<?xml version="1.0" encoding="UTF-8"?>
<quiz>
 <!-- categoryid: 1390 -->
 <question type="category"><category><text>6. Trigonometría</text></category></question>
 
 <!-- resourceid-resourcedataid: 15871-12975 -->
 <question type="shortanswerwiris">
    <name>
      <text>Tri C3S09 Altura de un árbol (Lenguaje algebraico)</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p style="text-align: left;"><span style="font-family: arial,helvetica,sans-serif; font-size: medium;">Una persona se encuentra a «math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mo»#«/mo»«mi»L«/mi»«mn»1«/mn»«/math» metros de la base de un árbol «math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mo»(«/mo»«mi»d«/mi»«mo»)«/mo»«/math» y sus ojos están a «math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mn»1«/mn»«mo».«/mo»«mn»6«/mn»«/math» metros de altura desde el suelo «math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mo»(«/mo»«mi»H«/mi»«mo»)«/mo»«/math». Si al mirar a la parte superior de la copa se forma un ángulo «math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mo»(«/mo»«mi»§#945;«/mi»«mo»)«/mo»«/math» de «math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mo»#«/mo»«mi»L«/mi»«mn»2«/mn»«/math» grados sexagesimales con la horizontal, y el árbol forma un ángulo recto con el suelo, determine la altura total «math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mi»H«/mi»«mi»t«/mi»«/math» del árbol.</span></p>
<p> </p>
<p><span style="font-family: arial,helvetica,sans-serif; font-size: medium;"> </span></p>
<p> <strong><span style="font-family: arial,helvetica,sans-serif; font-size: medium; color: #ff0000;">Observaciones</span></strong></p>
<p><span style="font-family: arial,helvetica,sans-serif; font-size: medium; color: #ff0000;">-Utiliza punto para separar cifras decimales</span></p>
<p><span style="font-family: arial,helvetica,sans-serif; font-size: medium; color: #ff0000;" data-mce-mark="1">-Ocupa tres cifras después del punto, sin aproximación</span></p>
<p><span style="font-family: arial,helvetica,sans-serif; font-size: medium; color: #ff0000;" data-mce-mark="1">-Ingresa las cifras sin unidad de medida</span></p>]]></text>
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   </questiontext>
    <generalfeedback format="html">
      <text><![CDATA[<p><span style="font-family: arial,helvetica,sans-serif; font-size: medium;">Revisemos el desarrollo de la respuesta correcta:</span></p>
<p><span style="font-family: arial,helvetica,sans-serif; font-size: medium;">La altura total  del árbol la simbolizaremos como «math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mi»H«/mi»«mi»t«/mi»«/math», la cual estará conformada por la suma de la altura a la cual se encuentran los ojos del observador «math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mo»(«/mo»«mi»H«/mi»«mo»)«/mo»«/math» y el cateto «math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mo»(«/mo»«mi»h«/mi»«mo»)«/mo»«/math», el cual se encuentra opuesto al ángulo de observación «math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mo»(«/mo»«mi»§#945;«/mi»«mo»)«/mo»«/math» . Por lo tanto, se tiene que:</span></p>
<p style="text-align: center;"><span style="font-size: medium;">«math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mi»H«/mi»«mi»t«/mi»«mo»=«/mo»«mi»H«/mi»«mo»+«/mo»«mi»h«/mi»«/math»</span></p>
<p style="text-align: left;"><span style="font-size: medium;">Como «math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mi»H«/mi»«/math» es igual a 1,6 metros solo falta determinar el valor de «math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mi»h«/mi»«/math». Para esto se tiene que utilizar la tangente del ángulo «math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mi»§#945;«/mi»«/math», es decir:</span></p>
