<?xml version="1.0" encoding="UTF-8"?>
<quiz>
 <!-- categoryid: 551 -->
 <question type="category"><category><text>Discrete Probability Distributions/Binomial Distributions</text></category></question>
 
 <!-- resourceid-resourcedataid: 5517-4932 -->
 <question type="multianswerwiris">
    <name>
      <text>Question 21</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p><strong>Favorite Nut</strong></p>
<p><img style="float: right; margin: 5px;" src="@@PLUGINFILE@@/Q21.jpeg" alt="imgres.jpg" width="225" height="225" /></p>
<p>Fifty-five percent of adults say cashews are their favorite kind of nut.  You randomly select 12 adults and ask each to name his or her favorite nut.  To three significant digits, find the probability that the number who say cashews are their favorite nut is:</p>
<ol>
<li>exactly three.<br />{#1}<br /><br /></li>
<li>at least four.<br />{#2}<br /><br /></li>
<li>at most two.<br />{#3}</li>
</ol>]]></text>
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