJ91R14g0ZhyeKrnSJZ10M24tU49LrmKl1an+SguP5r4KddmltdootO2/ubIrS/6pB6Zrb1kts6SmWzK8KJb14P85JrbiC+6/XEgI18+XYlb27VHNjrQvvAovvG/FuECvNdCq4vnDakBF7aLPdfFPIfi6CxavLjFyQJsAWjxlZ+rfnlCvvzC6C83JLPFiAMuyVM/tGPhs1gCuN7E9Uky39/1VjDA6Syyz95Y1JwXUx/Qle/FBfmcfH20CIpbeG0oNgOLrWMen/70pzevHWeagQN0LY76SjabEr7kkgYkbFaB48AMfaoz64ss9Y8c8dRPXp3GAZ1xCsDbvLRJX7WBH4d2n+9hyYAAF8ZM+oGOVzxX+FW90u/sZh0ra1yaD8qNqzlk0zemxtN84OKHrrmwP4ZzOr7Vi0+85KPpBk6+uZZc0lfkxvV0bry09pVhUb37rgG2xpGB077cMH7Od/eohw1L7wAf4ysJfvpXX0ZqC30XFzAdB3w3C+sounw3qp8aVtytrhfUxpnec6Of28tqjxxgZsTPjz4iODV+8vim8TvIt3yJPMPC/Ehg+PC87J3jZvl3f+d3dv/8b5/d/dzP/9zuiU84/KzX+XE9Nar06RfZHMvgpANT6dz40Sc9K5Nu7WnNUde1a32xNhkPR8nwswZbc9Rx1MGa5HwqPr6oYf1DE8hVbr0DFgFK3hqWDICmdjy18lIyWkAvt43HhTWDzPqhLfOCa05Fb446f2ttJTdLtTPK+FTPOhmYVw9P9PqKr7VWH8khz1pOHz7Bpq/WW7qIDxlae/HDQ1vyk1k+Rw7l+j3Lbs20VwD/5HbEhAzkPG63AO9xa3y1d+I0YFHJ1znp2VkMuBYJm62FAZ0FxuLJi+eUVa9Q2dzWnF+9BxLGe+ZLTi87sL7ecccd25u4FlEA06Jrw0DjixMWT3UtbjYIXp7FjbfQFtdXYKMXeCzAvkusrk3kzJkz2yI8f+aMfHRn8SeDxdQCjKfF1MY2O7LMfRE/Sq8zTTowVpwNTB+AbMBXX9tg0B7l4jHzFZ/TsxxH8Vh5l6eBdN640fXFxgdnZTZoPrp5fNCUnsPaKVRWmwFYafnS8ZbX3K9MGw/UnRtg8+y983DM2QE8fYOX5xSxro7VZ7O6DmG34wVDO+OX0Qa4Gpbho2fxVv2if3DcrLYjMlaqYdXFZSS2pkYbGu6MsDfkhkcv+9xo9/Qjx03+t37D7vOf+8Luo//wd7snfmyAzX/6193uaYNgvIQ33q/DeGN386h3evhDKEikw2uJTul3HkNp1yfgak2xTlgXePTWKTfWyr10BewBetYmL3yh9zPnaKxDQKKjD0CwF8kAQ6CXs4YFIt3g+34ugIgfkGd9M+bA7j7g3RhMf8htvjQnm0tIlFkX8QS+yWUd8vKZuaSO9cl6SM5PfOITG50+6oe+WUcZGBgHOGu6T0CqQzd4osMvtz+PycGjqSza5FVWX4RuBOiF3slwcHD45YbkqP5xhF+7OxxHi6uNpYETqAEXNjcvFkfltRgAULyFymLj8ZRFUjwa/PCIZ4u7dIsLmgfqLNrAYm0JW8y0BeRZrFh1/Wa8xd8d+rOe9axtkQTU0VvYxasvjk6f9I3XT76FFe87x+fNHGNwLAKQBaK/8zu/c/e85z1v+5U1afScjUwdC7mNibfQk1M/tM3N8qc/ZXy06KKXR85cdfAU1y6gTe/xibYQnXa56hefZat+NIVbxfXnsjSQ7hpHled45c2HmKMxJuYk8LJ/s4QejfHGo/pzvnJltSHteuain2nQabMydMpzczyelRUeSUOODRaCgeMR8ngx7e7x/d2HDX/61DhC5KsM482186Ptc73YZpqqN8JTvsl7GS6JB6TfrLb43KPfo+CQ12B613jSNXQ3kPhm0R2n7bf2zz/CI+7xJGQA3lue9PjdE17zgt0X/8utu8+//aO7u8fPFO/+5YsDiY0nKI+/Zfel8TUHX4K4ZQDl0+NLEjeNdm4Z1ygNnx28WZNvGdZtukqn4sbM2gpsWlvcqDuCBXjNYNKnu3xK0ee73LTj4fOKAKC1yK+HAY94WmOsQ89+9rM3esCtuQF0+kVIv8T2gQ98YPeud71rm0+tHQD1mTNnNrBpjWlOUHnjLK/8+oB/zvqjP2RiNQZcra8sx/GwJlqbgXV91laA+6lPferWV4A9p+z222/fgPTBAKG++cuIoV16qn1yaV9anwD65rGQywhgnba+01c8AHWAlzHDDQa5feZMefWT6VqHX13hr3VLi//SwAnWgEWBs2hypVuMtswL+RYPCwIvzqnXor1lTH9aCGXhN6cnsiuKJmdgz6JWXrIDeqywFlMbCJkt4kCpxV5dG4y64kKgVGhxtAgCFLzF0IIn34IHsGqHFcLip9xG9KIXvWj3ghe8YHtkZxGOL9nwtcBqIxCKx6w/cXT1YdaduHK89vsqf9+Ri8+KrE3yzLz3+cRDPrp8dMLKol3hlWkg3aqdfo/i1HgJjbPxNI5Ar/mY2+c381S2n46v+pWbe/t0yl078zU/11V+qQ7vw7oDjIxzsuebttsvm425PcDouG0dgHfM0xGevedQ7rMd2N2WnQvQ9fLw7uA3uQGWB37dwPMQ6XBOm9usxgDwdj2Na3ZYekfW9vKc+sS45bHDqnrrk8e3gL+y+8Ltf7P77FhjPjZA49eNNeWJz3rK7uFf/4RD2QexrxXffGHcnJ4Adung7OA7sjdHH3kZXbPGWb4xseZIA7jAbY/yjT9+QC0wFpC0RltrzBE3735gAXiUxo+zPvlhBnxZTIFrZSymAJ46gGY37dXTnvjhOB6eIa6OH8QQz5KMNrmtteQnA4eHedwc1sfmGN7WaJ9lY6Bgjc5Zax2J0IZ8/F0X1ueAMR3Olun4uVEQjx/59I+OODKKy7NekpcuycKyqy65tSd+XG4B3uPS9GrnRGugi3Y/3O+0xcgCyorAmintwrdAAHAWG4tMfJRx++l9vleSbsFVt4WndiqTJoMFVB75LLQWcYDUBmGh1A/l+FQXX32Jt7iFORq80VqonU3jLIo2IQvq05/+9A0kR0+OeKjHS6uPV35jNP6od5RTj4uHevfltGGRtmjrr3QWweru8yq/dmb+lQmLz+UrfvkaaI6oOeu0cZk5ojVnbMbmM8+hrW7hnBev8qKprtD8Nk9dD8rNleahPNe8OY6H/JnHHMfr/pyVYVyVu/Ehht09LLfAJ4ObLzKM4wKnx3dvT/k47wY+h0zjaw4bOh2kmyXW/HPU4fByuL/m/ufy0ebZm1U+BLfnWXNH3zdg65Iav7TGnxp546fghuV5rBEjymp70/g+8Olxrnd3apz3HDR+Be7Of/rM7rfe8oe7f7r7C7v//et/evf0r3/SZs39yuD1pXHEwdU8vqa2/ZwyvWrL1yiGMrfPsh2+lHd4TRlbVlDjAcDSOeBF7+paswBKllp6T/fKgEC/IPbiF7/43rUv0Os4g3roqgcwHhwcbLxYi63t2jHHrJUAMZ9TT7l5wkvjZ00BEq011kD1Z+AJPH//93//1hf9QqcOo4H+6K9+W6cAZrzwJoN1i9yt1dpj0f3FX/zFTS/6TBeuBbyf//znb/2w7mtDmTocfb7uda/b4vTBkRWY1R6DBVqAGiDW/qte9apNbnnSZNd3elDnuNwCvMel6dXOidbAfNHOcRd0Tpy38Nr4eAsKD+zyNkWLx1Gu+sq0kT+K9lLzZvniK9zPb3GySVs0LYIWUIucRRZgtykEfPGw6OlLGz55WzRnOvwsgjyHd2n1yYK++vilC3kcHdIrOXP7fShfONePx1w+x7VnI7Cx2bi0Reb9erWHvrLyCssvnNtZ8QemATqd51pjnO6FaHibujE118xfeeZO9UkSrTDX/Kqs/HhX3xyR13xHJy/Ai8/MNz6XGo5ebKT+nhoIczs+C2mOXzpjXd1+FALg3PCgdecC2HV9MJEOoPvVbn21f5faPjpfYgCuN8fSurUx2tp+cm3wdx2MIweHZxqGIINmA72jGpBb+7eMX4R73Ld84+4rn/vK7o5/+JvdrZ980u4HPv/DG8BliD6beKN7p7ZzwKP+6CMrry5vK2zMDqXZ9G4NMbaAn3FpbJDQvfGxrnCNKxrX+AzwlAeWzZuZjzJrlHEG4oDSXDyla68x1zaPV3l4kBmfgK666Dj51lyu+q2j0takLNSsuQcHB1v/Z3p0yQIYOza277o28DZnObI1Z4FYFm1Om3jqBzCrbvnqKDMGAHxtK28934iP8c8CvMeo7NXUydOAizjfwlUvy5euTJ5FZAa4Ln4WCHnzIhmfaxkm134b8vMtymS38DsL57Gd820WM4ueFzYce8iSoq6NwCIIWKDhA8D6CSA7d9ZZOW8zAwReysCf1cHiqj4ZLKBcei1Mn9rGE+/K0NcPYWnl5W+ZF/7s06DjyA0c6Q+ZyTO76Oa84kfJUtkKr64GGr903vVUvtbEjae5G+CV7zrklEffOEs3xsKZRp3aE+dm+sOcQ/7zdV/+FYVjKpvNtwzE98i7Bqi4e8gE0355AJQvjx9H8TIaiy6r6wCaELHpf2pcQ6dYVB82zpIOwHrOJ8WgxsNL49JEObwkNj6nBsDB9xxc5A9+yvM4jmvl9AC+mtlA77g+z909bghGxumbz25HFx79ymFRfPRjdv/0f/357j+GxdJ53iH17j+Gv2cA6UeO7jx8gF2/3nYaaB/1T4+jDjf7yeTx88aNV+PQWLV2tXYMdl/jADRzpHkSnfrmQ2mhvNqZmaAzrpw5FejTdnxnevF4RYvOOiZUz/z8/9m7E2ddkrO+82+vEhK7GeMBg84VmyTU3epuqRshCQmxEwYiMIsYjINxGPxPecEYhxeWCDxDYMwSAiSEkIQUCEmAJGg8gzW2ZbDRRq938lO3v7eT4pzuu53T93RnnsiTVZlPPs+TT2Zl/uqprHoLaCujh1i71HfO4SACzObL5ll1q0939FJy0iE50srIU4634FzEV57rRjk+2p9dzPEC/YTy0SRPWXpUvhGfwb8FeM/AyEvEc9MCLmBxDp13IZsQhM6loglAbMIA1PYeypnvaR3TZW5H+s06m+DyhpnwAD57bk1u3oJW7qU2b/0CnfNkWb2ARRMmOSZo4NkvH+EH5LKDRcPXIASPz3zblzcC2BRMmIHPJlj18GtiRVdfOBZq23HtPWkBQKteCww+aFsAkoGmYzRzSB6aFZ59C+gHC26gII32/VR/lV//yi+qK9+51NgQnc9jRpkxY4waq87n8nS46nRMP3cMb+14jjJ+UoJDd2RAlqalMdzGDLX98er6XNj2NwCiH4HY2mB6GrpeVYjcdghbFbZ9wUPgkzzJ175hCCj/0v7iIfIW3mBbLwZ4vSiOfxeHTW4ZN9G3AeUDLD8xzh8ZYPZTjz9y+MxQSjN4rwH72wcJWb5IsXmsR6lfepvt2HVce+on+cKm10jLL53LzCHmMWH2WkZrnu5lWceCOdC8VXCOXphlOpdPZzLc5BsX5skZLMtDI+4DfmL86ciLLZgXeXnxU67dtlhwItBZPWXmU+DY/EnXWU7rUnri6zi5yZ7zyElfabTqFspTb+Zd+VmkC/CehZWXjOe0BZoApIJ0f9GXZ3IpNsmYLEwyJrmZh2MTQzylnZduhdf4b+ZBVjrKn8sAA4/5bF/gcfWpMW/3epNZniCPd1bAJ/COD3BhkpU2KTrWbp4REzGwXH118QCA7UWzL85+XpOz+vTxyNHEbpuBc/RsKGTX7eQK/lVXmn70di4KeNPLImUBER1fjcx4pZLz2c7lr/TKLZBNn8mOlUffWHTNAaDGYjTHSVevuuhm2o6V4yccN46MlQAvmhkUORfidensb56nQ+Xbc39fWQAmN3DkeESez5EOrbd8e3Z5dLf6AzReHFsfRisOtzw+6Mb3ccdVe5nlMx88OSeNPbmPf2Z4NiHS4cHlxeVt3QD38DA/weP78IiQOC/s0JGHedviwPs8vhv82GfGDzo89LHDx3/19w8Pv/ePD4//j08eLr70tsNf3jo+K3ZxeCxvGU+FNk3HnDL0fmIgFl+a8KMWvvN7+/D+3u4rDqPt+37JVlL9W4pW/+9trdw1bh4yn6Fzs21+mWnNVx/+8Ie39w7c/AOZ9q0CneYo9OkjTXZ2xUu+rxf4frm55MKFC9t2CPMa3YwV9RqnzXHpoUzEx5zsfQp8jGVzbfuM8fH0zct0nqR5Cmev7wMPPLC9mGdeB5jx1X7jU0pesp1rF3mCc7F2ODbuyaKPED91lONVvco3wjP+twDvGRt8iXtuW8AF3qSkpS7yOZgQTCYmpQCcOk1w0Tc54NXkgc/Me+Z7rcfxazI7jo/JikfA/jRvNvPK8ujyGswTo/bwGqAXTIK1zUTsXLuyAdnajYdJ28RbHV7fwIFyL0cAuIL6aE3qUvLUC7igwRtd9pR3UkBDz3RT17GYfRyTQScLi8XKYievMNeTV93yo5Pit8L1WaA+ikv27lxaXmn9HNh0wwXg1I/RzTwcJ0t5sXxp9YxnAf/9+FNm7JDZHIDuuoJraLAQn9hYDTDKiwp38LgOMDi0H8cjYxza3rC1Zag5SgdWVX6NgScZoB1A9NYXDm5kCBvLUUaW+XBswh0km7zLZUD3iPIf/1/jfYaP/tnhRf/jM4eXfdX4fNbYH/qiL/z8sZVhAKWh+wuGruOrZMMxfAmojyobeB/ab9j5uGvpuLxNtWEvYd+f+so48MTKC7Q+/eVmGpC0d1bQb27MzU0+swVIGk88s/oVmLxw4cL2VYO8p+oZG+ShFRp75g98zCV5Xc2zyqOvTmOudnUuBbhF44uOQjp9bHxZBzj3STC6Nz7x7XirMP7Fmy3MqVJ08stzLJaPznnjmD5CdFJBfaH2lB/9VngG/xbgPQMjLxHPbQs0+dTK/cVevhQtYGgSNSk2uZl8xCaCJpQmkvKT1fnM+3qOj5t4yKBaO3AyAABAAElEQVSHSY3nwVu93t6V7xd67OEFAE2ugLDtBz5ho217/eKvjY7xlDrPcwpI86yIFhPnPrSOJ4+EQB+TJ7sADd00ALsm+7zDeBf3uuztVDvnfHnVwycacixu8ixw5D1dQCeUOp5578ucr3BjLJDNpWJ9iLuxI+Shqx/RGV/1PZrqSQMC5UeXrM6V7wMZxrQnAwAK71p67Gnjt88/7vzRgSXGRwGHY3UAKuMNuBSdXkKYW94l8GlcbwWX9vAO4ltuvQTEjuN9XN7gsGV7WW48rxqyBg9o26fPNoA0+I3tCZt8YBe4trd3eHT96hugC2f7esMd4ysSL7h1/CDN7XeOOeSlh+//vu8/PPimNxy++OjC8OyOmwbf8x2Y+nYyRnzMD1YMT/Wttw65PNZA86VL7HI/mSNENmyemfu0PopGmeh65nEVAdGjo6NtTutFNN+tfec737l941Y/AqneMzDv2ILl3HxobhIbK40pN1XGAFnmTPXMdYAofurSSVDX3Gi+EYwTfPCoXfgU5GsXvuUD774J/ND4lCR+L3vZyw5f/dVfvb0QZ/xZf9DTNbnNp3jgR0dl5IvyyaeboEwe/uiVSeVL5zxllbcOkC3vrMICvGdl6SXnOWeBLt65YfPF23FpdCYO3knRscnBRCjOE4XJojAfl3cj03RskmrSdO4YiOVlbVIOXNp2YOK05cB3eS0APCP4iTOf2kbvyh2brPEz6dvTxivBw8KLXB6Qic7EKqjfwuIciABe6IeOXdEI0r39KtsInqSZaZvQ6Y9WKpKpnyx+FiteIbz3/OK70mfXAvpl7pv6qoVe/3lEbfzN44vW0Xa8b4lyY1pIhlR+UZljvI1h4MZY9bRCpMf1BgB00wMGGeAVoH1iABLg89btO2WNfyh40LCJbRAjFeh3VeFStVFl8Bk/JGFHg68xALFP+EoEQL1tcxjXzPAyw9NA78WxjeFx5eMSvji2XDzxqQHwHvqvh0c+8rHDY5/+q8PnfOmXHV519z2H17zy3sOjY/uDz5w9PkD1o0M/7LTzqXBJ/4F5L9v+qbK/flSfzH3EXs5FcwYvqzlH9KMNbuiNCSC40FaGtnLZGuAmH413EMwJvMPtjwUqk9Hcl60bE8af2LyFztxDtvEimnfwNKeZe+TRVx38m5fMw+gAb+PNE7gPfvCDm3fXlgtzszUHjXEnBnDxFchQF3/jVH7OBLqZf5NDrvmZPuniiZu1QsS79mfDZztdgPfZ7oEl/9xaoMmrBswXt2PBpCB07tikwbvT5ISPCcMkZ1IR5O35bwWn8C+9yU7+rK820Hn+VI/JkM4WAZMo74FP3PDGmugFPABE7QhAxjc53eErz3tqAeGd8MtFv/Ebv7FNvE2q6OmTzlJ1ldOlxQNNvPe2rK58x7WvY7ql7yzLBG5CxxfYtaDkmbF4qH+crLnLklk6l63ja7NAtpTugz4pVG4sG6P605hzo2TcOLbg6/OCOsU9r/KjbRzN15E8Ywl/gMiTC9c5sOvTU8BJYeZf3j6NprYov22AwlvsidV82wxsJRigZYsDlI7Sy15VWx2A01teMJZ+43V4UAHLawrDqbv9ctr2E8aD12gnUHtxuHZvsWd3XCe3+OGL4eW99eGRP7688Lh9vTy0L7jj8PD/M16k+tXfPXz63X9wePwTnzw8+mVfebhz0L/o8eEtHO0Ys+HhkdvGN8rvGJ71AZgHx8F3lA29Hx2gWi/dOTy9vuErsAn7zNesc/n6pPKZRj3XsJ/iBWTRAXRSc5wx4RhP/ea6BwKPjo62H3KwxzfQ5+bfsS0P5kHbtMwVgjFAvjFn/NWPpemIzngEnM0vjunj6Zp51jiiJy80GnoBl8YT8O1HMczT9Dbe3GAZc8Y12eZsXl7vRViD6EcmkEsXdGS239e8Zl4lEy9B29/whjdsY9evb9oyQVftAqz9aIf1wA1BAe/aKI/e9VM0Z5EuwHsWVl4ynvMW6IJuAqvBLuo5uOhNKsCuicmCZwI1kYlNPHs++/OZ5406rg17fk1OwJ5J00Jgcv3jP/7jDThogwm3fbYmSe2cdW7BaQFQLsw0zk2+wKuFhD1M7E3IUiGbqtviYSJvgUIX/63C+Nf5LK9jaXqVF331pdqp3ywwFhsLCk8IPdWnS6H68Su/9KT8yld65RZgS/Y+zqZzP1Sun4AI41kwdrr+jN25H9NC3erLw7co37FxaRw4dx0L8oAPoMNNnDEjAAN7wLsVXOG/oc1lSlfSZe/nbbeP98MGyAJ6x9cOxnP/oY+9roMK2B1Fl7+Pi4XNsQNcbuEplpfOn+n/oL84XK9PDIB7q596q/4lhSi1lV/cXpgbN75+pGIA7FvsLR6A+PFPDS/mn3zs8MKPf/rwpS89OrzyZa84fO7nXfolMFsgbrNdYdT1Xt0jAO7gfzuP8RB0cTMvAZdabn4R6qd5jlDW/KN87qMAKq+uG20v4drC4IaosZMZjBF9aLwAtBcuXNieZqF1rJ/xwR84blwkHx96yS+klzrkmU/o4aVgABNoBiKtEcC2LV7mXU/CyDNWjSnn2mJusr6QYQzmmCDPvIgGgBXIFMhFn27KbenwhI18ZdqOFzCMHvgmC9BNBt3F7MOWtYtsbRXISdaWcYb/npqhz1DoErUs8Fy0gImhSdLxHOZzoBFwMiGYLE0QJhmT0bxQmiCqVxrP/Xn515vu+e7PTbCAH7AgnSfNJk467Otll/Tbl8/5TYZzHfTyk5cMtjTBm/wtCoFd9CfJUDfe0ZTGl6x90F5vYgMrFgSTvwle3wFKx9VJDl6Ok7NP97LW+dVbYLZvtedrSJ4+MmZsuxEdGzNuskSLeH2JX1F/FeUJpdvJk//wL78UWLDf3eNyMlw7buiAJmMqupnPMx4/Ob2MEbX9MMO2c2HglxeN+eQFd46nDY8N3ccXEMaVOPQeYxnYtI3Bi2W2FYz8zUU6QPH2S2jPKPBvEvDCPjG+1EDG4fYBsvwNucCq7wFfvGW8tDp0emJse7jts8dnsl48HnE/NrybA2RfHC+78fh6se4lRy85/B/f9fcP3/iNbz58yYXxq2hjl8f2HeHB/4Vj/4OX1z419kWMGuM7vOPXFge4vmP7AYohd4Di8X2ArQ9paH5qjugakz8Dy/IDdryZwJ2bID+QgAegZ14xPupT17vtVvrLGEGj3PytLjqgtP5URq45XR65ztOPXs1ZZBmHxoltCL/0S7+01fn2b//2bZ2gEy/rL/7iL27zzWtf+9pNVzKA4F/5lV/Z5iJOB+tKzhQy8DbWjo6OLj9ZsO4I9BHQpJd24kmecaqeX77UPt5rOv7yL//yBnrlP/jgg1vb1HnrW9+62cPXdQD1bhzYKLvhUx9sws/w3wK8Z2jsJeq5a4EmuVp40rl8k4vJUrTgmXRMMuIMeOMlnScIPObzme56j/d89+3A38QYHd0t6BYMkyHgaUGXX91SdYrllc56A/4mVRMub4dHb+iqO9OaPAULh0m1BaSJPNrj5Mx587E6Tf61U55FzsIh6kPy9BkQw+PR4oj2pHBSO06iX/knW6C+2fddNeQXW2Sl+gmwDdzqP14q49j4mfl1XH2845mcfUqvmR5fYNdTAWMmQOKm1zi6ngBkeqRvIb9zYNoXw7WffvTw2J/9j8Nf3TbA4qMDFA5M+tgAnj5LxrvrE2EXfbqM13eArO0X0kb9cXZ1YWCli+MHLzYv8p1jawEwPWTZXnHrI8OjB4y+YOj3t8dNxIW/fbj988cvKY46vsrwyJ9+/PDpP/izw8X/9cnD537R0bZv9zVf+6rD45/9gsP4vcbh1R0e86HiC3h5h1a3Db3HjDJKRhyg9/YB4pXLOy64/uf5orGCNm8jr6i9t+Ya17anVrYOGAPGRmNFHfXNbUCyfADUOBI6Ny6MI9GxfGnjAa1zuimb840Lc6gxYosAD7F5BuA0t5hnbJlQnq733XffpkM3+d18W0PoZh5GK/UEjufaUwU8A6LqCtqTjbSTd1lUz/zrpeQcHJ5WmOutX69//eu37QvK0kM9NOZxfMWC9gvZpfyzSp/S5KwkLjnLAs9hC1zJBW2R410ykZmQTIAWRbEJaJ4MZ3M1kctrgprLr/Y4fatnIhbwJksUmqAd09GkaJKWmuDtgQMSTagBXnTqyw8MmozLV0Y+3k2Mjk2WH/jABzaegEI2Insf8LBAWSDoQacZ9Naefb3O00EqaPfe9tlIGywAPLzaSKao39gBj+xUneTsz8tf6fVbYL4OOmZvsX4lpb5x/ek/XjkLdeNGP+aNq79KGxfx3efjLy+6bgqdA9RAFe8gfYAp1z4djPvq4ZH+jq80vGC8LfaigVtePIbwiz/58OHwX8bLlO/98OETH/mzwy3/a3hRPz2uuQESAcfbn/wMmd8xe2L88MNt9tSeABqfTv6w7viKwnjac8vYvjT2BP/V8MoC1beO/bp3jl9+e9FnxrU9zj/5eQPQf83fOXzOG15+eOFLvnh4kwdw/Oh/Pfzlb3zg8Kmxd/eJ//zxw+ELjg53Dlvc8cJhjzE/PDa8xp+5c8w/w/v7yPBGD7/w4bPGNg1X6GeGzrY43DbQ7p3DtkDv+L/1LX31MXuaAwT2lZed2d8cAUDqE09qXLtf//Vfv/1crhe7zDnohbk/ugmWj2cBT3MauY2x5jjn3dQoRysV8AY80dgaIJr3lAOS99xzz+EVr3jFRmcbg+0U5p6eDgTKG8vaRUcxoGudMb6NNzdabTszl6ULPcic2+qcbry0Fy5c2OoqxwdPZeTTx5yInh5AMKALfJvHXWN0CRCTqW/Yd5aXLU87XYD3tC28+D+vLNDk8XSNNiGZHEweognRJGGCsDjOwQQhNMHG/0ZMFiap48LMu4lQHjBgoeBl8F1HCziQYEI1UfN+mFRNbvRu0m8C1gY8ZtCLv3I2MAk6tieNd5c9TMx4mlzRzLqhD7SQBXxavGb+M7221p7a7VwsVK6e2KKgnG70oI+tDR5fajM9LULoZ14zT8eV4Rl/6T5Et893fiX0M82el7J93ixnrjvnn3Qcr+p1Hv0z5Ue3r1d+9Z2jiU5+sbzq7OnmfMfqGUv1pTHjuuOZcsNmLOnrOSRL3p6/svI7lqIzFntigT9vGdAhBQSi2xhcw7+LF4c395HHxs6A4WEd9cfPOBwe/+9/cXh4/HDDw8PjevEvxndZh8d3w7RDH784zC/qjzt2bDoY6VPjX+mVBh8lG18UH8D29sNffdYAc8Nkt4xPk902MPe2N9j1/gUDWI03zh5/5ZcdDn9nfGN27LK45f8bXz74/T89fN5//eThS7/iZYcHXn3/4W998XjBaXid1QdKbh+6Pz4AL11H7gC3A/CO00efGGNA9haVOBx/Ux/sx4My0XUnmrOAS8BWRO9JEo+vMvtwzXNoAeKXvOQl2/VtzBgX8Ruit9B4ML+Z++Z+lXeSbvKVk2m+M4+SbXx4sYwH11zD82uuASKNG2MU6FRXoBPdRHOi/PICm1Ig1XojFYzzfVu2gif/mXvnJ5HaqX2iMhEvMpWRKY/8nBBSZfLIcj1kL2m2meWe5vECvKdp3cX7OW2B+WI96ZgBlLm4C85NACYfQOmh8Z1EII/HwcRmAjSpCCYIwWSmjpCsmedWMP2LZsraDo+rE62yysuTFoECngYvVPjlHouBPECzXx4yAZr4mtgIVb8JzzEZczl6sbJ0MNlabPrcmZsEIcBoEvfYj5cBCAdcTLAB7dqT/urOMpIjL9vKcy5U7jgaetLLXj+Te/3mHI9k1p74lB//+MV7ltVxKRohvS6dPfUfXbRooit/LlNrzo9eXvVKo5WWN/OKT+XO9U28Zt7lo83WM8/4zjzR7u3Y9WCRrX4p+vg4FtQX4tvYoQPA6zE2nq47N3A8WjxWAQf0AvraM8srbyOa/qmHr2sD0DU+Xdc+3+dNemMoPqVT9Ss6xB8w+8SnB8Ic3tGLL3rx4c8/PT7f98hnDk98fPSDcfyZUTb6ZbRg43kJ6F4R+2cksnd2vO43vs7gBwoG/7HN4I6xheK2sY93QFzvzR2eeHj8jPJjnznc9sLxpYUXDkA4wPmtQ6dH/vKTh6/54v/98EP/548evuGb33x4yd8dgNjujtFfdgN/zrA3y9uCoQdt29CCFw/gqzW3G+cjnUN9zJ7my/pGqkyfmB/cpOprEYh0Q/LWsffUUyr9DATrL/S/8Au/sM0n3/md33kZ5MnfjzPnxpobcOPK8Z6GrnSZxz99jD03zeYvoNe8Ym6TGodCc5tza4P2FZITb/zlieVJ51Cdro+5TPvQi+icC/iir217Ozinp/mXnqI849QxfuXFF8+9brMuN/p4Ad4bbdHF73llgf3Fuj/PGMflA7z2jJlgA4wmWpMfIGfSE5qcHOPTZCF1Hu/SfR3nJ4Xq4BVftOVLm0AtFACvlyqAXXqa3C3e1QWA00tqspM2UbYQNYnKN0GKwIEFHE97xoADLz94MQKoRVs9OuLFhrwdTaTxmtswH6ebvEJtdK4+GkH+fMwO5Ggv/bTNXjYeGB4i+iunp7pz/Y3hFfxL3hWQ/jWS6pE5h/LnvP0xmuyqjftFaOYxH+PTuXSOx+mhfJ+fLtWdy+fj6I5LT+Kr/p4H2oIbKIAXyODxA0z1ozGoDwEO9dUxLtiIbY4Ls5zk4usmtqcVeF64cGH7bJNxeyOC5viywdeOb2BfHGPvU58ansmBNI3DofgG8LT40nXnBpqLl8fNGHXz+JQ9rlYf38YdXwwbcm89PPxZA7gM27xg4OtPf/zPD//vn/zx4c//518cbnl4/FDEY4+Ory0MusfHN10/9vHDw//5vxweHXb+/Jd+6eHV9917+NpXvPwp0WOPwoBUG8jdMnfj+Q4v4E1h7s/6SnFjWHlj2zEa/cAe9lD7fJY+N9fWz/paiF99bzx4Gax5ClA2Vyk3ZvS3G37z0Tx24iUlIz3oZQ4R1AOWRXXt1zVu6IAuAEyGG6fqqYsf4FzerDfd9u1Rp4BWmPVybvyIZMcjm6qTDPUE58rjw8bql4dP9aV4VndjcEb/FuA9I0MvMcsCewtY9HwPEWDyKIvHQcqraSJ1J2/i2E8Mzk1uUuVNQHv++3rKZ9omLfkmpCa36ExMTVImVN4Q4Pyh4ZEGEMjul3ssIBYCHk98TNxSdUxuzvNMqIevCVE9gWcAgAYgLSrf/M3fvP2spxsC2wcsItqT/o7xUL/FAN/aEX+893aY+SgX8FU32mjwcdy5xQjgPTo62jxDtnbw0FigPH4UtbWQvqX4OZ5DvEsr29OVP6fR4Ct0Hk3nJ6XotLsFiA2FvZ7ZYCs85l/lUoG8dIq8PGn6KKuu42gcCzOdY2Om/LleeWjSoXJ5RTpVDmR4fOwmzQ0c0GIMGn8t1lL2MT7V0/+zbeIV/0258Y8dASI/YOBbpWQYxxcG4HV997Qi+mtJyTBP8Bi/cLTlm7/pm8aLYwMsPjnGAN9HH33yl7qG3reNbQIBXPoK2eha5ONw29hf4Itkj45h46W4i+MLDL//nvcefvonf+rw8ff9xeG28VLbLeMFtotjD/HDA1h++j0fOnz6dz90eOR/jh82ePLLC9ciW51Z99pTqnwe1/pMNFfoX3XdRPvpYHOp8a8umve85z2bhxePb/u2b9vmIte169wNkhsj85950I2vsWHuNnbMR+aHnnQ1p+BLpnPBedccfe66665tjrMWcCz4HCMgjh4w99TBlgtyzDXm1TkEhPEsOKZbQJjM7CMV6TQH8uQb583N2Wevv/E310cvumbwIM8xOnxFx89mWID32bT+kv28toDFyqNwIPLtb3/7Nol6a9iLExZiE2GTBUM1aTTJmFSE0u3kGf6hnenxaiKTKpM2cZIvj2yTqsnexM/LYBGwz4wX1kQH8CpXF0BVBwB2DtxbbAQ8Z5BKnonZAqJMXYu4mwFvFlcPv3SXmkyBaIuLCVqeFzfogWdhPi4vPvuy/Tl6tGQLJnGAFnjxEgm5Fh+eb3orC5yr0yKDx8z7OPkzTeWb0PFP3WJ5e5ryT0qjL43O+Zx3nBx5e5rql8antHwpOwiVZc944r8P8urz6OKDtjpzGv94qa+8cVx+eYCncWxrkXGqT403/ej6jB/6YjxK5adn+hmHwIvtPz7XRIYnFsAuAEMfdaKP19Wm+Jgn7O3Ey3icgzZpw/XKmXmedOwKGbcFY/vuE4cX/V//Nz+yHb7jM2UDaI2tDI/++ScOn/roxw6f9T8fPnzFV3/N4eWvuufw4s/57JPYXVE+2wv10zNVYi/zBbDrKZpjdd3Qx8eNiv6X70cUzNHkGCtuwM07QCdQan4zL+pj9eyvFdUXGn+z/edx5BjthXEjZK7Dj9PDTZKojFPBWDRGrQ9Arxspc6Z51dwDHGtD9khubdJuUZuEWYdopMCtutoooovXbON9/XgEepUbe+VvB9M/PAV2Saep+NQOF+A9NdMuxssCT28BYA2w5SXIc2BCsyB6jG8/oUnHhGCCMIG0gMmfJ7AkNXmYcDquTDrnNZk1+SjDswlOeaEJzEJuokVrwXjggQe2N4pNXCZckz9abcOnLQ55tIBRdU3kFudkaJcX33gx8NE+9dNNuWP5BZMrcBmYVs47IubVwF+c291xZZV3Xnlyyo+OXF4cXheyeXs+9KEPbaAfoGEXNqKPNrJNPOS1+O3lkFdesuTNddnBOR7F6kQrFarneKZxPgdl2pRMKT0FMpTv66MRKpPKM37K3w6epJmP8a4d0c918Km/HeONbm+3Wafj9E1HvDue68gTjU3ABg9gwxgFPtzUKFeHfYSux5mfY2OWfvpb3/P2AUHve9/7NhDzjd/4jYc3vvGN2/WuLdoXv9q1ZVzFP/oGcug3Xxuxme1bnrTr47g6M93THRsBj46vKPi62R1jb63dBh7QPzr2OgzoNfbYjq9HjK843HbL+NbxJ4cX9RMPH+74808dvuqLvuTw97//+w9vfPM3Hr5sXC83Msz9i+/cfv3EZmi6LqOvf5Wji1Y/iejMNcCvOdA4EXmD0QK7rvu+ahDgVSZI8RC7pujG/qKbLEDZjT4wbh7E3y9NciJ8y7d8y8bbzY2nEb7H+453vGMDwUCyOciclKzaCdAbj/iTV3u7vmZ9Gk/GFNpsQnc601NeNk0GmY7xNO+LAj7GmfrVIQ9t46/8rcIZ/Htq9TgDYUvEssCywFMWMIlYbE107uLdufP2mtDsk+UVUoamiarazsuTzhPrTNNxKbqZtmPl+DQZm7zmYGIy4VkomvTkmdyAviZ4k2t18W7CU9dEZ7GQbwImK/lkW1DQmeDtaVbO4wZY8nCQwRZ0QI92BrwmWJO/SA8B/1lGbSqfTnPAVzwpqEcvOlh8jo6ONn3tvdZvgBMd0zM+eLYoOG4xSX52R5++0nRJ38riexx9NNXBo7z4VW+WTwehxdAx+qJzAa94xi/++7Ry9ebj6MpPtnNlRedzoC8+c4xXdaT78pkmPaI3hgEVN2cPjacMnmDwmhmjnrYYe/orvvSJX/0mZTfbIoAVY8ENHF7qewrisbUxgza7z227luP0SKeZr3Zm19oqD02AY6a5Wvk+dfb44wPiDkw3rmR3A5d+WW0w8kUFM8j4StnhMH5R7eGP/rfDI4+NueHjnzh84Zd+yeH+8WTo/vF1hjvGXuLrCfSvbTMfeXPbslP2MXcpPy7wlusvdcxt8dKPR+N6N8+4KTI3KWNjN0fKRMDX3NQ8mJx0SKa5y3zRdpeeNKh77733bnOMMnMJPYxTnykTzJG1Af9kKCNHxN8eZWOydUSdyqWND3bJNtrpxr31p3kZLV3woof5uHlfXcfaTx4boKUXO5Crfnoml75nGRbgPUtrL1nLAsdYwATr8b27dAsk4GuLg0nida973Tb5OAayTCwmqtImEXlzaGIpVVY9dU1CykyuQvy2k/FvnpDQWfBNaLzP9KWPR/k8myY3E6QJ2VYHkzRgiyc+5LbAkudcuTy8mwyBDTbg2QAgfQnC5MoDzj5SstQpWgh4NuhHLs+aGOClg0iGoJ5Ah+zhPDvW7so6V2+ugx+5viBBlsWP/r/927+92dY3NC2C1cOHHhZLebV5tkuykpOuUrHyWV/Hheg7f7qUDGOgPmC/uT5dhVlm/KKTpqsydTpXto9oytN+tIXkzDwdy5cK6Ge9KotnvNCVh6Z6yatMKg+wdVMF9BrH+vG9733vduP0Dd/wDdu4py/ZRfVmndkPCLKNAdB1/bo2gAdbGXgGjWWyyMVPcHytgXxzQu3Ko4an6ywbKw98ZbOu++uST874JJmfJrY3eEDp8c3csU/21uEFHO5e3/r9iycePtzy3/774Yl3XdLh4p//5eHxL7tl+zW4GwF2s502NjbkOc/OUnGmyQ7VL5V/4cKFw1ve8paN3hYGdlSft9QNEAB4NIBdT7OqK9+2A0CPLvqDnfEU5rGDH08uzy26tqWgM8d6InD//fdvZfjhi4/vBXv657qll/73dQkvR+IjaKdg/vEuhPkJD2Ox+Vf5bIPq4qeNX/d1X7fJoJc5Vj06t1a5VtQHis3lyunoV9foJj952q2umFxyhPK2kzP4twDvGRh5iVgWOMkCJieTkUdZ7tq9tOVFqB6RK7NYmbxMIC1iJ/G7lvx5MlLfeZN0/OQBtCYyE7XJ3Z28PYomOAsD/YBO+RYDeuOjjSZdPCz4JkB0Jlnl2iQF9LXf/jjgwSRqwnWOB/kmX7IF5Y7lARxkuGEQHQtkCup33Pk+T37tVhadVF1ldC9f3wBI2mvB8QgbWEdHJ/qySZO7/PinizRZG+Pdv+iSLU2X9Kgd0ZYfK/nF8pIZv7mu41nPuaz6+7x0KFW+55Ne8vX504Xkl+5p9/Wjq117PciUV370pfgDva5DfcxD29OWytrvWbukxr6xZgwYp+q9//3v357QuAYAXfvcbZFQv6Du9QY8mg9ca7Ud3/jL05592d5+16TLuER8qcGV4qrw6TAbP8YHFMc2h3GTO0rEwyc+dbjjTy4evmBcE1/6lV9zeOXYu/v546b5RoTaWRuda2vtla+PoytNtnIBTfWAOh5WwbxScMxurnvgrlA958mf+crTP2JBHXMDD2+6VmbesMVt1hU/+3RtnTB3mkfpYp5U35ysDT0Noys9tUV5T9bm8Z685JOHpzrNWeSoQz46Y5jeQLEQX8fyj8aNAD7d2Jnj44+mUN7cxspOM12A9zStu3gvCzyNBUwiJgSTA8BogQT4TCLAn5cilHtE77fTLwzPQxMdsGfSKBLT5FG6Fy3f5CWa2KorrU7HygvRmUQBXvuOTfh0paPfou8RFn1FIAAYMMlrpyjgK0+5POf0IcPkbf+tVETHY4zGRE4GO7UIWRgAXp5nedlq3tLQZF375jalj5R84SQ6+WJ2cawPTPJAjXP7+X7zN39ze6GEXvIAKDYT1KVzNpZHP3Sl6aFsH9AdF+QfV1bevpyMdNAGsufgPBvHYy7vOB7O0Tmf7ROdNJnV2cucy9EnN3p5QvwvnT21F1V+OqhjbDmP3rFYfvVLjVXXlq1FUmOvpwxSoNXNDRChnN3wMj55dd3s2H/Pu4ve+OUF84SGp64xQF5tdUyn6wnxqq3ZgX2zAz2FbJBM5ULpdnIV/y7y7I4tDbj48Ql8jaTbhrwnxt7eLYzm+XW3z/30E4dXfsWXH/7e933v4XVveP3hy8YcMjYAj8JR4/pMcFn/Tf6TY3luu+Ps0nhgH3bRz3PoRjnAh8a8or8Fx4LrYz+G8TKOyENPVnLKr142T5/O8SbTGiAor45x9nM/93PbfGt+MQ7xRcMrDDybb8zN1cEj3vW/vIIy+eizH/mNb8eCduzrq4tu5k8ndLWr8urjxU7smNxolZ12WID3tC28+C8LPIMFTDZ5Cz0Kdxdvu4C9gDyoeUsBOZMZ76EJ2WTSRGLScCzdT0zEz5OSczTCPKF1jhYvoXqO6WgRpx+d6GCR59UEfnkGeBrQmdREEzcZ5ElN0J2TgX95JkseXfZAQwbPmXNbHXjQAIyC9vM4BELUAZjp18JFbm2pnrT2l87tnPOOy69cSjdgBpDVXl5BtmCT9OGtsf2BnujRaZvy+pFOZMlLJr3rY+WCcoFsfFpI0WZP9YvRpvNxMpQlMzr1Zh7zuKJDcqOXitk6fselaOJXG/BrHJAtqDvLmesps2iyo2DsKMdPvnr0Yb9k0Vu5umhFoXz0aF17+Bpz+tINHa8aL77xRlb9KD/P7kNjK4TtNGTafuPRM0+hmzR9nyzyRfJuVMBLnNukXaJQmZRsoXQ7uYp/eGxhvK02pG6A9xa/8VsYn0O76FfSnrxnvvWxcdP7yMOHz3/Biw73vfLuw333vOrS3l16iPGr/lWk2TJ70m1uo/4WlGebzud0fxyf7Jec+XyuE708x8YReejTwbmYfvF0Xj2pfPWkyhzHqzJ50QC/wK6tM54Emovisx2Mf+oL+BXVL3SNOCcjesfpMeclO15oBOdCvCuXFx/HQnUunZ3N/wV4z8bOS8qywN+wgMnAwim4+HkL7VXlHbLoejRq0XXM42tCs2eUpwktz2ZgD3ASW4xNYAW8m4BMWuQ2ec0TEnqTM9omwCYldGQdHR1tsk2sosCrBZiaaHnCLgxPNHrAI8CLn3N0eAb+0DV5AhMArwmcXQBXIAKItN3DPln18QEq1EVHrkgGoAL05iGhHzoyRcfllVa2FTz5L7rK6ChvthtS5XShM5Bjz5zPCdlX97a3vW17tM0e+tXNgpsCumkLW2sv3fEP8OFJDr7aJ63f0kcK1ANc6mk7msrxdkznWe9sHZ02yKt9yVLeWFDf2CJDII9s5QK5YjrIq258o0kXcpSxhT4z5uNJtjLnbnD0t6CO8Y2HPPWMB8G1QL58vEQ82C+98FWe3urJoxs6qTLjhzcNwLW9CA3g66aFbOdzO/QBenke9epreyADIK5VOuDNdkJ2Vud6w56HdmunNLuTHx39lQmVX5MO+vz2cU2MJjwxjiHfiw8P+4423vrC0U+fNTzhnxlbi4as8XMYh08N0Hv78Arf6Vcobh97okeFW2egfJVKaMcc5+rauo+Vq1PQD0J5xkFBHrsJ7DXbDG/l+/6sPruiN4bRkTOPw3jhnZ7oROeutznfdcKZ8L3f+73bNTFfj2ThzxFiDhWMNbzq99qJNjnoHJd27LxxQc/02AjHP+eF6tRe9pBX/eR1zWWHeCg/y7AA71lae8laFpgsME8kJgSLub1+FisLvUkNcLKY8jIBvhZ4INDEJlroOwYinQNQ84RoAmqCJdMkM8vumA4maLQBBWVzwAuNkHzyTMgeq1nsebVMbPi18Jp4axce2tok3ASJD1ABPDoGctubxnNmD5v2k1U78MBL2x0rA1iia+EgYw5zu5RVLp3L1JGX/Rzv7YdG+4DXvkmsrR5z08Mb/855AvUP+82Al47y0MwLBp76odjiRR7b1lZ1lLW40FW5kJ1aWOa2oJtj8tDO+c7ZFi98K5ttJU9Alx7K0UeXDtJotLm2R4sPftrHfmgEdjDm6KHMNQJs4gVUko0XsKsMD3Xki/SYbexcVGa84au+iL/xBlQ7ZmN0tR+tOu13dGys8urawtC+XXWEbLadnME/7RKyNX1FelSmXN61hsFxCNi4bMmThxs70pXbz/t5n/vZh/9tzGsvv/fucX1/wVYydjmMLzhckn09kKc+rE3ap82FZ2pf41A9wTUg6GchXtlvvgbnPiU/GvWUzWMFH+Xy0xVd9RwL6THTxwegNT8aU+mpjrHZDZ76xitZeDiXikLylRccp1Py4z/ToYlO3c6jiQ8e5UU32xPv+KfDWaUL8J6VpZecZYETLNAkYiKzcNsTCjxeGJ5BXlQfGedhsgDb4sDzawJRz8QB8AFSgKJJEQ/AYA96Z/FNSHiYoEQ8TZ4mRzwDC+rJF5t8pUCobRd4kd+b7jydAICQnk245OEDeDS5KqNr8qQBVTy1Cx/gBpAxodc2NiOLfDqzEcDbzQF74CeQLdZ2qXNhPo5GXrR0jTZ6elee3fRb31DWZ15iemjcoAC9PL/ZUfvx03/aZsHSLvnOZxn0rz8ck0sfwAwgQ88O8vF0LjqWJ5Kzb2O0UmV44O+4+rWPPLrRU54bDDrhK583XtvSVRm6+rp2zXzV3fc7HeQL6rKJOnihbVwFSqXojQt11ZFHT+2ij6gsfepL5SL70E+5VB6ewKy6eKIRKqOLsQXk2lvuOrV1pa8xKCuoQ6ZAD0GedpFD7vUG/AS8xOTQu7xZRu2RV925/IqOh8hLdcf44anVjhcMj/qw2RN/NW6cx+fIbh3e3K/6qq85fPcP/+DhDeM7xF/+5S8dqHLcsGz+XXhZ26+9/XPbsrFUvkC/jp3Px84L2WBOO1aHvfY2S45ytM7n1HH2J0e5PhfqdzTingca+cajYBx2jof5XXB94Gs8yncd4GU+JDuZ5KlvLAvORUG+GK08davjHE/l6qN1Lh4Xqqt+9dRVr7zqn8TjOL43Im8B3hthxcVjWeAGWMDFb2IzeVlsgQp5PIe+S+vRPpBpL28ezCYRQEBUx2QYQGqCQVeYj+WZxEycUvIslukhjcbki0a5CdUkZnJz3KN1QBPozBNhEsazyRMPIM3EDJikvzZHIyUDL+0FptBrl/p4kp2u6mq7OngCvAHfPL9bI8a/2q7uHDqPr/OiNorqRqduvKQiGvYiE1AX3XyI+sO2FP3GhmjUIS/ba1v8tTG+6OOvrdqJjp3IxINceY7VrQ6aIto5xF+eMhGt/PqNLHrVB+yqLcZn3k325o3XNv1ARzcpUn2tjvrR0E1gg6Ojo22s4GUcqUMHQVtEQdvoUjvncYCeTlL0+CsX1BFnntonSNHHWzq3O3uhqT+iJU+/ujbtq/cip8+OAcDKok9/8tQVheRuJ9f5b+7H+Grv3M6OiaKD83S5dvEb4t2q3+LDu5e6bQgYh48OYDeKH7n42OHFX/B5h/vGN3fvu+/+jfav9NEAvDcC7GI423Xfzsrm/E2JJ//JzxZS/VbITs6Nhc7nOvIK5Tt3LOiHaMrbCqZ/c3njZaZVTn55aNKzNDnRoRUbD9VNLJ7icflo0qm0evGtfrTpnZ2kQvw73zKfxX8L8D6Lxl+ilwWaQLJE51KgwfaAC8PTC/jlJXxoeAyBXiCwiaaJRSpP2UmhiU5qIgokAgoABYAg3yQqOp71aqEHWIAUdYAdb6e/853v3GTbyxhAxUMdwA7oozsPHFCS/oESsgIpaOxhtjUA+OU9PS4ASQFePOmCHhBTR1khO2WDzmujBYRO2UYq0kno3HG2dqy+qFx9NtVu3m62ePWrX73pQyftCpCiR5v32rE2FNHhw8558NmVPsmhh3O86C/GX11RuVSoDXMqH5/a7xg929L5T/7kT7anDLbX0KO95GzLy+8phM/B0RP487UDdMCuun5xrE996X+6A4pvetObti0AwCLQaywJ9JjbtWWOf3QWpMo7rm3y8JaiqU+cF6sjJUeIznF08tjNOXsK5ESrDLhlg24yleGZnnRJD/Vn3aKRf60Bj/SVJive9Wf59BPoIWhPtFvGVf7TG+MKGUa7VHH02tjDO35x64lhu5Fl89OnHh/XwsUxn4xje3kfueXR7ZfZxohV87pC7cIkO8ibY/lSoTLH5bELm9TP+lZe5SfxwEtZ46hxKF/I3vGpPHpy4oEm3dRzPOvg3HgTquM8OrTmWbzxMpfIi5d69bc62hstPcT0VC7M5/LSf+YZH/TKKysfj25U8Yg3+rMOC/CetcWXvGWBYywwTwImCJOFyQyA8LgUSAIKeE6Pjo42j5k8tCYt0WQNKEnFJrNZ3CzHsQkKEOWBU9fENE9qnaMt0olnSwB2ACKyHPuFOGCbd5P+eOIX4LWPlafPZJye+JgkyQq4Otc+wBWABbzymDZ5qieoAzx5tGwbAfmAMn3kC7W7Cby8zit/urSyjeHuX5O87CZ6C4h2KyvQbQa8ytihvaL1X6kyNNrI7vgFeOmuXMrG9Eu2fEFdZaJjNHMsDw911dOXQosgIOvmxrk+9VWK17zmNdsnkJy70VEHHXtfuHBhe2ucrvqP11O7gV/ngjKg2Yf0faxePe2jj5AO9D7NsO//ZJHPTulT/jOl9Ud12VRwPoe5D+b8azmOd+nT8bgSmqer/9fLRpvGlxou2XCMq4EnnzCOxi+wkfMFL/qcwxdd+LuHu+4Ze3fHzYzw+PD4+mQZu95mLF435L1kW/zoIZJdnPWtr+e8juvn7HNc/Willc/0c3606VWZc2OieuWnt3Jlpcprl+Ouh3igm0PztflDvZkPvtVXJ77pIu145jkfJ69U2VxvPq6ePHJn3mQ/G2EB3mfD6kvmssCTFpgngYzSpDGXARYAL1DgxaiAiYnD5Nfk1bFUeLqJBX8TF/AJVEpn2SbPwFW6occTrS0WfSvYOSAHaEoFoIGe6uClXoCvx/gzsCHL3kfAKp2AaZ5CL8P5OUugli3w1EYpm/gsz0PD8+3lPuDRG/aiT0LVpmxUW6SzjR2bmNGVXzrX6Tj6PR886KicfnMAXIH3+geNY5EtyHY8p/EJgM6Lx8wnOft2ql+Mxvkc1BGqO9OTl47ytU0/8Z4rA4bluRmzh/XCALyOtVM5gKwP0YmOjWHflvYZPi9qop1tpd5ZhL0dknmt8ud6eNem5ChnY+flJfNaU3xmufjEW35ls8zj8q5W/oCXY1wAmeSNL7v4G3t5yXlk/CLF3/3Klx5+6Ed++PBN48slRxeOtjF02yNj29SocOed46nJ2Mv710fh1WrwFH3t3aconi7vKQ6X6MxT1anenqbzyqWzPZXX746jcywcV4ZGrGyuMx9f4vA3eZYf/+bb+J7Ew5wiHFe+z4/XVmH6J7/2p391y9/z359P7E71cAHeUzXvYr4s8MwWOO7i3+c5DzA8M8erpwBSeQUK5JkMAbR94KXzmNpjeF5Uj6gt4kBPQE+ZCLgCSyY+EV/ATj55yuSp7xwQBljJQEMHQJ83EDjiLWxRCizT0WN0n/0CpnwBAfAW8Xi6QPYcnO/z5vL98XG08lpI9vQWhHlR2Jef9fkMcMme26/MDQsbulHRP2wN7LrJENwotb1GXZ5bURv1bamxgJcnA/rTDzLwEuuz48bYxvwc/tuPh+PO93k3opnH8ZR3XD55N2wMDhkbanUZjTj8k5vMxwfw/fy/9YWH+8e+3ftedelXyx4b4+d2e32RAsoDJN+yuyHcCq/x30lt3eTR85gw1znOXnP5MdUvZz0T3b58b/99+WXGTx7sy/fne/o9/325czyeic9x9fZ5J/E5KX9f/yzPF+A9S2svWcsCN6kFALQA6TxRAT1Nio6BH9sS7NX9rd/6re2rEQCm+ryvPK1AJ88s0CoFdIDUZABC+ABQeJqcK2Oe9uACTvaCeuTtt+V5ee3zpE/eUPTq8igCU24K8LdFQyR7H8gUkr0vfz6eZ5P6mg3qJ2DVdgQ3I+ysn4FU/eTGx95cYwAIRgsc44eXOm487D+3lQXA9cmutkQEnJ+PNj/vbda/xwGrrmcQMw+f69V2hzvuHB7UkT4+rlFjxLV7HI/zbpul/81pgQV4b85+WVotC1yRBQIqe+KT8qMLkARwpGILFDqABygV5KsDQAI//ZSqbQMWrH7pxyNtQBUYAnbz7LUI5p3FFy88K3PM0+zFKIG32E9levwN+PZDFxbP9FbHogkIe3QudZ7nET80gvYUHOOhLF6VPZ/SbJCNajv76B83JvqQFxd4BVjtt7X9hCfethYRjTwhe+LB/ura5wvw1o+8vPOnu5K70vNlgXn81O9uiu6+666tIa5HofEVuA3wboXr37LAGVlgAd4zMvQSsyxwGhZokWlBSUb5nZ9UXj764+rkSbVQAb0Aq2NAhicPqAFEX//61x8eeOCB7RhQ7SUs/NGI+FffuTJRPt5AMJDMawg8AVyAUftBawt6oDbejoGnPgXGywvw+rIFLzNd8E8OPuqucMkC7DKH7Krv9Yl+BlqBX/t2eXj1j74CYtlY4K1tS4N+Rq+fjZU87ngBzt1IzXLX8fm0gD52rXZduin6vu/7vq0xjoWuv647cwj6/djbiNe/ZYFTssACvKdk2MV2WeA8WaCFJ2DaeWltsXABtLYtiI6BHC8eXbhwYdtWAOxYAAX0AoBjsQNOW+yci2TIC/CiAbCAKXx4fD0251n2KB2wItuLTuqrK/ImAci2NqjjqwHtMU5XuuzbJO/5HOoDNnBcMBb0CcDqBoKN9XU3IMqBV33kJqO9vfqIjRsDxoO+0af6kEf4ofGCoTp4GUMrnH8LGA+icWC/vdALmsZVsevdeFrX4vnv9/PUggV4z1NvLV2XBU6wwEkLRwDmpPLYKW/BkgeoWpCAlUK8gJ6XvOQlh6Ojow1YqseLyuOHnvcPaI1H/OIfH/mOyZaK6qlv0QR4eXt9asxPLHuUDlj78oItFLYw0FEUAGEeJaDXntIepTumF2BFVnGr9Dz+l82PM0F9AvAGaoEXYFb/ZHN08gFa4FWZPEGqP/WT/df6303Ie9/73o0OzV3j0fcCvCxxfoOxoJ/1r6cCguutMeTGp7Emr2u2cXJ+W740P28WWID3vPXY0ndZ4AZbYF54LEyC1MIEtDoOrCrjmTsaYJdH13d3ef8+9KEPKdq8qwAxEITvXK9FLxnolaOzYAoAlq0I9nz6kQrRY3D8bFmwRxi45sUFiqunLr0AXpFeHqPbY+wlO3U9jq+tpeo9n0N9EoDNFuyjrK0pxgH7djMD2NiyAMzoA4BXnG+Q8EDvBsRXNniKvez4p3/6p9vNiy9r6M8Vzr8F9LUx1Hjquq5lXfNdd86jKS/alS4LnJYFFuA9LcsuvssCN4EFWkxacPYqVS7fccBnzlc2L2S8fDy8PK1ADlD5a7/2a5vnDqjkaQWCgCEvMwFHAOu8IOIZGJYfQEYLGPEW2xva1wHQ2KbgHKjq5ScgLJ2Bqy//8i/fonweYo/P6eflN6CtdpXS4/kaAh3a75hNivL0n5sGoNdNjJsMNtZv7cuVquPmw1hgY+X4OVaPVx4vfdcvsrlJwjePIHkrnD8L6GehtOvezZDAe9+YcN4cUL+jX9ciy6xwFhZYgPcsrLxkLAvcpBZooUq9Fh/5ovN9CvR4cYknFZix5cD2AZ5ZYNQiJlrc1Jdn4ZMX3+QBR+hmwCtPUIdnVrBoqs8DTBYwnOdXPjmAOG8iz6HH6/QBknmJA2Ybs/XvsgX0h1Af1//y2MxNA2DKnraUuJEAVvSBMjTsD/CK+jpe+hHQRY+vGBhWB203K+StcD4toL+7Zl2nXfflN6ZKz2crl9bPBQsswPtc6MXVhmWBa7RAC5XqgRILFZAibfFSBqTIkwKoX/IlX7L9+hkvLlDpe6teEuO9A1b9SAQvMNAK3OBBntTCKBXIiDdAi0Y5GQCWCGTj63E4D7J9pc4do0NPJi+kr0aQzbvLq2gPL1rgK0CmHUI6bCfPw3/1CXsUmYGt9Kv+lNqH60aCvXnv3EyI+iHvLg+vPtAXAjBszy4P+4c//OEt8hjrA/2Ep75b4fxawPgxVxgvgnPXs3HgOnY9KzMmmkvQOUcrrrAscFYWWID3rCy95CwL3GQWCOAE/uYFaS5rYSqtGQDL3XffvQFS4McLZu9///u3PbPqAzXKgV684+k4kBovvC2QFsc8ghZNIMoXFnhvgepeoOLh5WXkeQTC8MYDMCYXOHtofAnA1gi6oQXcPGIPkCX7+Zqyl1DaMfvz6rJxoFZfu5FgX2WArJsJttQ/ojLnAR11/+AP/mCLAV795+mAqJ8W4N264Nz+c901brq+y5sb1RgzNhyL5oEVlgXO0gIL8J6ltZesZYEzssBxi84zia5Oi5HzFqfqyhMtXEDOvffeu+2PBWSAGiDm937v9zagZHuBt/Bf8YpXbNXVEXj4ZnAEYCmLN9DLMwQ88e4CvvSwhUFdINZWBV5cwFbZHHgcj46ONm8wwAXsogfA1AeQV7hkgW5EnGVHtmdjWxbYTr5+ZW+eeIBXmf4wBoDh+hMfHmBg2a+rve1tb9vGA/vLY39g1/YI+72dr3A+LdD1anzM/eh6bg+vfGMGjWtcmXorLAs8GxZYgPfZsPqSuSxwk1ggkEMdxy1Gjucy5cosWgFXXlfbGgJNgCSABAiJFj3AyWPsFke0FkGgFn80PfYkQzn+8pTbihAdAOXrDXgCtfjiUx310QLJXqqzvxgIB7RsawB4gTN6prM6z+fAXqIg1U8BXnZjf/YEbNmc3WxV0Adsz55iNyX4yFeurz7wgQ8c/uiP/mgDPbz1QO7LXvaybf+34+XhZbHzHeYx1PxRi9y0ioXmgdLGXuUrXRY4TQsswHua1l28lwXO2AL7BWcvfl8OwBRahDqXzuV5aORbxJS1YPHcAD1eZPPo+93vfvcGdIClAE/0Ul4fwAgwbpsCvvJbIB3jiTdwa0sD0IsnL6H85AfE1VWH5xfgBahsZbC/GOC9MD6lJlSvdMt8nv3TdnEeE2waoAVaHbtBcHPDi+tcf0kFoBXgZWd9oG/x0K+8wDy76H1+7Cu+4is2z65UP9iOMnsGn2fmP/fNna8dfd84MgZcgwXjQZ4oNM/Id73OfKqz0mWB07DAArynYdXFc1ngJrXADHAcH7fYtHDN5XOeplm8qmvh8pg78Mpr69geTyAVcOUdBG4CpsAuIMSDCDypg5+FsghkOQZYvYDGS+sYyPIinNjC2iKKv7z5aw2+w8vb6GsSba/QhvR3XPscHxdm2uPKb+a82nZSG+Z8x/qDrXl42bq9u/pMf7n50L9oZ8DLBrMsx/pVAG6BXD8Ywvuu74DkWfZGuP6dKwvov/qc4s5F84N81+McyjdnrLAscNYWWID3rC2+5C0LnKIFrgZA7Gk7L53VlDeD3JmmR9jArT2zH/nIR7ZH2gANYMOjx/PLMwtMAUu8h1JAWQR+BTReLPMIXcqrCHwBWeh4doHWV7/61dujcXTCrB/ASy4PL08vz66vO/A0P/jgg5c9kRZk9aRzxK8y5bW1tHLpnOf82Q703ofj8vY0tYPHjZ0fGi/8Aby+d8w7q1+c5ynvBUA3MsDsDF7x0He2MEj1tW0S8vWJsWAsGTfkyl/h/FpAH+rPfZjzG19o5j6f8/f11/mywI22wAK8N9qii9+ywE1ugadbZJ6pbF8OTAE0vtDgZTU/LOAYwAF2ehTusTjQxOPT43Bm4vXFI88Pb7AI6PYiFG8QTyFQdTReRvMztTyFvLj4q1+kHwClLtB7YXgV+9U2II63Vx7dyKk91b/Ju+6q1dOuguPae1yevnHj0afc9CFwGuB10+EzZbYq6C992nYHfPHvMbUbEZ5htsaHZ1hd/ah/0qM0fVZ6Pi1wUj9ebf75bP3S+rxYYAHe89JTS89lgZvQArx0vH7vec97Dm9/+9u3z5I5B2SBHuU8rAASgMlLCDgBQICQBVEMLKEHYoFiAJe30XdcbWkAUnlsfebMVwPa/wlk7R+d4ke+X1jjeQZ0xY9+9KMbiPOLbDyTBfRC+pT/dHkzzc16fDWAg82BUvtu3cS4QbFlwdcZgFR953Nkynhvedv1EdsrZ0PHZOorYNlPCgO5bjb8/DTvvBsR+37xP84zeLPacum1LLAscL4tsADv+e6/pf2ywLNqAeCGV9C2A8AU2JXHswdUAkuAJbArAEi8ggBSQMmxCOwCXYAsQIUPsOQcgMLHI3S8fA0CwFIPTx5dWxnUEfCWRw9g613vetdWx7YGoBmQI2MO+KlfrEy+KMS/svOc1q7a1M2FGwRlbF5faady3l19BMzangC0onXTkY2AWDzZHyhmZyC5H7FAi2aB3fM8epbuywLnzwILgvRV0gAAQABJREFU8J6/PlsaLwvcNBYAPgFNXtm2LwCTr33ta7etB0ATwAqAAjjoASNAtrwAr3P56Nr+4PE6zyyPoHKBt5enMblAlcfuwJm6AJUICNv2AHjTiYcS4PWo3ZaI+ZNqgTWpGAjM0OUH0vbl0Z11mt57uVeqH5ui1Qf2VLs5AHj1Wx5ctuSRB3a70WA7duVFV9/NiqCv0dvjC+QCx/o0bz7w257fvc7rfFlgWWBZ4DQtsADvaVp38V4WeB5YANDkNRWBU0CUJxZg8gMDzoEe4CxPr3PACIAEmAKSgWB0ygEvYAw9DyGw6wU09Hl3gVfAi0wgFz+RXFsfAme2VgBztjUAbnjiEX3gMXArvzCXzfmVn8d0306Al30AVV9SEHlp5dvmwIsPwOpvNxBsO++hBnp5+9n2oQGc2dkNhn7TX/oH4HUzw+4rLAssCywLnKUFFuA9S2svWcsCz0ELADL2ZgI2AI49ukApT6otDcqBIQDTY3ERcAJoZ/DoGNANhAK/PIMCcAaw+goET2PAVj6Q7RF7j88BXZ5GfEQ60E99+0htvXDMC4kPWoCMvGcCtnQUo5v1vxm69mr0QduNBjuzB4+6th2NlwO7kag/2Rl9oJXdkie/rS0f/OAHt/3c9ZX8boqk9e/NYK+lw7LAssDzxwIL8D5/+nq1dFngVCzAy2c/p5fJeFM9/vYDEYANUCtPAHJ5DwErx0AwwARg9Wg9oJqiygAuX1oAVKUAsy0O6irjleR9BITbywuAiWh4In1eS/08jvSzv5c83kq0QqCXXDFAV5pez4VUmwKqvZAGnOpPnnnRDQgPb5+Gsx3BNhGed3XZS9DX6vrWsS912DPtax3y3YgAz35hbbb1c8GGqw3LAssC58cCC/Cen75ami4L3FQWCKgCPry4gK1v7rb1APjh7VMG+AC4wCpg5DhwKe04EIY+EMr7CHSpB4AB1r6+gMajc/wBaft6AWFgLICKh+0OwK16vJMeufuEGlrnyvFVp3pz28pjfMeVOcd/Lpd31mEG5s8kG22B3qI+4ZF3M8GmQCmb8JTXZ24s1LVvlx3ZXGhvLk+5/gFyu6lAn3f967/+6w/33nvvdk7GCssCywLLAmdtgQV4z9riS96ywHPMAgBMXsG77757894COwCUPbdAUd5cdIBUAHMGu+o4ByLxDPAyF3ogyyetvKB2zz33XN6DCwwDux658zQHntXDg9fX9oqj8ZjevlT09pfy/OIFlHnUnk7q4TGHPail67Md6HAj9OCR10+2ebgBsBcb4NVv8nx5g830Gzv2/ePaz4sPNKP7wz/8w82Tbp+uGyA3JvoK2GX/vuqwt2e8VrossCywLHBaFliA97Qsu/guCzzHLQC0BEqlHl0/8MADG4DkUbWH88Mf/vD2mJvXF9i11xYQAqx4BQOn8QnA5QUMeCoHeIEtXmSPyPMkA6/ALo+tvbp5j+nXHl11Abm77rpr2wbBE/n7v//723di5eM/e4afa4AsuxqSHbMtW9nO4OYE8AVK9Z0bAF5dAJZ9gV83CCIwXH/ZEmJ7iu0ktonw6POgs/N99923gV381Avs4uXmIh7P8ctkNW9ZYFngJrHAArw3SUcsNZYFzrMFAow8qMAs8MsbCBwBj/btSoEej8yBU2A0cArgKg+MZQvn8pUDYeqrA+wCucAVYAa8kbF/EQ4fupHV43X7UQFeXx4A5oBwwE3kxSTvOF1mndIz/So7y5SOQro8k+yZzjGvLM84sOtlNXZyQ+GGhC2UsZM90mzPu64/gVX12Vy/dHMCyPIE6x83D24k7Nu1DULQN2J15S3QyworLAssC5yFBRbgPQsrLxnLAs9BCwAuAIwQYAWUANrAKUBjb2cvlfEiekyuHuA0v7w2A7iZb6BKih+g5YsPAJlH8eqRZ+tCWybQ0E+djoE1L6/R5f3vf/8GmgFeQBhAA6bRA8dC+mwn0z/5lZVOxWd++HQ6sMEc5nP7nu23ZQP2ZAcvquk/9ue17TNlQCsgzL7CzEef8+C6wXGj4wYEgK6fA7X0rD/qE7wqd7zCssCywLLAaVlgAd7TsuziuyzwPLIAAAPQAC8AIzALgDoHjkTlyoBToApQ4pXlGSygQRvgVT+gi0Y+QOWFOIAKmOZJtBdX7GWqQBS9RAGgtcfXdoij8eiebHzUAeh4N4FiIT0Cds7Pc6gPpGyjPdpvG4KvV+gT7Qdc2dvNhD25blD0EyAM0PKAF7IJfmzLA8y+vO8AL7BMxhySnV3nsnW8LLAssCxwmhZYgPc0rbt4Lws8hy0A8OSxA0SdA7oeaQOl3vz3iSp7ZdvDCzTZZ2sfLpAFUAGtxwWgaAa+eIuAlBQQA2Zf/vKXH9785jcf7r///g1Ix0sZzyU+9MwDDJSpAzADfPYZv+pVr9p0oXthBmWOtS+QVxrteUlrE/1taWg7g322R+MmgKe7G4HsDMjy7tqGks1nW9R2/cm2vO62m9gywovshqYbkACv/hDOqx1r80qXBZYFzo8FFuA9P321ND3GAgGRiuYFXZ7zovMWXsfCvOBW91LJX/8fXd7Cmc/MPyAQr+rhVp7jOd/5jQrJmPnP+s163wiZtRcvctinN/Z7iemh8ekwwNXeXuBJ5FXlLQRIgUxxti1ARFc0UudF3kT5eABowDOwhj+gLTgGigv0xEfqsbuvSQDhQDlw5gU7oI7nGU8BbbbLbp0rm4P8fdjT7Muv9zxdpLN++Ca7NiSr/vGimnYDo2wFqLoZYWN2sXeXl5dn98IAw2zG7snET5+5WSnyCAdu9bdjER2gLJBPp1m/rWD9WxZYFlgWOGULPLUinLKgxX5Z4EZboMW3BV+aR9DCLVhg5YkWWSAocJA+gYL4lV/aAj3zLw+NfAu70MI+6zHzD9TRT/6NDPSI/14/oCN5tR99edejB37