<p style="text-align: center;">«math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mi»tan«/mi»«mo»(«/mo»«mi»§#945;«/mi»«mo»)«/mo»«mo»=«/mo»«mfrac»«mrow»«mi»c«/mi»«mi»a«/mi»«mi»t«/mi»«mi»e«/mi»«mi»t«/mi»«mi»o«/mi»«mo»§#160;«/mo»«mi»o«/mi»«mi»p«/mi»«mi»u«/mi»«mi»e«/mi»«mi»s«/mi»«mi»t«/mi»«mi»o«/mi»«/mrow»«mrow»«mi»c«/mi»«mi»a«/mi»«mi»t«/mi»«mi»e«/mi»«mi»t«/mi»«mi»o«/mi»«mo»§#160;«/mo»«mi»a«/mi»«mi»d«/mi»«mi»y«/mi»«mi»a«/mi»«mi»c«/mi»«mi»e«/mi»«mi»n«/mi»«mi»t«/mi»«mi»e«/mi»«/mrow»«/mfrac»«/math»</p>
<p style="text-align: left;"><span style="font-size: medium;">Es decir</span></p>
<p style="text-align: center;"><span style="font-size: medium;">«math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mi»tan«/mi»«mo»(«/mo»«mi»§#945;«/mi»«mo»)«/mo»«mo»=«/mo»«mfrac»«mi»h«/mi»«mi»d«/mi»«/mfrac»«/math»</span></p>
<p style="text-align: left;"> </p>
<p style="text-align: left;"><span style="font-size: medium;">Luego, al despejar  «math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mi»h«/mi»«/math» se obtiene:</span></p>
<p style="text-align: center;">«math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mi»h«/mi»«mo»=«/mo»«mi»d«/mi»«mo»§#183;«/mo»«mi»tan«/mi»«mo»(«/mo»«mi»§#945;«/mi»«mo»)«/mo»«/math»</p>
<p style="text-align: left;"><span style="font-size: medium;">Finalmente, reemplazando «math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mi»h«/mi»«/math» en la fórmula de altura total obtenemos:</span></p>
<p style="text-align: center;">«math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mi»H«/mi»«mi»t«/mi»«mo»=«/mo»«mi»H«/mi»«mo»+«/mo»«mi»d«/mi»«mo»§#183;«/mo»«mi»tan«/mi»«mo»(«/mo»«mi»§#945;«/mi»«mo»)«/mo»«/math»</p>
<p style="text-align: left;"><span style="font-size: medium;">Es decir:</span></p>
<p style="text-align: center;">«math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mi»H«/mi»«mi»t«/mi»«mo»=«/mo»«mn»1«/mn»«mo»,«/mo»«mn»6«/mn»«mo»+«/mo»«mo»#«/mo»«mi»L«/mi»«mn»1«/mn»«mo»§#183;«/mo»«mi»tan«/mi»«mo»(«/mo»«mo»#«/mo»«mi»L«/mi»«mn»2«/mn»«mo»)«/mo»«/math»</p>
<p style="text-align: center;"> </p>
<p style="text-align: center;">«math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mi»H«/mi»«mi»t«/mi»«mo»=«/mo»«mo»#«/mo»«mi»s«/mi»«mi»o«/mi»«mi»l«/mi»«/math»</p>
<p style="text-align: center;"> </p>
<p><strong><span style="font-family: arial,helvetica,sans-serif; font-size: medium; color: #99cc00;">Reporta y/o califica esta pregunta:</span></strong></p>
<p> <span style="font-family: arial,helvetica,sans-serif; font-size: medium; color: #99cc00;">1. Copia este código: <span style="color: #000000;"><strong>Tri. C3. S09.<br /></strong></span></span></p>
<p> <span style="font-family: arial,helvetica,sans-serif; font-size: medium; color: #99cc00;">2. Presiona este <span style="text-decoration: underline;"><strong><span style="color: #0000ff;"><a href="https://docs.google.com/forms/d/e/1FAIpQLSejUJfyYOVP4-dMOQ_mWon-7epEMg7Vddq2LNbGnOqwOiOVXQ/viewform" target="_blank"><span style="color: #0000ff; text-decoration: underline;">enlace</span></a></span></strong></span>, pega el código y completa el formulario</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>H</mi><mi>t</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 bien!!!</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;">Al parecer cometiste un error.</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; color: #ff0000;">Santiago Sur 24/6</span></p>
<p><span style="font-family: arial,helvetica,sans-serif; font-size: medium;"><span style="color: #ff0000;">Corregido-</span>En la pregunta y en la resp</span><span style="font-family: arial,helvetica,sans-serif; font-size: medium;">r</span><span style="font-family: arial,helvetica,sans-serif; font-size: medium;">etroalimentación dice Ht y en la resp</span><span style="font-family: arial,helvetica,sans-serif; font-size: medium;">uesta </span><span style="font-family: arial,helvetica,sans-serif; font-size: medium;">dice H(t)</span></p>
