<?xml version="1.0" encoding="UTF-8"?>
<quiz>
 <!-- categoryid: 552 -->
 <question type="category"><category><text>Discrete Probability Distributions/Probability Distributions</text></category></question>
 
 <!-- resourceid-resourcedataid: 5552-4967 -->
 <question type="multianswerwiris">
    <name>
      <text>Question 39</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Household Size</p>
<p>The histogram shows the distribution of household sizes in the United States for a recent year.</p>
<p style="text-align: center;"> <img src="@@PLUGINFILE@@/Question39.jpg" alt="" width="362" height="282" /></p>
<ol>
<li>Find the mean of the probability distribution to three significant digits.<br />{#1}<br /><br /></li>
<li>Find the variance of the probability distribution to three significant digits.<br />{#2}<br /><br /></li>
<li>Find the standard deviation of the probability distribution to three significant digits.<br />{#3}<br /><br /></li>
<li>Find the expected value of the probability distribution to three significant digits.<br />{#4}</li>
</ol>]]></text>
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xmlns=&#34;http://www.w3.org/1998/Math/MathML&#34;&#62;&lt;mn&#62;1.85&lt;/mn&#62;&lt;/math&#62;&lt;/output&#62;&lt;/command&#62;&lt;command&#62;&lt;input&#62;&lt;math xmlns=&#34;http://www.w3.org/1998/Math/MathML&#34;&#62;&lt;mi&#62;sd&lt;/mi&#62;&lt;/math&#62;&lt;/input&#62;&lt;output&#62;&lt;math xmlns=&#34;http://www.w3.org/1998/Math/MathML&#34;&#62;&lt;mn&#62;1.36&lt;/mn&#62;&lt;/math&#62;&lt;/output&#62;&lt;/command&#62;&lt;/group&#62;&lt;group&#62;&lt;command&#62;&lt;input&#62;&lt;math xmlns=&#34;http://www.w3.org/1998/Math/MathML&#34;/&#62;&lt;/input&#62;&lt;/command&#62;&lt;/group&#62;&lt;/session&#62;</wirisCasSession><correctAnswers><correctAnswer></correctAnswer></correctAnswers><options><option name="precision">3</option><option name="implicit_times_operator">false</option><option name="times_operator">&#183;</option><option name="imaginary_unit">i</option></options><localData><data name="casSession"/></localData></question>]]>
    </wirisquestion>
  </question>
 </quiz>