smnxeW949YPKhAXaBKz9YAFABqWzDe2j/Li+rx99edmJDPNiGHQFP9QAtemobGsBKPQEQ43kEssnisQSGvSxlT6otFPWFlK508AUB3kfeZ18i+J3f+Z2tHtALkKtHJrsJ2Yl+Aj5znvyi/MpKt0o3+B95s35kpR9RyZaK2p/ted7ZyhYGWxmAWsDXDQj7siXe7PS1X/u1lz3n8cePzYFme6LzlrOlFwn1QTcdaBtz6eu8POUrLAssCywLnLYFFuA9bQsv/qdqgUDGXkgL80nlMz0aYEp63OIrH1CQFgKW1XXeAh7N06XxOk7e09V7urJ0QRPgdyy/mLxS5dca4qk+fiI7sBUwBFB6PO4ceAVOgSupABRlN/q2taHtCvbT8rh6UQodMCY4B3IDyMAzGcAUANb+YHzIxVs5HtUHbH0j1vYKL2cB6H2mjFcTWCZHm+Z2Oi4PL8dXEtSbw5XWm+tc6fGsLzmNSzZwMwLoArz655WvfOX2QxJAPvvx7PLMsy0wzPOrz+bxRA8y1PfSG++4bQwi3uxsX7WoD5O/t8GVtmfRLQssCywL3AgLLMB7I6y4eDwrFrCAWlxFxxbWFtcUsuADPgXl8ubFV31gQEC7ByPK80zFqzz56HtRK/kBhHiVKk9v8tBV5vxqw9yOPV+85InJDfhpR7perczo8c1u2oEfzywgKwKM9s0WeWu9HMb7GhACYoFiXl6AFw+6iWyKBzkAdI/ObVvgVfTCmf23gKp+4DHmKfZpNHXx8iIbAOw4O3QMeL/2ta/d+L7tbW/bQO8HPvCBDejxagK+2lM79VP9pf+FzrNJfSkV1RWkHc801buWFB92iq80mezhPHtK2dp2BXZ7aHhw5bkhyBPuZuEd73jH5n13Q+CLFvosffFLlvbb8gA4q8Ob71wf+MybfnZDATTTEb262SuepdfS/lVnWWBZYFngaizwFBK4mlqLdlngJrCAxbIFk0fKAh7QaYGlZnTSFu2Oa0Z8om1hr7wU3+Pqki0KyXAcfXzlCSfxv1R64/4DpGTRjQ7ZZZ9/vRJrMxl5YHkHgU99IwKpgJYtCkCWl5wE4Cwgrr4glccjCezaFiGVB9QCvQAWoCXKowNwDWz76WByADp5jQu80eEPCNvLy1OJB0/xhz70oU0vgFy9+bG8uoL69Wu85M+6Oy9E37k02jnvao/xEPf8O0+3+pwNeW/7lBsvuW0m+sE2BH3DDmys7/rqBT6iQB5Qi/4jH/nIdrPBw4u3PnaDwK4XnnwJzvYRY6/+7caIToUbYYt4rXRZYFlgWeAkCyzAe5JlVv5NbwELpQXU4sl71XngroW6hX9eWMvTyOiVi3O9jGAht2hb1NE4J1saj7ke2s7R83KRM+fJv1EBr31klzx9AB99xePacS16ZLcAlRR/QJOHD1gFctkMKHrnO9+5fQKrx+SBIZ7bABM9AWagVXuUBW6BWgE/4JdXmMdSPlpAi3cRgOP5ledxPC8lcIdnuuIDDL/0pS/d9AQEjSEgDn/e38AuPbVLmOvjL+jTQnmdSyuXHlc+017rMd7pljz9Q2/nQCpA70ZACpDaziGlk60J9t+i5dk+OjraQK/+EIwZdKL+4Al/17vetdXRdzy57OUmwRcwvEiID5vjmU5SeuIn0O+0bLIJWP+WBZYFlgWetMACvGsonFsLtHhaQFs0LaQBsRqGTnmLrvzoO658DxqiU7f6HbdYO68efp2nFx7xnxd6el5viC9Zs7xZH3KSFV1ya1/nV5uqj7d21W7nQOLRAE2vfvWrL9uNZxFYAn4BSzcBbAhgAq3AuTwgK8ALhPLA8igCuXiTo07tlefGQx2gVyBL4LEEvoHgbk7UF8mWD/Q9+OCDm5xf+ZVf2UDc7/7u727bLgA4AJ5O2Rpfx89ku+SgF6IvvZR77f/xrz9nWenGLqItI7YrAPXALlrbFWwtYTMvqblBcPMApPpOsRsFNx4CGQXHAC6AzBuOnz6zfQHI1e/sKbrRUEaeULvTWZ4+WGFZYFlgWeAsLLAA71lYeck4FQsAWTxXFtQAksUUSLLQBo4CANIW7xZfipWHT8BNufrVwVM50CRfHaCrBVs9tJ23yNNDXnXQCc5vVCCLLlLyBPrN+pIHUM72Qjvb4Vr0qZ3a6Lj24QV83nvvvZu31ONxL0QBXlKg15aE7EDf2fb4ZUttA3aTNesJsGqH+vUVesBaXwFkAB0PL/CafdCIgCw97eVlG7/ABsjxRiuzl5W3V710mvXY228uS8+ZxnGx8mtNtZkHXJpu2YweyeUJ1y42Nwban6tdXtbj2dUn7GXvshfZgFWhPqmfsq0fq/CCmn7xctprXvOaw9d93ddtnl7e3uyNB/2q7zgblYdmhWWBZYFlgdO2wAK8p23hxf9MLGDxFC2mLfYW/BbVFv8W22hSrnrOAyTVr45zgEIavQXceaFjch3nVQQc2l5QWXWuJ6XHDCLwIldex1Lne7qN4Dr+ZQMsardUvrStCbYOAEAXhtcPUAKmgDCeQt5HwBL4sm8WsKwfpQG4GXjVZvXwVodtHfNM8gZ7MUsdn8sCeO0lrv3qF+S5WQICgT0AHVjm7Xzf+963eS3xpTtgrF21MR4npbOc6p1Ee635ZBTjkX4APBvzpgPx2sTO2qJN2slT+9DYu2ucsoEyNmSTPV/8axObs796biSAXNtJ+jJDOsz9NtfXtzfyOqjtK10WWBZYFjjJAgvwnmSZlX/TWwAYAqoCc1J5LaYaYOEttFhL0bbgzjQWcmHOQxcAiBc58ZEmt3oBt+g9sieTvkACntcb9vLxSz7+ygMcjpWRXz596EL36wnpgX82xQ9/8vEHeAFa+3ft9eSZRPvRj350O3/961+/7Sn1eSy2nm8OshU5c5SPVkoWOdoD4PEei7ZDSHnoBfoI+id9t4zxzwtc3/7t377x/I//8T9u2yF+7dd+bavDbvTHfw7ZWx7d5nQ7Gf+iKZ1p5rzorzSt/dqeXbQPT3na7QsWvLs8uLzhvLfAv5sCNx++sqCO/L6qkH74i3jjJzh3w2LbA2+9Pdrqu4HxeTeAujZVT1qeVMSn443x+rcssCywLHDKFliA95QNvNifngUsmECOdF6QZwAXECilTQttaXl7TdUJILVAJ0fZXA8voXzHQABQ4DEwwAfozTLRXE8giz7S7BA/cuTTP53kaUd1yq/OtaR4xA/v7BSv7GcfLMDIE+hlNntFeUzly/MC1ete97rNQyivR/Xxqy2A6wyGA7zkqIM3ry5QltcXP3TzuMhe+BbtP73nnns2cGwrBLBoL/C73/3u7cco0PF+ogsw1859inbua8eF5HU+l5V3JWn9KW1cOjbe2AGg1Qb7mLWfB1bkmW0fNS+vNtlyYg8uYI8HHYXGS/3IbvUXO3/wgx/ctjUAu87d2LG9egJeQvZwLK/ofIVlgWWBZYGzsMACvGdh5SXjVCxgEQ3QBUAstPIDYQQ7Fi2ys+e1xfgk5dQBHoQ8ofiTGeiSj0/y4onGi0A/8zM/sy3+P/ADP7ABC7oBbejwCnidpMOV5scPf8F5x+Q4p1N7eOVlsyuVsafLztouJG+mIzfdpOxGB0ALKBM8Egci3RBI84LTl57JsV9Ufakytgfe4sub6wbDvlTgFy+eSGAOb+3FKz3j2zlePpd21113bVst3KTY1sAL/Uu/9EvblgCeaC98tf2itsajczqdFNBG/3R0J9Uvf+ZjHLGVwD5sQG8vqrHZ/fffv3lweXkB4fe+972bB5hteHd53gHV9JHiX4qHwEZuVNyg8CC/9a1v3W4KerHQFhXXDLrGXdfGxmD8S0bnK10WWBZYFjgLCyzAexZWXjJO3QIW1xZ8j2s9wrXQekMf2Gnxtti24EbHE6suGgu7BR1QUs/iHaDTiEBG/E5qmDo8Xt72B7S+8zu/c0vlAwq8bmQCHORdS5jbko7yageegJAojxcOCHesfbYPZLNrkV+d7Ok8kIqvfLILQKg9pcCYF57YRx4bywfEpOoFzLvRwAOQ02fAlXJlbAdcOVfGMwv04gG88iTTwYtZD429qkCdqG/VQ8ceIp15Qnk8vYTlWL79r/a68l4C48LR0dFlTyYe+7gRHfMPP6H0GJKryiJXoHs3NGxgW4eUvtpLX2DXuAOE2Qug96UGAJ7Xdn9DYEy5Htjb/l+y2BPYb1yRjU6c2+RYzC6V34jxRuYKywLLAssCV2uBBXiv1mKL/qaywHELqEX93/7bf7stuDyrHlNbzIUAgoUcCPqX//JfbvsY89QCX7xh//gf/+PtRwnUAyTUs2g7tpDLl9ciT494lyfdgwF0ANlP//RPbyDlR37kR64L8AIedNIe8ulFJnAo8J5mIy9y/ezP/uxGR679ltcTarN21la6iOypnD6V9ZgdGAO62EEZkOsRO8BKb8BSqr6XqwA14FPfAO3oeIi1F5hTpv3qAGfqAXDaRw+yfHVBfWNB9IIaGrQCndlNwI/HEyDmJUb3i7/4ixvwxY8cXvoL4wUvuqELAEobBxuzJ/9p5xyOo5nLr+Q4HqW8q7ZgAOf9+tx99923AXjjwHXxW7/1W5v3Gsj1vVyA195l5drPjoJ+c+xm8KFxo4CfPC/1Acr6gF3dvKkHBLv5YA90gny6SdmXDdK1dCNc/5YFlgWWBc7AAgvwnoGRl4jTsUCLZqnFmQfTi0a/+qu/ugGVb/u2b9tATcAGrcUaHe+rOvIsxoESoEqZYM8j0KO+hbuQTKkYf+XOedYAITxb7KuLNmAUn8quNlU/gKEu3rXDecfoAE4vMDkGDG9EwEsUtCnAlD2k2U0ZHdifjR0DSgCmunRFA0wCp/FUpo3kSGsvGuBTkIdOwEO+rzPYY8qT/Ju/+ZsbX2AaaOWp5OVVpzaQL9IZcAN6peTYGuDHFoA/7ZHHhoBjL2pl+9pOl+zvuJC9Or+eFK+827zm840ED77xayzynrvRMN61G9AF/OnO/kLjNHuwlScltnXYxyyfXQFbNnWTIvR1B19ocIPCpvHKFtmhtjcmkrUxWv+WBZYFlgVO0QIL8J6icRfrs7UAMPIv/sW/OPzyL//y5j184IEHNvASQEobdD/1Uz+1Lf7f+q3fuv3algXaImxhtsi/dexN9KtU//Af/sPDq171qq2qxdsCjVYULO4t6lvGk//QARLoALAWfMW2WfzgD/7gxguouhFhbiOdvKg1yyRDPl0CbDdC7p7HrIey2k62GwA2kbIZWjcTgJI9obZ3yGOztjpoA3rAWB2Ai3cXaAb00GsrEAegAXxuZqTALnCLF4CNVhkgaEsHTyW+aOpD8kQ6yAPueELdOJFh7yu+tgv4QgFAzAMccNPOpwvoCvNxeVeb6kvg01j1xALoZQ8ebJ5bAVh/z3ves91gAOjArjZpP5vUZrTOswXvLbD79re/ffPwsrdrgzeYN1k920bsAeZJ1n8ArzDz1E52kcbbuJjzt0rr37LAssCywClaYAHeUzTuYn36FrCw8lp5XA+MeDxuUZWfF2mvBbCEFh3g40WkOfi1rX/9r//1ATD+ru/6rstFeAoWasfqW8jJBCqAKvlAgwhkAA2A0qxLgDM+CcAHoKDfHAAqj8+BQ0F7PZ4mbwbeysj3mN9P5kqVo7N9gNfaMfl0qw3o8KenQA9tpwcaeorAn09aRbcRj3/0oTfeQvToeP/aOgDs4gGI8TzykLKfFHjUPrqwHb15UXl7gVyglb0BJcDWuahMHj6OeY3pz7sLlOIhALWAGkDYr4TVbimd2UWszXiqxwtqmwvgLXi8bx+yT3opIxOIBv60DeAU8DkulJ8caXK1MfvNPOQV0lN79RHba5P2qs/ubIkvz65rgx14te++++4N7Dpmj+NksK89u0A0z64UH/K0mx14jY0ZYNePdriO9G38akPpVjD+OZ/bXf5KlwWWBZYFTtsCC/CetoUX/1OzgIUTIPJo9d/9u3+3eZ18R9XP2f6zf/bPLnszKZDHLuCQhynAeJKSZBQCGs6BMoBIADh+4id+4vI2iPJ53pTxfs18gON//s//+bb4/5N/8k8uAwVeSR5qYHQO2vNjP/Zj29cD5KuPDhih0wyS6EXeP/gH/2Dbb6m9dPg3/+bfbFs9AFl5AP1/+A//YbMRevw94p75pwd6fO3ftPdXmh2j1x6AWn5l+NED4BUAXkCLd9GvctHdNgE3H0AZwAg4AlTArL7VP+jYT3Ss7wA4qXL2zpsO7PI+qg+sBnjZCG1gnq68kXQDeAXl0eMnOMen7Q280eraMsOu9kTbFwtIetENiAR407m+2ZiNf7Wjcym52qqMnUX1BHlzcE4n4BPA7WU8AB/IBTx5rbXTy3Z0ZM++0uDpAmCqTXjpq1kWmwK173jHOzbP7rve9a7LP+JBDzcn7AbY68c3vvGN23jIhmjw7BroPBmNjco7R7fCssCywLLAaVpgAd7TtO7ifaoW4Fm04ANMfU/0wQcf3Lx7P/dzP7cBiRZaaQu8tGiBPy4oF0o7do6XSD4AmScXyEkOvqJzi7u0wCsHNMnjFQXQgFjtULYHIcCLR8sBL3UAEXJ52YDE9JPGHx/l5NAFsNrzzg5SemgPWbO3Vn310sM5vgKQTg/2B9TYQBTwVE/Mbu2NBcCAUjzxYEtgiidRCGi2xzc949W5tLY5ZiPAub2kZNCHbjyxPMk8mMCiY0ATTyFdS+XVp/QQ8dYG9fAE2N1wAaDpbMsA8IkOAJ51xvNqQ/roP7qzdV/64NnV30A28A7comFHXlpjD0j3qTVgGJ08ttqH5OgHfLWNnYSjo6OtLXizgx+pcKME9LLJPuA1h/k8OXP5Ol4WWBZYFjhtCyzAe9oWXvxPzQK8gr7GADR90zd908GeXYu7x/3AB2AGlAgtsgEk547RSecFOYAoP/AmdQ4sBBgANV95AD78aALvJ8AlAERA7b//9/9+y1OngD9gIhW8TGRPMY/wm970psM/+kf/aNObTuTy0nnpyt7RH/qhH7oMVoBOX5PgWUxPdaLn4fvRH/3RbW8lTyvvKn3Ifctb3rLtTaYX7xwPppsHnnLtecMb3nC5PemOr/2cwNAP//APbwD6J3/yJzfA9S3f8i0bCLbPM9vbI0pH8oA19hOBQXt2BbT6TArIAVj6U+CJtBfVtgiP0PVlNsNHW+tf/AV5bAto8tIqZxuA1E0FzyVAp01o46euvM6lZHSevB7l+8wcm/F02uJA71//9V/fbhTs+RZtKyGfPnlwjY/siadARh5lOolz2UY0/rEtT65tGca4FKgF7v1oBL7Ad0AeEHVNALpsnBecPWorWXOgL9lufkS62X7y5je/eUvZEZA/GgCYzNmzO/NZx8sCywLLAjebBRbgvdl6ZOlzxRbgFeQVlXrMDjDybPF+Ak8WdaAT8PIol2dKsKAHKDqeF36AICAV+Ig+OikvqG0FyoBdLzYV5JH/n/7Tf9rKq6dcfhGgAPDsBwVeAEG08qX4AKC/8zu/s7XDS3by1Q/QvGmA5Dl43P6v/tW/2kCRPcget/Oo4uOFPvWdAzEFgAxQ0h729AJSYDU9tJc3lz2/4zu+Y9srml3ig5Ze6geG0PDCsqtyYBT4lg+oAk4ALxDX58PYX5/ZzuFFK2CNTfAo4oVOGqB2zDaAJaAZ2DQ2eCd5wwNsjuUpU08dHtD6XpvIpGe6o7NH1ljCRx0AnlccHzcvQCGvq7EILLaFAG820X58C3h2nj3lkclDTUd9on98dsx+bMDXGGdXeqB3LE8dMgFunl12rB0zf3UK7Jce9OMtZh9ecX2Fj5sP/aQv5JGBdoVlgWWBZYHzYIEFeM9DLy0dT7SAhZrH8Z/+0396+Pmf//kNnAAbAIHFnQeWJ3jee2phb+EHBGawAawAfz0SB37QqjMDBAqpB5QIgNUc0KoLIAT2KlcmT0CT1892Antz7a2VJ6gPCAODPLmC+gGYLWP6R1c