<?xml version="1.0" encoding="UTF-8"?>
<quiz>
 <!-- categoryid: 1717 -->
 <question type="category"><category><text>Física 2º Bachillerato/Unidad 6: Física del siglo XX</text></category></question>
 
 <!-- resourceid-resourcedataid: 18686-15437 -->
 <question type="multichoicewiris">
    <name>
      <text>FI2 U6 T1 Contracción longitudes 02</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Pensemos en dos observadores, una mujer en reposo en la Tierra y un hombre que se dirige a Marte en una nave espacial a una velocidad #v c a lo largo del eje x. La mujer mide una distancia a Marte de 59·10<sup>6</sup> km. ¿Qué distancia en kilómetros medirá el hombre?</p>
<p style="text-align: center;"><img src="@@PLUGINFILE@@/FI2U6T1_probcontrlong01.png" width="577" height="333" alt="Gráfico" /></p>
<p style="text-align: center;">Imagen de <a href="https://fisquiweb.es/" target="_blank">https://fisquiweb.es/</a></p>]]></text>
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</file>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <correctfeedback format="html">
      <text><![CDATA[<p>Respuesta correcta</p>]]></text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text><![CDATA[<p>Respuesta parcialmente correcta.</p>]]></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text><![CDATA[<p>Respuesta incorrecta.</p>]]></text>
    </incorrectfeedback>
    <shownumcorrect></shownumcorrect>
    <answer fraction="100" format="html">
      <text><![CDATA[<p>#l21 km</p>]]></text>
      <feedback format="html">
        <text><![CDATA[<p>Bien hecho.</p>]]></text>
      </feedback>
    </answer>
    <answer fraction="-75" format="html">
      <text><![CDATA[<p>#l22 km</p>]]></text>
      <feedback format="html">
        <text><![CDATA[<p>Cuidado porque las longitudes se contraen cuando nos movemos a velocidades comparables a la velocidad de la luz.</p>]]></text>
      </feedback>
    </answer>
    <answer fraction="-75" format="html">
      <text><![CDATA[<p>#l23 km</p>]]></text>
      <feedback format="html">
        <text><![CDATA[<p>Te has confundido calculando el factor γ.</p>]]></text>
      </feedback>
    </answer>
    <answer fraction="-100" format="html">
      <text><![CDATA[<p>#l24 km</p>]]></text>
      <feedback format="html">
        <text><![CDATA[<p>Te has confundido calculando el factor γ entre otras cosas.</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;v&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;0&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;0&lt;/mn&gt;&lt;mo&gt;.&lt;/mo&gt;&lt;mn&gt;9&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;mn&gt;0&lt;/mn&gt;&lt;/math&gt;&lt;/input&gt;&lt;output&gt;&lt;math xmlns="http://www.w3.org/1998/Math/MathML"&gt;&lt;mn&gt;0.73559&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;γ1&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;-&lt;/mo&gt;&lt;mi&gt;v&lt;/mi&gt;&lt;mo&gt;&amp;Hat;&lt;/mo&gt;&lt;mn&gt;2&lt;/mn&gt;&lt;msup&gt;&lt;mo&gt;)&lt;/mo&gt;&lt;mrow&gt;&lt;mo&gt;-&lt;/mo&gt;&lt;mn&gt;0&lt;/mn&gt;&lt;mo&gt;.&lt;/mo&gt;&lt;mn&gt;5&lt;/mn&gt;&lt;/mrow&gt;&lt;/msup&gt;&lt;mo&gt;*&lt;/mo&gt;&lt;mn&gt;1&lt;/mn&gt;&lt;mo&gt;.&lt;/mo&gt;&lt;mn&gt;0&lt;/mn&gt;&lt;/math&gt;&lt;/input&gt;&lt;output&gt;&lt;math xmlns="http://www.w3.org/1998/Math/MathML"&gt;&lt;mn&gt;1.4762&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;γ2&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;-&lt;/mo&gt;&lt;mi&gt;v&lt;/mi&gt;&lt;mo&gt;)&lt;/mo&gt;&lt;mo&gt;&amp;Hat;&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;5&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;0&lt;/mn&gt;&lt;/math&gt;&lt;/input&gt;&lt;output&gt;&lt;math xmlns="http://www.w3.org/1998/Math/MathML"&gt;&lt;mn&gt;1.9447&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;l21&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mn&gt;59000000&lt;/mn&gt;&lt;mo&gt;/&lt;/mo&gt;&lt;mi&gt;γ1&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;3.9969&lt;/mn&gt;&lt;mo&gt;*&lt;/mo&gt;&lt;msup&gt;&lt;mn&gt;10&lt;/mn&gt;&lt;mn&gt;7&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;l22&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mn&gt;59000000&lt;/mn&gt;&lt;mo&gt;*&lt;/mo&gt;&lt;mi&gt;γ1&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;8.7094&lt;/mn&gt;&lt;mo&gt;*&lt;/mo&gt;&lt;msup&gt;&lt;mn&gt;10&lt;/mn&gt;&lt;mn&gt;7&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;l23&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mn&gt;59000000&lt;/mn&gt;&lt;mo&gt;/&lt;/mo&gt;&lt;mi&gt;γ2&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;3.0339&lt;/mn&gt;&lt;mo&gt;*&lt;/mo&gt;&lt;msup&gt;&lt;mn&gt;10&lt;/mn&gt;&lt;mn&gt;7&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;l24&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mn&gt;59000000&lt;/mn&gt;&lt;mo&gt;*&lt;/mo&gt;&lt;mi&gt;γ2&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;1.1474&lt;/mn&gt;&lt;mo&gt;*&lt;/mo&gt;&lt;msup&gt;&lt;mn&gt;10&lt;/mn&gt;&lt;mn&gt;8&lt;/mn&gt;&lt;/msup&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;options&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;option name="answer_parameter"&gt;true&lt;/option&gt;&lt;/options&gt;&lt;localData&gt;&lt;data name="casSession"&gt;&lt;/data&gt;&lt;/localData&gt;&lt;/question&gt;    </wirisquestion>
  </question>
 </quiz>
