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        <title>MERLOT Learning Exercises Search - category=2514&amp;material=89767&amp;backPage=%0A%0A%0A%0A%2Fmaterials.htm%3Fcategory%3D2513%26sort.property%3DoverallRating</title>
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        <description>A search of MERLOT learning exercises</description>
        <copyright>Copyright 1997-2013 MERLOT. All rights reserved.</copyright>
        <pubDate>Wed, 22 May 2013 04:22:42 PDT</pubDate>
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            <title>MERLOT Learning Exercises Search - category=2514&amp;material=89767&amp;backPage=%0A%0A%0A%0A%2Fmaterials.htm%3Fcategory%3D2513%26sort.property%3DoverallRating</title>
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            <title>Graphing Trig Functions</title>
            <link>http://www.merlot.org/merlot/viewAssignment.htm?id=315586</link>
            <description>Students will be graphing a variety of sine and cosine curves to discover where the amplitude and frequency are located in a trig function. Students will then try to characterize how the amplitude and frequency affect the graphs of trig functions.</description>
        </item>
        <item>
            <title>Mathematical Curve Conjectures</title>
            <link>http://serc.carleton.edu/sp/merlot/math/interactive/examples/14343.html</link>
            <description>In this activity, a six-foot length of nylon rope is suspended at both ends to model a mathematical curve known as the hyperbolic cosine.  In a write-pair-share activity, students are asked to make a conjecture concerning the nature of the curve and then embark on a guided discovery in which they a</description>
        </item>
        <item>
            <title>Mathematical Curve Conjectures</title>
            <link>http://www.merlot.org/merlot/viewAssignment.htm?id=275876</link>
            <description>In this activity, a six-foot length of nylon rope is suspended at both ends to model a mathematical curve known as the hyperbolic cosine. In a write-pair-share activity, students are asked to make a conjecture concerning the nature of the curve and then embark on a guided discovery in which they at</description>
        </item>
        <item>
            <title>The Crusty Loaf of Bread: An Exploration of Area of a Surface of Revolution</title>
            <link>http://serc.carleton.edu/sp/merlot/math/interactive/examples/14300.html</link>
            <description>This write-pair-share activity for Calculus II students involves a hypothetical hemispherical loaf of bread with a 12-inch diameter that has been sliced into twelve one-inch-thick slices.  The objective is to determine which slice contains the most upper crust (i.e., most area of its surface of rev</description>
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            <title>Volumes of Solids of Revolution</title>
            <link>http://serc.carleton.edu/sp/merlot/math/interactive/examples/14299.html</link>
            <description>This write-pair-share activity presents Calculus II students with a worksheet containing several exercises that require them to find the volume of solids of revolution using disk, washer and shell methods and to sketch three-dimensional representations of the resulting solids.</description>
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