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<quiz>
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 <question type="category"><category><text>5. Función exponencial y logarítmica</text></category></question>
 
 <!-- resourceid-resourcedataid: 15857-12961 -->
 <question type="shortanswerwiris">
    <name>
      <text><![CDATA[Log C2S04.a Despejar función "Log" (Algebraico) Ley de olvido]]></text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<div class="WordSection1">
<p class="MsoNormal"><span style="font-family: arial, helvetica, sans-serif; font-size: medium;">Olvidar lo que se aprende es una función logarítmica de cuánto tiempo hace que se aprendió. La ley de Ebbinghaus del olvido establece que si se aprende una tarea a un nivel de desempeño«math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«msub»«mi»P«/mi»«mn»0«/mn»«/msub»«/math» (en % de logro) , entonces después de un intervalo de tiempo «math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mi»t«/mi»«/math» el nivel de desempeño «math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mi»P«/mi»«/math» satisface:</span></p>
<p class="MsoNormal"> </p>
<p class="MsoNormal" 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»log«/mi»«mfenced»«mi»P«/mi»«/mfenced»«mo»=«/mo»«mi»log«/mi»«mfenced»«msub»«mi»P«/mi»«mn»0«/mn»«/msub»«/mfenced»«mo»-«/mo»«mi»c«/mi»«mo»§#183;«/mo»«mi»log«/mi»«mfenced»«mrow»«mi»t«/mi»«mo»+«/mo»«mn»1«/mn»«/mrow»«/mfenced»«/math» </span></p>
<p class="MsoNormal" style="text-align: center;"> </p>
<p class="MsoNormal" style="text-align: left;"><span style="font-family: arial, helvetica, sans-serif; font-size: medium;">Dónde «math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mi»c«/mi»«/math» es una constante que depende del tipo de tareas y «math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mi»t«/mi»«/math» se mide en meses.</span></p>
<p class="MsoNormal" style="text-align: left;"><span style="font-family: arial, helvetica, sans-serif; font-size: medium;"><span style="color: #000000; background-color: transparent; font-weight: 400; font-style: normal; font-variant-ligatures: normal; font-variant-caps: normal; text-decoration: none; vertical-align: baseline; white-space: pre-wrap;">Si la puntuación en una evaluación de Biología alcanza un #a«math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mo»%«/mo»«/math», dónde la constante de dificultad «math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mi»c«/mi»«mo»=«/mo»«/math»#c</span></span></p>
<p class="MsoNormal" style="text-align: left;"><span style="font-family: arial, helvetica, sans-serif; font-size: medium;">Determine el nivel de desempeño  «math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mi»P«/mi»«/math», para cualquier instante de tiempo «math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mi»t«/mi»«/math» (Para ello Despeje «math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mi»P«/mi»«/math»)</span></p>
<p class="MsoNormal" style="text-align: left;"><span style="font-family: arial, helvetica, sans-serif; color: #ff0000; font-size: medium;"><strong>Observación</strong>: </span></p>
<p class="MsoNormal" style="text-align: left;"><span style="font-family: arial, helvetica, sans-serif; font-size: medium;"><span style="font-family: arial, helvetica, sans-serif; color: #ff0000;">Debe ingresar el valor de «math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«msub mathcolor=¨#FF0000¨»«mi mathcolor=¨#FF0000¨»P«/mi»«mn»0«/mn»«/msub»«/math» sin el símbolo </span>«math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mo mathcolor=¨#FF0000¨»%«/mo»«/math»</span></p>
</div>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text><![CDATA[<p><span style="font-family: arial,helvetica,sans-serif; font-size: medium;">La ley de olvido establece que:<br /></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;">«math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mi»log«/mi»«mfenced»«mi»P«/mi»«/mfenced»«mo»=«/mo»«mi»log«/mi»«mfenced»«msub»«mi»P«/mi»«mn»0«/mn»«/msub»«/mfenced»«mo»-«/mo»«mi»c«/mi»«mo»§#183;«/mo»«mi»log«/mi»«mfenced»«mrow»«mi»t«/mi»«mo»+«/mo»«mn»1«/mn»«/mrow»«/mfenced»«/math»</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;">Entonces es posible despejar el nivel de desempeño «math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mi»P«/mi»«/math» en función del tiempo «math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mi»t«/mi»«/math» :</span></p>
<p style="text-align: left;"> </p>
<p style="text-align: center;">«math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mi»log«/mi»«mfenced»«mi»P«/mi»«/mfenced»«mo»=«/mo»«mi»log«/mi»«mfenced»«msub»«mi»P«/mi»«mn»0«/mn»«/msub»«/mfenced»«mo»-«/mo»«mi»log«/mi»«msup»«mfenced»«mrow»«mi»t«/mi»«mo»+«/mo»«mn»1«/mn»«/mrow»«/mfenced»«mi»c«/mi»«/msup»«/math» </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¨»«mi»log«/mi»«mfenced»«mi»P«/mi»«/mfenced»«mo»=«/mo»«mi»log«/mi»«mfenced»«mfrac»«msub»«mi»P«/mi»«mn»0«/mn»«/msub»«msup»«mfenced»«mrow»«mi»t«/mi»«mo»+«/mo»«mn»1«/mn»«/mrow»«/mfenced»«mi»c«/mi»«/msup»«/mfrac»«/mfenced»«mo»§#32;«/mo»«mo mathcolor=¨#FF0000¨»/«/mo»«mo mathcolor=¨#FF0000¨»§#183;«/mo»«msup mathcolor=¨#FF0000¨»«mn mathcolor=¨#FF0000¨»10«/mn»«mrow»«mo»(«/mo»«mo»§#32;«/mo»«mo»)«/mo»«/mrow»«/msup»«/math»</span></span></p>
<p style="text-align: center;"> </p>
<p style="text-align: center;">«math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«msup»«mn»10«/mn»«mrow»«mi»l«/mi»«mi»o«/mi»«mi»g«/mi»«mfenced»«mi»P«/mi»«/mfenced»«/mrow»«/msup»«mo»=«/mo»«msup»«mn»10«/mn»«mrow»«mi»l«/mi»«mi»o«/mi»«mi»g«/mi»«mfenced»«mfrac»«msub»«mi»P«/mi»«mn»0«/mn»«/msub»«msup»«mfenced»«mrow»«mi»t«/mi»«mo»+«/mo»«mn»1«/mn»«/mrow»«/mfenced»«mi»c«/mi»«/msup»«/mfrac»«/mfenced»«/mrow»«/msup»«/math» </p>
<p style="text-align: center;"> </p>
<p style="text-align: center;">«math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mi»P«/mi»«mo»=«/mo»«mfrac»«msub»«mi»P«/mi»«mn»0«/mn»«/msub»«msup»«mfenced»«mrow»«mi»t«/mi»«mo»+«/mo»«mn»1«/mn»«/mrow»«/mfenced»«mi»c«/mi»«/msup»«/mfrac»«/math»</p>
<p style="text-align: center;"> </p>
<p style="text-align: left;"><span style="font-family: arial,helvetica,sans-serif; font-size: medium;">Además si el puntaje obtenido es «math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«msub»«mi»P«/mi»«mn»0«/mn»«/msub»«mo»=«/mo»«/math»#a para un nivel de dificultad «math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mi»c«/mi»«mo»=«/mo»«/math»#c; el nivel de desempeño en función del tiempo queda determinado cómo:<br /></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¨»«mi»P«/mi»«mo»=«/mo»«/math»#sol1</span></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>P</mi><mo>=</mo><mo>#</mo><mi>s</mi><mi>o</mi><mi>l</mi><mn>1</mn><mspace linebreak="newline"/></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>-</text>
      <feedback format="html">
        <text><![CDATA[<p><span style="font-family: arial,helvetica,sans-serif; font-size: medium;">Al parecer has cometido un error. Verifiquemos la respuesta correcta. Si aún persisten dudas, consulta con tú profesor.</span></p>]]></text>
      </feedback>
    </answer>
    <answer fraction="0" format="moodle_auto_format">
      <text>*</text>
      <feedback format="html">
        <text><![CDATA[<p>Observaciones:</p>
<p><span style="color: #ff0000;">corregido:</span> Al ingresar la respuesta correcta, sale como incorrecto </p>
<p><img src="@@PLUGINFILE@@/captura.jpg" width="944" height="535" /></p>
<p><span style="color: #ff0000;">?</span> PENDIENTE: es recomendable indicar como se mide P0 en %?</p>
<p><span style="color: #ff0000;">corregido:</span> PENDIENTE: Se sugiere dejar una mayor separación entre textos matemáticos</p>
<p><span style="color: #ff0000;">CORREGIDO</span>: En la retroalimentación se sugiere, explicar que elevando en base 10 se elimina el logaritmo en base 10</p>
<p> </p>
<p><span style="color: #ff0000;">«math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«msup»«mn»10«/mn»«mi»P«/mi»«/msup»«mo»=«/mo»«msup»«mn»10«/mn»«mfrac»«msub»«mi»P«/mi»«mn»0«/mn»«/msub»«msup»«mfenced»«mrow»«mi»t«/mi»«mo»+«/mo»«mn»1«/mn»«/mrow»«/mfenced»«mi»c«/mi»«/msup»«/mfrac»«/msup»«/math»    ESTE PASO ERA PENSANDO EN LA DEFINICIÓN DE LOG</span></p>
<p><span style="color: #ff0000;">No se considera pertinente, además extiende demasiado la retroalimentación:</span> sería conveniente recordar algunas propiedades de los logaritmos en la retroalimentación</p>
<p> </p>]]></text>
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     </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;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;100&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;c1&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;/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;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;c1&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;/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;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;1&lt;/mn&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mn&gt;12&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;A&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mfrac&gt;&lt;mi&gt;a&lt;/mi&gt;&lt;msup&gt;&lt;mfenced&gt;&lt;mrow&gt;&lt;mi&gt;t&lt;/mi&gt;&lt;mo&gt;+&lt;/mo&gt;&lt;mn&gt;1&lt;/mn&gt;&lt;/mrow&gt;&lt;/mfenced&gt;&lt;mi&gt;c&lt;/mi&gt;&lt;/msup&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;mi&gt;A&lt;/mi&gt;&lt;/math&gt;&lt;/input&gt;&lt;/command&gt;&lt;/group&gt;&lt;/library&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;P&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;mspace linebreak="newline"/&gt;&lt;/math&gt;]]&gt;&lt;/correctAnswer&gt;&lt;correctAnswer id="1"&gt;-&lt;/correctAnswer&gt;&lt;correctAnswer id="2"&gt;*&lt;/correctAnswer&gt;&lt;/correctAnswers&gt;&lt;assertions&gt;&lt;assertion name="syntax_expression"/&gt;&lt;assertion name="equivalent_equations"/&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;true&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>