2oZfjPIvpo0xdoHAO9CELWPIlA57bX/iFX9jokgXQ8fJ6lI3P0fDy+YoFEAxk018AUn90eJYDvFvm+IePSBfRC1/axHNJrk+mAXP6IE8qT6nH5toiHwBDW/vkC/g5Lt85HdVxQwF80l8/AWu2vgCC5CkDRgE8eQBsgb541l/zjQr9vbDFewrg86jzkvP8O9Z+YN6NA75FNwz6V99nj/SmM90bO8ayvmcbfIFeAFh9wBPg1MdotA3vWaa2kpH+jTV5BTLxJDdQ7iYJeJbvWsDXD3II5AD8e+Aev5UuCywLLAvcjBZYgPdm7JWl0xVZgIeJpxLQEQG2GURYyOWJjguBDOfo56BsBgOVAQNiAEu+c0BFugeQygMxyudAF2WV41legCpZUmCD1xSQ5HkD3Ap4zCGe8vZys9Fx7SNXvvp0Ube8+JBNFyCUlxOgY390tluoi0d7jNm9rzrgISqnhwiwAVMC0AbYywPOnIt0cQ7k8nLyUnvUXjulwqyrY6CMLPXpAygCj3QA1rRF3bYjAHqAovGgLmCovkDXOThXl65AIIDMFmyDT9/r1U90lwKkgDHwqy/RibyzbdfAF/iv3bZeeIGM17gvJbCDeoAsmfohT7N24W0LCHDt+sje9M/+tYttyANs2VWb1cUPgLdNwxMSMt040E9bAV02YucVlgWWBZYFzosF/vpqf160XnouCwwLAFP2u37P93zPBiws5CKP40+MryZY0O1Vtb8XbQGosbgLe8ALfAAygIAFHmAJrEnlPVMA9NTDI1mBA/UBCAE/dNECKT/+4z++7buku5hMAAuAORpeVQAqPQIv6USOmM7a6VhQB09p9aunzdqOlq1+dHhoeUHpj5Z8UTlgBbzRW7k9oui/+7u/e6O1V5bH1/YIe4eBYnTphI+6zsunF7vwxgKnbEh3NgFYlQGsygBBPIR4soM2ANCB8R63o89bia9+8QRA+ra3vW3b96q+r0poGx68vfjRi6xsii79yacju9nPqx678I6ygScLQCNZQKu6ACmwTQ6AbA8wWXQWtB/4VEfUXtHNgH5QR12AF9g2JgBfqTL88aI722SneRzIU8Z7Sz/bJET6A7J4pyd70Ydn/2iMPWAYjcA22oTXCssCywLLAje7BRbgvdl7aOl3ogUs7H1KCxho4bWg/8zP/My22Hv8/v+3d6e9ti1l2ccXgqiI2KM0wj42KDEqCZoQEhL5Js/34ovwmjd+AIzhYHfsADvslUbF9RvPuZjD6d6nSdaLuef5V1Krxqi6677v+o91zrxmrZpz7yiAfi/QhIE+Qsqfib1wT4ARL4QKIcK/Or8SOQtFwsWuq51HAocdYWaHjj/nOok0f/qe8NCuTkzxY9eUH+LF+DnOACwPY2zca19UjG8OG76tW5zzusUnWokcH3LCBSNFjueyeDjyg5VWEUtu57p+9itb33kdY8HONYG678xlT2Rha6eRCFsZgwlZ84k7AtVzUByDIG7N5Zc/O5eEsB1eLBT9+5fJnFn13Pg7MzwMX/+xdbKx60pkEp52SZ89isPXHo948E3suhbP2vCSB3GrD28i1hhxSdyqbKxZv2fkd1F+3gRoJ24neI3zg5W1mKfIb28s1o+X3WM7xz7oRvBOePvdJYb97ip4spcLFtjyY/2VCEQgAi8LgQTvy/KkyvP/EJjg8CJ8FiVekFUv9ASsF3sv/l7IXRMj/+9xR3JnT4lVxRjRYrfus5/97CGm2Yoz/17o58eHguzI+uCcb1FwXvgsxggbQoJ4nPiQlzjK/PqKJ358YOuLX/ziIY6IDPmLxc4cYtWO6Vl0yOdcxJk9O9cTOa88/jnd9/4S4v5xjS984QuHf28K7JTLw/fxGvfPMzvHKz4/4vOlEvnsxfJ9x3Zyz5wJss9//vPHBwnFPK93Qsna+D3niD2RaYeRWMXSbrb7Z4/PgZC0gyoHHM3lzxEH4sy1P7kTfHIjJuU/ocknIWm3kgg15l4uili+aYGdXKyJiBRrz2G/V9a0/MWVq7w8N8/bTqg3Tb6ijKCdgCW8CVm7twQ4f/InMLXsXCvmb6f1vIPr2m6sGFo72fK1DjnIX25jvJZP14QrYe3s+5e+9KXjA5Pu8cXPuWY7v45hEPKYq4T1dncXS5xKBCIQgZeBQIL3ZXhK5fhCAhNQDCZCvDATcV78iYNz0edF3Z+dzSV69Xnh1hI2RI5vfbDrSkisTOCwI6j4YePF306ZPsW9XOyYycW/RsV2hYghXvmzc0e4sCGafMOE1hg/E1KEkbjq1id/1ysbl78dSj7EZadiISd+rVs5r8m88bIDag4e7M924qy4ZmftbNxvB93u+8b5WGFnPdoV99Zip5lANEYAuraLTNRhMcaey5gQeNsJXZzt6ppDZLonJF0TwHZXcSfI+bZOY4Tfa4+7sd6s6LM2ZbmuXRzrkxM7Y3IiegnDHT2QH3FrPfIQw+6qGPI2LpZx63JNaHpWhCbh6/cEnx07kJPfMaJcPLHlsN+X8zNjK0+Fb28OCH7fDOLNjfPXy83vi+oYhTlieyOEkxysb2s9HPYjAhGIwEtC4F2P/1O7vHq9JEmXZgRGwK+vF/HtahEAxIxvGjBmF3Z/njeHMJhoIabs9mknbAgFwsI5VuLvLBzM45MtkWOM6BDPn64JGeP6CQM2hA5/dvoIXYXgIKqUZ487lxOZBJDd5v0p2fjEhTgEh91nfXbf5LP5y1+fnUrrV3z4aOs3Jjf+rVurT/yt1xzrITKNz6/1rFiPXVxj8sVPGQ/xnj2ui+Aj6DAhAPlwrSrna/f82HUkxAh/a5ADQee8KjG43VrPWd2OozjWwkZeBNxEsHt1wpMolKscfcsCUUeIWos3LmL5Vg/HO/gTX2vOcpcvn3739FmbZ8RG/4SnPnn5XdAnB9U1ga3yoejz+2K+dRHkGO64hD65zFa7uFpxzFVcy0tcZXnhgqudbN+p7I2NoyPsJrKtVU5Eru9XdpbbB/r8/vGjireYYlUiEIEI3DqBBO+tP6Hye1MCEw8MiSAvxF7szy/+e3HWZ0zdi7d5s9cqZ8HgemJmdhMSEzT62Z1f/IkGokshItiKf7bjR99yOc8/Jl79OAtIc5Tl5Np8/mZn3eKOiXhslrc5K8bMM74PfG3sumUrLj/K9br0eS4qf4SaHFb0mb98rEVsove1xzcDhKev+CLs9RN+xKAxNuYTYEQZgS0PPsSQC1E5MSqOalwe4/HsUfASc3wT+L5dgdj2BsAHIb1ZIv7Nc6zCDvjmL/+J1fP6rEl8Rb/5s996lyc+6xsP84zLc+sypsyPuGO+dRtbPua759tc12I5TmGNvsKP4PXGx5sIeW5tdpEdLfFXEt/jrPVmjeDmQ1z+1a3tSK4fEYhABG6YQEcabvjhlNqbE5gQ8OKruFf3guzFWfGC73oiaELiGHx93Is3gaDMnnBxvRf2zXe/uhyOiY8/3E9wTgixFZ9/18uXgGC/ncrly+Zc2MjFjqB8+F1ZfsvDXIJVLP7lrO95PhdPPq7Z87cdTTHMn4/ludhr55uPVWPy5E/Z2nevHQe5eyZ2j+0m+rP6zr+KLa7vy/WtCr7j1s4vAepfuHM8xW6oHNjO1+JY07ix44uta+LWjrizs8StYwTEnTnbbbYeR0TkZUxu+MidH/HEYrdnsHWPywHg8cdywsI1O+ve3Plcy4bPjbvn05wVfaqcd/7X8+ebH/P3DMX1u0n42u01hgPudnj5dYyCyPXtGv4hFEzGjM/lsrUuj9oIRCACt0zg8n/NW86y3CLwHAJecFUv9hMArhUvysrEgGu2XvB3ff2CbY46H+x2zXbj+okOVZ8xdbHEWBwCgd3mm2uOok/ZPPdEi2I95ins9U/MsXd9njdf7PVv7vIwrhpTlvfGj87HH9fz2Ikl/uIRUYr7+dSy5c+1wteeCx/nMpv5mD0hiZldV8c3CFV+2RG4jo7Y5d1xDLuRdnjZi3feWRXbPLnzoxB1/OtnLy9HUYhpHyQzrri2k+xfuHPcwb3qXxtz/ENMopIfxXpW3WP0vDF913bslTGRl7r5G9u49jx2TH79x9n/nvHmzaf+/Z7ZJVednSZs5e1IhzcR+hz38FeTc7xdrz3H7zoCEYjArRJI8N7qkymvt0zAC++ElWsv6BOEEx5e9PfCv2vtXrQ3RhQoE1kEmDK/u9YujuvFmeDbjph5fE9Yzv/szNvc5aNd3fzls6MG7u3Ubd3slYmaXcuD7epE4GH8+ENsxbhC3CiLy985BjtjizM7vOWw/vnY+OH09GP5atmoynzgLvcJUHGJW/m6Fo/o9ZVa5rATe1yXh3Z+xRhrffzj6QyrP+37IBlRzbfdT7u+PtxF6Dpa4diDYxV8mjdWR4DXf2xd5z7X47u8dm9MXstzHNZu3DPge9X8xWJrXMVhY0S+NwDLl9Bns1jb2SVufVe1IxwKG6zV/f7r53fP+czRWCUCEYjArRNI8N76Eyq/NyVwFgyM3Z8Fwxxc2537iYfNm6hwvxf2s2B9ke/1a4mG3Z/FDbFxFir8T4DI5zzung91NkSLQsic8zw6H3/Mfvebt5j62bg/21qf+613Oa/PvMWbD2PrP/eJubHD4PHH7rXqfC2P5bmxax+ElrVPaMqPIHXWlyA1Nh9invPXf81ZXHOIPh8WtHPsSIPqiAP77S6zcwSAMCZ8fQeu3WfHIfhRzty2Nv1bz+zWpz0XOZ5tzmOuz9ysTZ39WLnHaV97pvV7QsQTsxPD2/Hm01ldH2y0c61dYcOfdSmuF8/98tFWIhCBCLwMBBK8L8NTKsfnEnjRi63+vVDPRksYEC/Kuf98/6JrcxUv+pvrnrBV9KnXcTd23X+edzh43Qe76xjPy9vu5LXdYp3z07fcN37d8nOdz3ysXV6bu/7dn9d3HnveuD45EdnXwtSYop8fdq4JN/eOEqjiEaZf/vKXj28dMKYuj+30zgc/xsZi/q17O7r7Mz8eqnOthCKR7YNddnSJYEcd7K6LYa5iJ5Rv1dz5Xzx9b6XwqchV7tdl61zL/9aMEfHvWxh8N7Tv01UcTXDkw/fs2rkm8FX2BL+dXOuwpu3o8inn5f9meV3n2X0EIhCBWyOQ4L21J1I+b4vAG4mCa0cTCdf97p/n52y38bUbu76fQNi4ls3Z7vr+jWw3f6Jmtmd/63uj9jqv8/zz9Xxc97m/7jvbvmjsbLPrtc+bsz5i67oS+T40ZofVmVsCzYe07MoSmBNorlXMiFUijrDF4Nr/7rXGJ3rFcn7Vh7cIX/Gc5VXEVRxvsOurXxw7qOp2offmiu3iuFZ2L+fd79r99fXsD+PHH+5VOROjcnIkwwf6fLeufwzEPx5h3fJzLpdQJ4Id07D7a42+fcIur1yJXszU+deOp9jj6Pqco/tKBCIQgVsmkOC95adTbhG4YwLE1IS865WJLfeuiTqCzC4lEepP73Za3ROiBO92W+1aTrTavST0fCiLCOWLqJsYXkxzN8+YeXZD/Zn/M5/5zPdFoFiKnOUj7r7ai3/C0QfaVEceCG2iUL1e52Jv3L1qrYp+uWiV2R83r/9YH+FNyPpnkn2LhV1v/8Kf3VyiVmy52Mm1A2wMPzn65olXXv9HJdhc57l4y2P32sU/93UdgQhE4FYJJHhv9cmUVwTeAQTOomnib62xCS1CjGDzlVn69id6Z2p9eI3I9Wd6O67u7XjabbUjTPSaywfBaz5hqeojLNnzYczXjhGDjjM4/2oXmSg2bg4fRKZdUkcHnCPmXxyCktDkl2gmjM+7omIpE7YTtVvneOyerb71u1+ZULeTS+T6Rgn/YId/QIOgNb58rQEPfXLyr6f51/203kTIX57nuIujb/3na+PPy2vzaiMQgQjcEoEE7y09jXKJwDuMwLWQcj8RSExNLBJudl4JXkcM/EtvviPWV4o5X0vg+aaF3/u93zu+uYH4NdfOKzFnrjO4+hTCjyg1rm8xjdkVZU/g+jCbD8ftX30jgAlaItM/v+u7eo3JiQCWj1a+1kJMEucrxLJ1TfDOTnx1/ezZra5/vIwT6eLJwU4zweu4Ah7WYC6hu3O7zj7jZuf6s5/97NHiSeCPy9m/+bt3vaJPrvrkdR6bTW0EIhCBWyOQ4L21J1I+EXgHETiLqutlb4zAcm1nUiVgHVOwo0rQEbsqQee8KiFI+BG1xCfByo643Z/t+XPPHyF8FrxEnLmOLPBl15aw5MOYXWT/JC/Ra4fZcQj5EL1s9Ds24Htt5WScAOePGFWsgRDWykk+Z1FLbFsTsWo+BnIlxO3UErTEM79i+VfiiHM7z/zxTdCz5dsaiVu7uv7JZEc1HL1go0zEHjev/9C3utzOtvyunud1HYEIROAWCSR4b/GplFME3gEEiCVlrWsCayLM/Yp+ZQKL+CPC7EwSdQQiAUjgutb63lwikCAkFAlB9lr3jjso5hO2hKXCL/9i8UVEL0d+Vd//61siiGHC+3d/93cPf/rNIWwJ3IlSAtmYXWGFGCY4HSkwXz5ErHXKQ0y2rz3+IxviyM9OrPPLPrRHSBPp7IyzJY4nvPkj6Aldu9I+nPbK41ld/3qd1nlj6+RDVcZ2a5XLxtiqyp7F2qOzHxGIQARunECC98YfUOlF4F4JEEyrxNQE13m9Gz+Lq9kRxq6JUyKWqPPnejujdlmJTt9cYBeUmJxIdk0QEoh2cl3bGd1OqlwIY77FJTYJS/bbdeWbGCQw/cMNv/M7v3PsqopFgCrE7sS3c77O1xrj03f4ytE4P44aaDffrrTcfRiNqCayCVd5srMW+dhhJorNw4Agfvbs2ZGLXV5z5EjcO1NMLIu9NxVnrnK2ZkW/OBsf643N7jDuRwQiEIGXgECC9yV4SKUYgXskQEwRhYrr8y7ieb1ncTUBtvHtOmqJO0KQQLXjqWVPPGpVIo5oJRwdPyBkCUV5nHPhX1x+iWK+Ns81oUpAOh7wuc997viAm74dm9hxieVid/fVV1895vE9EeuauCZKiUpfKeZ4AiG73MRlb22urcFRCKJ79vrlQ3h/6lOfOnaQ8SB67fLyrXUvnoLH2GpXx0kcZYyPm8cf4+J+8zdWG4EIROBWCSR4b/XJlFcE3gEECCYCa2XXa9d/bjc2gWZsIozIs1v66U9/+hB220md+CXeXPsmhx0HIGjPu5n86+NzO6HbrZ2fxXQcgo2dW0cY7No672sXmbgkfB2tcO7XLqxjCfoU8+Rg95ZfgtkH0HyHrg/gycOOrJzNZUPkErfyIdp9O4N4BLPjEb/xG79xCF73RDGRax3Ww9/Wc82QzYqxiV3912Ps1n8e2/zaCEQgArdIIMF7i0+lnCLwDiBALE2ATTgRWxNcZ1HGbjbQbGyYdq8leu1y+mqx3/qt3zoEIWFpjBAlTH2oza6rSkxO4G03k0BUlp/xsyg2xuc+HOerwPi140rAOopAiBLWqhhiO69rJ5YYdZRC1U/ssiGMnTl2nIFY9S0Pdnblwz9hbYwwVuz8svvEJz7x8Nu//dvHkQbncwlxO7nWrGI3fluL+c/jyl5hj4fqWv84zddh2I8IRCACLwGBBO9L8JBKMQL3SOAsmiaots7nCbXZT5Cd24lRNgSgXVQf7CIY7YraDWXv+AJB6hsLiE7HGuyYEq9E5/zM9/JZ/wSxcXNfezw/S4jazXVvN1csfeJuZ5ZQPR+ZIGDZOTdMHO9rzxxlIGLlQ4yKS7gSsPJUxXZ+V5/dbGsh7H0DAzFNRBPJijWx5wObrUO7+/OaNm5MndgdB77UzdHPrhKBCETg1gkkeG/9CZVfBO6UwMTTeXkTWm/WR5gphJfrfcOC3dIJMGOEL7Fn19e9a0LYUQdjRCd7QtVOLD/zTXBO2E2sTkjuiIPzwcQtkW0e0Utk2t0lTvkkbtnxt38Yw5hCtBLljkKYu53iiVTxCFg2PnjGB3HtWx7c2821a0z06uNv6+dDbK0+