<?xml version="1.0" encoding="UTF-8"?>
<quiz>
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 <question type="category"><category><text>Normal Probability Distributions/Normal Distributions: Finding Probabilities</text></category></question>
 
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 <question type="multianswerwiris">
    <name>
      <text>Question 14</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p><strong><span style="font-family: 'times new roman', times, serif;">Fish Lengths</span></strong></p>
<p><strong><span style="font-family: 'times new roman', times, serif;"><br /></span></strong><span style="font-family: 'times new roman', times, serif;"><img style="float: right; margin: 3px;" src="@@PLUGINFILE@@/Question%2014.jpg" alt="" width="130" height="171" />The lengths of Atlantic croaker fish are normally distributed, with a mean of 10 inches and a standard deviation of 2 inches.  An Atlantic croaker fish is randomly selected.</span></p>
<ol>
<li><span style="font-family: 'times new roman', times, serif;">Find the probability to three significant figures that the length of the fish is less than 7 inches.  {#1}<br /></span></li>
<li><span style="font-family: 'times new roman', times, serif;">Find the probability to three significant figures that the length of the fish is between 7 and 15 inches.  {#2}<br /><br /></span></li>
<li><span style="font-family: 'times new roman', times, serif;">Find the probability to three significant figure that the length of the fish is more than 15 inches.  {#3}</span></li>
</ol>]]></text>
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