<p><span style="font-family: arial,helvetica,sans-serif; font-size: medium;"><span style="color: #ff0000;">Corregido-</span>En la observación: Solo el título con negrita </span></p>
<p><span style="font-family: arial,helvetica,sans-serif; font-size: medium;">En la retroalimentación:</span></p>
<ul>
<li><span style="font-family: arial,helvetica,sans-serif; font-size: medium;">Dice ángulo h debe decir  «math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mi»§#945;«/mi»«/math» <span style="color: #ff0000;">Corregido</span><br /></span></li>
<li><span style="font-family: arial,helvetica,sans-serif; font-size: medium;">Falta escribir el último cálculo, porque no aparece cuando el alumno ve la retroalimentación. <span style="color: #ff0000;">Corregido.</span><br /></span></li>
</ul>
<p> </p>
<p><span style="font-family: arial,helvetica,sans-serif; font-size: medium;"> </span></p>
<p> </p>
<p> </p>
<p> </p>
<p>Comentarios: Arnoldo 02/06/2016</p>
<p>Realizado-PENDIENTE: Según acuerdos tomados en la serena los decimales deben ser separados por punto no por coma.</p>
<p>Realizado-Pendiente: Es conveniente  especificar que el triángulo es rectángulo.</p>
<p>PENDIENTE: Según acuerdos tomados en la Serena , incluir fotos en las preguntas  genera problemas en la plataforma, la sugerencia es programar los triángulos en el tablero de WIRIS y etiquetar puntos. </p>
<p>Realizado-PENDIENTE: LA altura de la persona tambien puede ser una variable aleatoria o al menos escribirla en formato WIRIS</p>
<p>Realizado-PENDIENTE:  Agregar al cuadro de respuesta «math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mi»H«/mi»«mo»(«/mo»«mi»t«/mi»«mo»)«/mo»«mo»=«/mo»«/math» ..</p>
<p>Realizado-PENDIENTE: Revisar los símbolo que utiliza para poner las tildes </p>
<p> </p>
<p>Comentarios: Marco Antonio</p>
<p>- Creo que para una mejor comprensión en donde dice:</p>
<p> tg(α) =</p>
<p> </p>
<p> </p>]]></text>
      </feedback>
    </answer>
    <wirisquestion>
&lt;question&gt;&lt;wirisCasSession&gt;&lt;![CDATA[&lt;session lang="es" version="2.0"&gt;&lt;group&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;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;30&lt;/mn&gt;&lt;mo&gt;)&lt;/mo&gt;&lt;/math&gt;&lt;/input&gt;&lt;output&gt;&lt;math xmlns="http://www.w3.org/1998/Math/MathML"&gt;&lt;mn&gt;22&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;L2&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;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;40&lt;/mn&gt;&lt;mo&gt;°&lt;/mo&gt;&lt;/mrow&gt;&lt;/mfenced&gt;&lt;/mtd&gt;&lt;/mtr&gt;&lt;/mtable&gt;&lt;/mfenced&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;mo&gt; &lt;/mo&gt;&lt;csymbol definitionURL="http://.../units/degree/angular"&gt;°&lt;/csymbol&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;g&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mo&gt; &lt;/mo&gt;&lt;mi&gt;L1&lt;/mi&gt;&lt;mo&gt;·&lt;/mo&gt;&lt;mi&gt;tan&lt;/mi&gt;&lt;mfenced&gt;&lt;mi&gt;L2&lt;/mi&gt;&lt;/mfenced&gt;&lt;/math&gt;&lt;/input&gt;&lt;output&gt;&lt;math xmlns="http://www.w3.org/1998/Math/MathML"&gt;&lt;mn&gt;3.8792&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;h&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;6&lt;/mn&gt;&lt;mo&gt;+&lt;/mo&gt;&lt;mi&gt;g&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;5.4792&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;mo&gt;=&lt;/mo&gt;&lt;mi&gt;h&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;5.4792&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;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;H&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;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;correctAnswer id="2"&gt;---&lt;/correctAnswer&gt;&lt;/correctAnswers&gt;&lt;assertions&gt;&lt;assertion name="equivalent_symbolic" 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>
 </quiz>