axlzrSLnjWu3drbqfLHdnM27HtdfiUAEInCrBBK8t/pkyisC7wACZxFFXKkTYNfLX//maFdnu/mEm0rgbndzAo3QJSLNtVNqp9cOq51Wu7I7p0tsErJEJuFoPkHNL6FsLpFK/BpT+d462Lo31xzx2BC75i7HfXPD7IhYopaIdS6XkFXMtUNtjGjXrxLv+8cjJnAXzzz5rIzXclz/ud2Ylr2ydr7m5zyv6whEIAK3TOBdj//junxi5JYzLbcIROCuCJxF00TW/nd0FmwWvfEBmN1EmXvXRKG5RKtCdBKsi7V57NjYgbW76iiB3dd9e4KdXmLXh7+2a8oPEbzztnZxiVUiWZ/4E7lEtHkEqjjsHFOQm7J8+TRvRV4E7LNnz45vfnjl8Ttz5aB/azWHX1W8tWwUonfCd0yMibn4Z3/msJt/9yvj5n42rs8c9VciEIEI3DqBdnhv/QmVXwTulMBZKJ2vt1x9E1brW3u2n3jb2LllN9uJt/XZfVXtkjoW4NjBBCzBS0gSn3aDzSE0VeLWOWBimeglZHekgiAmdO3Cat0TvN/85jf/1+6xXeeJUP7s+roXyw6vf5TCDu92e7em8xuBM5utkd3W51q+43Ne//rOAnhz53et/pX53rz110YgAhG4dQLt8N76Eyq/CLwDCTxPbL0Iw1nssTF3gmzCbv3GJtrmTx/BSphqHVEw39ztELPdPPZEqspee45HZBK6WnOMnf2az/eKcTuybAlhQptYJsZd8/O8ws+KuSv6N7acz2Our+3P97PVzs/6Zrf+3W+8NgIRiMCtEkjw3uqTKa8IRCACEYhABCIQgSchcNlmeBJ3OYlABCIQgQhEIAIRiMBtEUjw3tbzKJsIRCACEYhABCIQgScmkOB9YqC5i0AEIhCBCEQgAhG4LQIJ3tt6HmUTgQhEIAIRiEAEIvDEBBK8Tww0dxGIQAQiEIEIRCACt0UgwXtbz6NsIhCBCEQgAhGIQASemECC94mB5i4CEYhABCIQgQhE4LYIJHhv63mUTQQiEIEIRCACEYjAExNI8D4x0NxFIAIRiEAEIhCBCNwWgQTvbT2PsolABCIQgQhEIAIReGICCd4nBpq7CEQgAhGIQAQiEIHbIpDgva3nUTYRiEAEIhCBCEQgAk9MIMH7xEBzF4EIRCACEYhABCJwWwQSvLf1PMomAhGIQAQiEIEIROCJCSR4nxho7iIQgQhEIAIRiEAEbotAgve2nkfZRCACEYhABCIQgQg8MYEE7xMDzV0EIhCBCEQgAhGIwG0RSPDe1vMomwhEIAIRiEAEIhCBJyaQ4H1ioLmLQAQiEIEIRCACEbgtAgne23oeZROBCEQgAhGIQAQi8MQEErxPDDR3EYhABCIQgQhEIAK3RSDBe1vPo2wiEIEIRCACEYhABJ6YQIL3iYHmLgIRiEAEIhCBCETgtggkeG/reZRNBCIQgQhEIAIRiMATE0jwPjHQ3EUgAhGIQAQiEIEI3BaBBO9tPY+yiUAEIhCBCEQgAhF4YgIJ3icGmrsIRCACEYhABCIQgdsikOC9redRNhGIQAQiEIEIRCACT0wgwfvEQHMXgQhEIAIRiEAEInBbBN5zW+mUTQQi8JQEvve97z2oyrve9a6jvsg/OzbXZfPXPs/Pxq7nsv32t7/98C//8i8P3/3udx/e/e53P/zQD/3Qw/ve976HH/zBH3z47//+72PK83zOF9//9V//dazDfLbX8c7zjW38B37gB464//Zv//bwrW996+E///M/H9773vc+fOADH3j44R/+4SPEtf3iyvff//3fj/zNk++P/diPHfmL90ZlPme3duuV13WR3z//8z8/fOc733l4z3vec+T3oz/6o0fc+TNnvtZej62frbFz2dj6z/e7Ps879537zz5dn+343jr1r57nXMd/szH2q/N3jnme33UEIhCB5xFI8D6PSn0ReMkIPE9A6JtQtBwCYYLxenkTKOufmJjIMH6Oce1nY+ZvzkTdP/3TPz38wR/8wcM//MM/PBBwP/dzP/fw7Nmzhx//8R8/8jPn2p++FWv4j//4j8Mvscx2MbTinOfrI1CtwRjR+qd/+qcPX//61w/h/ZM/+ZMPv/mbv3nkIYa1nde/vDfvr//6rx8I5p/4iZ94+OQnP/n9eWM0H+5V8cd9fXyuf+taHPfG8Pn93//9h29+85sHpw996EMPv/RLv3TE5U81h8+1m2u9CqFsXOFT3drO8/Qr17bXeV5zlYOy3PmZj7VsiHZx5aO+yM+5n9/l7Frhc2vgj2993nws3v+37GcEIhCBNyaQ4H1jPo1G4OYJPE8kPC/ps0C4nuN+ZWLGPZFxbat/fZvHt+p+7a6JxT//8z9/+NrXvnbsrPJJ9NplZev+rZTrmOaYf25no395EF92mAlKO6gEmN3bzTV/uZ777Ex/4xvfePjjP/7jYx4B+uxRqM/enAnErcH9Yh+Gjz/YXXM8288Op7/4i7/4Pid+PvzhDx9vDGbzvJb/CV4CcmVr0bJZ3fjzWjbnIk/z9zux8bVsXRtnO9Z///d/f4jT97///cdz1m5Hf3P5XY5nPuvf2PIxb9V6rXW8Z1MbgQhE4EUEErwvIlN/BF5SAkTBRANRcC0w3BMME12Wyf5aPMxOy8/E1PrN366jndfFNL5rvolLu7x/93d/dxwP+Kmf+qmjNTbR4nrztNtJnJ8dP2C3XF0r7pXl43p+t0bz7dDaYf7pn/7phx/5kR9h9n/KfBkg3uRNvGmJNv5wwm/56rNG99vNHEtjG+fTuGK+WI5XaK2XD8caCF/z7TDP79Zj7jlH9+KKsXbPabbuNz57rWLOWtd8q5uz57C8jbHbPHOXj1z/8R//8eEv//IvH/7wD//w4OdNwkc/+tGj8jluxK81KnLz5kKrj53xc1lOWjl5Nq793i23s33XEYhABK4JJHiviXQfgZeMgBf+CZCJli3BmLpCVBAdBINKpEw4EA8EmHFHCIgvNsSH3diJEH3/+q//eggyNop5xlXXBKZrvido2OonWM55GheP6JHP6vJy3vf6zC9hdPbLt7z1mUcEWTbhaO0AABIuSURBVA9he/bDRg5E1YpcrEl87Vja3SV0Cc+x4N84P/rM2Txj4lq32KpYE3byUK3PjrP5y5eNHWhilz95nzlt7nI+txuTO45yUxX5rO656D/nzXZ54CLnnR1mKw82Wrkr1qjox0MMsf/2b//22KH+sz/7s+Nen3EstJsnPl9j53rje25a9nKyRsU1u0oEIhCBt0sgwft2iWUfgZeUAFFDoBAZRBzRStARW861qgQGIWaXzllSIsdZ24k3Psx1rtWOrSMC7Cdq2P7Mz/zM8ad4O6oK/wTLxBQxN+FjXD5/8zd/c/iTj7z0EVF8OP7wkY985BDd87d5BJa5dmHlIYYiHzvJv/zLv3zEkoM+NhOFh+HjD0ysgx/HLohOfrR2LCcG2bMlLFUxHUEgVNnwrxKWdoPtJNvhxMRaMBg/eWOoNcc6rV0Vg6058pjYM3fFelaMu7e2v/qrvzp8EtTssfZBO/49lw9+8IOHPzmL7Rl6nnLY85H3xz72sWOOPr8DnomKiXjWp9UnX7mKzx+/7Ph1blqRHz94iKXf+vE1jy8+/J55c+MNlt9HuRDfxtVznvzKrxKBCETgrRBI8L4VStlE4MYJTAxIkyg4F2OK/u3S2VEjrpytVfQTagQHsULwEn/mEik///M/fwgRAsfO52uvvXYIPn6IPwKVLXHChhAhcggjRezlxW45mU848kcAEaN88akQ3fwpBBx//LIjruRvHoFnDXYn2VmD+rM/+7PHHOKLqCX05CHGWIhhvTs/yzfRxY88lq92DIm8CX/5E2uKfvPc82t9zuESb5jIk7C2A4ovG7ZyEZf440Mc8ax1Rd/614olDyz441c+y3vimw1b9+biRnTigYU4qhxx84ZEfM/TGrDz3IlZuRLxxvdsPBd5y2MiVg58WSPhrZqn8CM+v/zzpSp+B4l0v3OuVXkrclfkOfujox8RiEAE3oRAgvdNADUcgZeFAAEwQbB2uU8crF9LjBA+hAkBQeQROPonnggNIpIQI24Iwz/5kz85qnl2DY0TLUQVEW2+IsYv/MIvHC2xxYYf1b35xBCR9pWvfOUQSvu6MIKLPyKLgCKm1F/8xV88hI685fHao1AWT+5El5aAE0MuBJV5RKbdT2LQ/fIQn68/+qM/OmLpn8DCjAglBMdPq8qf8NNih5t2DMQj6tzzuZ1mXH1jhNzlhp2cxcRDmW/+97yOgccf7lU5aDEV58tf/vLBgk/5EtienbXigeEErXxeffXVQ5zKGeuJbs+YvcK3nV5xsJS7D/CxkbM5/Fs7Uc8/O6Kej7HRygt7b0DYsTGXn8XCas8LD/Ht0vudEMs8vhTXlQhEIAJvh0CC9+3QyjYCN0iAIFmZENr9uTVGKBAPRI55BAbx4U/eRBJxQdAQSPrds1MJEqKRQLWrSlD5E7mdO+LEuLmEGxFkN4/AMVdshYibkCOKiLXtJuvfbrIcCSQ7kFrCTBy7fnyZ89rru8LWsnniis+emJSje+skbvkijMXST5gSvHZ3CUF/QpczIW+c4MWC0No6+Fb5Fo9wk4OCL984sJcDrtaKkV1NscQ1Bz+5y8m6+FTEW8yj4zk/xBXHsyBE+ZaPNXijQUzKX9zxx0CVg36C1lrF9bw9X8z5tha+iE/5i2Vsb2jkbH1+Rzxr9uKxw0dMNvu9ktuEq37xrVGsFc/AfEVOnhufrrcGY+aJd+7TX4lABCLwIgIJ3heRqT8CLwEBokpV9uK/dv1bhn7CYUKBgHRNzBBBhJM/JRMcxB5xQsgQw+YRI2yINWKFoCLaCCJixrgdPgKGKFL5UQgg/iYWxZ3g5JOtOB//+McffuVXfuXwSdT6EzkhTaiK69o6CGV9CoH6a7/2a4fI458YsqPqWm7myUl+8iZI+XDNj11kwopw48dcHIyJj6P55snbOvCYuDROlPFvTeKLrX9167VWftkQmr/+679+rNk6zBFXLuax0a7IeZU/+WNA6M6nb0T4xCc+cbCQ34S2/D0btnJwjTfWvuuXP2NEL4Hvd4CYxWO/J/LTh+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xmlns="http://www.w3.org/1998/Math/MathML"&gt;&lt;mn&gt;15&lt;/mn&gt;&lt;/math&gt;&lt;/output&gt;&lt;/command&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns="http://www.w3.org/1998/Math/MathML"&gt;&lt;mi&gt;b&lt;/mi&gt;&lt;/math&gt;&lt;/input&gt;&lt;output&gt;&lt;math xmlns="http://www.w3.org/1998/Math/MathML"&gt;&lt;mn&gt;20&lt;/mn&gt;&lt;/math&gt;&lt;/output&gt;&lt;/command&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns="http://www.w3.org/1998/Math/MathML"&gt;&lt;mi&gt;R&lt;/mi&gt;&lt;/math&gt;&lt;/input&gt;&lt;output&gt;&lt;math xmlns="http://www.w3.org/1998/Math/MathML"&gt;&lt;mfrac&gt;&lt;mn&gt;3&lt;/mn&gt;&lt;mn&gt;4&lt;/mn&gt;&lt;/mfrac&gt;&lt;/math&gt;&lt;/output&gt;&lt;/command&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns="http://www.w3.org/1998/Math/MathML"&gt;&lt;mi&gt;R1&lt;/mi&gt;&lt;/math&gt;&lt;/input&gt;&lt;output&gt;&lt;math xmlns="http://www.w3.org/1998/Math/MathML"&gt;&lt;mn&gt;0.75&lt;/mn&gt;&lt;/math&gt;&lt;/output&gt;&lt;/command&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns="http://www.w3.org/1998/Math/MathML"&gt;&lt;mi&gt;sol&lt;/mi&gt;&lt;/math&gt;&lt;/input&gt;&lt;output&gt;&lt;math xmlns="http://www.w3.org/1998/Math/MathML"&gt;&lt;mn&gt;0.75&lt;/mn&gt;&lt;mo&gt;:&lt;/mo&gt;&lt;mn&gt;1&lt;/mn&gt;&lt;/math&gt;&lt;/output&gt;&lt;/command&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns="http://www.w3.org/1998/Math/MathML"&gt;&lt;mi&gt;c&lt;/mi&gt;&lt;/math&gt;&lt;/input&gt;&lt;output&gt;&lt;math xmlns="http://www.w3.org/1998/Math/MathML"&gt;&lt;mn&gt;3900&lt;/mn&gt;&lt;/math&gt;&lt;/output&gt;&lt;/command&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns="http://www.w3.org/1998/Math/MathML"&gt;&lt;mi&gt;d&lt;/mi&gt;&lt;/math&gt;&lt;/input&gt;&lt;output&gt;&lt;math 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linebreak="newline"/&gt;&lt;mspace linebreak="newline"/&gt;&lt;/math&gt;]]&gt;&lt;/correctAnswer&gt;&lt;/correctAnswers&gt;&lt;assertions&gt;&lt;assertion name="syntax_expression"/&gt;&lt;assertion name="equivalent_symbolic"/&gt;&lt;/assertions&gt;&lt;options&gt;&lt;option name="tolerance"&gt;10^(-3)&lt;/option&gt;&lt;option name="relative_tolerance"&gt;true&lt;/option&gt;&lt;option name="precision"&gt;4&lt;/option&gt;&lt;option name="times_operator"&gt;·&lt;/option&gt;&lt;option name="implicit_times_operator"&gt;false&lt;/option&gt;&lt;option name="imaginary_unit"&gt;i&lt;/option&gt;&lt;/options&gt;&lt;localData&gt;&lt;data name="inputField"&gt;popupEditor&lt;/data&gt;&lt;data name="gradeCompound"&gt;and&lt;/data&gt;&lt;data name="gradeCompoundDistribution"&gt;&lt;/data&gt;&lt;data name="casSession"/&gt;&lt;data name="inputCompound"&gt;true&lt;/data&gt;&lt;/localData&gt;&lt;/question&gt;    </wirisquestion>
  </question>
 
