<?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 19</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p><span style="font-size: medium;"><strong><span style="font-family: 'times new roman',times,serif;">Computer Lab Schedule</span></strong></span></p>
<p><span style="font-family: 'times new roman',times,serif; font-size: medium;">The time per week a student uses a lab computer is normally distributed, with a mean of 6.2 hours and a standard deviation of 0.9 hour.  A student is randomly selected.</span></p>
<ol>
<li><span style="font-family: 'times new roman',times,serif; font-size: medium;"><img style="float: right; margin: 3px;" src="@@PLUGINFILE@@/Question%2019.jpeg" alt="" width="225" height="150" />Find the probability to three significant figures that the student uses a lab computer less than 4 hours per week.  {#1}<br /></span></li>
<li><span style="font-family: 'times new roman',times,serif; font-size: medium;">Find the probability to three significant figures that the student uses a lab computer between 5 and 7 hours per week.  {#2}<br /><br /></span></li>
<li><span style="font-family: 'times new roman',times,serif; font-size: medium;">Find the probability to three significant figures that the student uses a lab computer more than 8 hours a week.  {#3}</span></li>
</ol>]]></text>
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