<?xml version="1.0" encoding="UTF-8"?>
<quiz>
 <!-- categoryid: 1397 -->
 <question type="category"><category><text>d. Mat-Mecánica Renca</text></category></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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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>
 </quiz>