 <!-- resourceid-resourcedataid: 16045-13148 -->
 <question type="shortanswerwiris">
    <name>
      <text>relación de transmisión 2.0</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p><span style="font-family: arial, helvetica, sans-serif; font-size: medium;">Un automóvil necesita variar la fuerza para moverse, dependiendo si necesita subir una colina o moverse en una carretera recta, o transportar una carga más pesada, esta tarea no se puede realizar completamente  por el motor, ya que implicaría una alteración significativa en el gasto de combustible.</span></p>
<p><span style="font-family: arial, helvetica, sans-serif; font-size: medium;">Para realizar esta labor, se conecta al cigüeñal una caja de cambios la que actúa como amplificador o reductor de torque (kgf m ), también como reductor o amplificador de velocidad de giro (rpm).</span></p>
<p style="text-align: center;"><span style="font-family: arial, helvetica, sans-serif; font-size: medium;"><img width="448" height="340" src="@@PLUGINFILE@@/relacion%20de%20transmisio%CC%81n.png" /></span></p>
<p><span style="font-family: arial,helvetica,sans-serif; font-size: medium;">En el esquema observamos la relación de transmisión en una caja de cambios transversal, depende del radio del piñón conductor (número de dientes) y radio del piñón de transmisión (número de dientes). Muchos fabricantes utilizan la </span><span style="font-family: arial,helvetica,sans-serif; font-size: medium;">siguiente relación para determinar la relación de transmisión:</span></p>
<p><span style="font-size: medium;">«math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mi»R«/mi»«mi»T«/mi»«mo»=«/mo»«mfrac»«msub»«mi»z«/mi»«mn»2«/mn»«/msub»«msub»«mi»z«/mi»«mn»1«/mn»«/msub»«/mfrac»«mo»:«/mo»«mn»1«/mn»«/math»</span></p>
<p><span style="font-family: arial,helvetica,sans-serif; font-size: medium;">Donde «math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«msub»«mi»z«/mi»«mn»1«/mn»«/msub»«/math» es el número de dientes del piñón conductor  y «math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«msub»«mi»z«/mi»«mn»2«/mn»«/msub»«/math» es el número de dientes del piñón conducido.</span></p>
<p><span style="font-family: arial,helvetica,sans-serif; font-size: medium;">Determine la relación de transferencia si el piñón conductor tiene #a dientes y el piñón conducido #b dientes</span></p>
<p> </p>
<p> </p>]]></text>
<file name="Captura de pantalla 2016-10-18 a las 11.51.21 a.m..png" 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</file><file name="relacion de transmisión.png" 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&lt;question&gt;&lt;wirisCasSession&gt;&lt;![CDATA[&lt;session lang="es" version="2.0"&gt;&lt;library closed="false"&gt;&lt;mtext style="color:#ffc800" xml:lang="es"&gt;variables&lt;/mtext&gt;&lt;group&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns="http://www.w3.org/1998/Math/MathML"&gt;&lt;apply&gt;&lt;csymbol definitionURL="http://www.wiris.com/XML/csymbol"&gt;repeat&lt;/csymbol&gt;&lt;mtable&gt;&lt;mtr&gt;&lt;mtd&gt;&lt;mi&gt;a&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mi&gt;aleatorio&lt;/mi&gt;&lt;mo&gt;(&lt;/mo&gt;&lt;mn&gt;10&lt;/mn&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mn&gt;20&lt;/mn&gt;&lt;mo&gt;)&lt;/mo&gt;&lt;/mtd&gt;&lt;/mtr&gt;&lt;mtr&gt;&lt;mtd&gt;&lt;mi&gt;b&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mi&gt;aleatorio&lt;/mi&gt;&lt;mo&gt;(&lt;/mo&gt;&lt;mn&gt;30&lt;/mn&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mn&gt;50&lt;/mn&gt;&lt;mo&gt;)&lt;/mo&gt;&lt;/mtd&gt;&lt;/mtr&gt;&lt;mtr&gt;&lt;mtd&gt;&lt;mi&gt;R&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mfrac&gt;&lt;mi&gt;a&lt;/mi&gt;&lt;mi&gt;b&lt;/mi&gt;&lt;/mfrac&gt;&lt;/mtd&gt;&lt;/mtr&gt;&lt;mtr&gt;&lt;mtd&gt;&lt;mi&gt;R1&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mi&gt;a_decimal&lt;/mi&gt;&lt;mo&gt;(&lt;/mo&gt;&lt;mo&gt;(&lt;/mo&gt;&lt;mi&gt;redondear&lt;/mi&gt;&lt;mo&gt;(&lt;/mo&gt;&lt;mi&gt;R&lt;/mi&gt;&lt;mo&gt;*&lt;/mo&gt;&lt;mn&gt;100&lt;/mn&gt;&lt;mo&gt;)&lt;/mo&gt;&lt;mo&gt;/&lt;/mo&gt;&lt;mn&gt;100&lt;/mn&gt;&lt;mo&gt;)&lt;/mo&gt;&lt;mo&gt;)&lt;/mo&gt;&lt;/mtd&gt;&lt;/mtr&gt;&lt;mtr&gt;&lt;mtd/&gt;&lt;/mtr&gt;&lt;/mtable&gt;&lt;mrow&gt;&lt;mn&gt;0&lt;/mn&gt;&lt;mo&gt;.&lt;/mo&gt;&lt;mn&gt;22&lt;/mn&gt;&lt;mo&gt;⩽&lt;/mo&gt;&lt;mi&gt;R1&lt;/mi&gt;&lt;mo&gt;⩽&lt;/mo&gt;&lt;mn&gt;1&lt;/mn&gt;&lt;mo&gt;.&lt;/mo&gt;&lt;mn&gt;5&lt;/mn&gt;&lt;/mrow&gt;&lt;/apply&gt;&lt;/math&gt;&lt;/input&gt;&lt;/command&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns="http://www.w3.org/1998/Math/MathML"/&gt;&lt;/input&gt;&lt;/command&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns="http://www.w3.org/1998/Math/MathML"&gt;&lt;mi&gt;sol&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mi&gt;R1&lt;/mi&gt;&lt;mo&gt;:&lt;/mo&gt;&lt;mn&gt;1&lt;/mn&gt;&lt;/math&gt;&lt;/input&gt;&lt;/command&gt;&lt;/group&gt;&lt;/library&gt;&lt;group&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns="http://www.w3.org/1998/Math/MathML"&gt;&lt;mi&gt;a&lt;/mi&gt;&lt;/math&gt;&lt;/input&gt;&lt;output&gt;&lt;math xmlns="http://www.w3.org/1998/Math/MathML"&gt;&lt;mn&gt;15&lt;/mn&gt;&lt;/math&gt;&lt;/output&gt;&lt;/command&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns="http://www.w3.org/1998/Math/MathML"&gt;&lt;mi&gt;b&lt;/mi&gt;&lt;/math&gt;&lt;/input&gt;&lt;output&gt;&lt;math xmlns="http://www.w3.org/1998/Math/MathML"&gt;&lt;mn&gt;50&lt;/mn&gt;&lt;/math&gt;&lt;/output&gt;&lt;/command&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns="http://www.w3.org/1998/Math/MathML"&gt;&lt;mi&gt;R&lt;/mi&gt;&lt;/math&gt;&lt;/input&gt;&lt;output&gt;&lt;math xmlns="http://www.w3.org/1998/Math/MathML"&gt;&lt;mfrac&gt;&lt;mn&gt;3&lt;/mn&gt;&lt;mn&gt;10&lt;/mn&gt;&lt;/mfrac&gt;&lt;/math&gt;&lt;/output&gt;&lt;/command&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns="http://www.w3.org/1998/Math/MathML"&gt;&lt;mi&gt;R1&lt;/mi&gt;&lt;/math&gt;&lt;/input&gt;&lt;output&gt;&lt;math xmlns="http://www.w3.org/1998/Math/MathML"&gt;&lt;mn&gt;0.3&lt;/mn&gt;&lt;/math&gt;&lt;/output&gt;&lt;/command&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns="http://www.w3.org/1998/Math/MathML"&gt;&lt;mi&gt;sol&lt;/mi&gt;&lt;/math&gt;&lt;/input&gt;&lt;output&gt;&lt;math xmlns="http://www.w3.org/1998/Math/MathML"&gt;&lt;mn&gt;0.3&lt;/mn&gt;&lt;mo&gt;:&lt;/mo&gt;&lt;mn&gt;1&lt;/mn&gt;&lt;/math&gt;&lt;/output&gt;&lt;/command&gt;&lt;/group&gt;&lt;group&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns="http://www.w3.org/1998/Math/MathML"/&gt;&lt;/input&gt;&lt;/command&gt;&lt;/group&gt;&lt;group&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns="http://www.w3.org/1998/Math/MathML"/&gt;&lt;/input&gt;&lt;/command&gt;&lt;/group&gt;&lt;/session&gt;]]&gt;&lt;/wirisCasSession&gt;&lt;correctAnswers&gt;&lt;correctAnswer type="mathml"&gt;&lt;![CDATA[&lt;math xmlns="http://www.w3.org/1998/Math/MathML"&gt;&lt;mi&gt;R&lt;/mi&gt;&lt;mi&gt;T&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mo&gt;#&lt;/mo&gt;&lt;mi&gt;s&lt;/mi&gt;&lt;mi&gt;o&lt;/mi&gt;&lt;mi&gt;l&lt;/mi&gt;&lt;/math&gt;]]&gt;&lt;/correctAnswer&gt;&lt;/correctAnswers&gt;&lt;assertions&gt;&lt;assertion name="syntax_expression"/&gt;&lt;assertion name="equivalent_symbolic"/&gt;&lt;/assertions&gt;&lt;options&gt;&lt;option name="tolerance"&gt;10^(-3)&lt;/option&gt;&lt;option name="relative_tolerance"&gt;true&lt;/option&gt;&lt;option name="precision"&gt;4&lt;/option&gt;&lt;option name="times_operator"&gt;·&lt;/option&gt;&lt;option name="implicit_times_operator"&gt;false&lt;/option&gt;&lt;option name="imaginary_unit"&gt;i&lt;/option&gt;&lt;/options&gt;&lt;localData&gt;&lt;data name="inputField"&gt;popupEditor&lt;/data&gt;&lt;data name="gradeCompound"&gt;and&lt;/data&gt;&lt;data name="gradeCompoundDistribution"&gt;&lt;/data&gt;&lt;data name="casSession"/&gt;&lt;data name="inputCompound"&gt;true&lt;/data&gt;&lt;/localData&gt;&lt;/question&gt;    </wirisquestion>
  </question>
 </quiz>
