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      <title>Remake of Conic Sections-Parabola by Tyler Yatsko</title>
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      <description>Notes on conic sections: Parabolas</description>
      <language>en-us</language>
      <pubDate>2017-04-06 12:12:48 UTC</pubDate>
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         <title>1. What is the conic form equation of a parabola?  Make sure to highlight the vertical and horizontal forms.</title>
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         <description><![CDATA[<div>Horizontal parabola</div>]]></description>
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         <pubDate>2017-04-06 12:12:48 UTC</pubDate>
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         <title>3a. Using desmos.com to graph the parabola with the given equation below. In this box, or another box that is appropriately labeled, add the image as an attachment.  On your graph identify the vertex, focus, and directrix.</title>
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         <link>https://padlet.com/166022/stqm1km94xc9/wish/165110530</link>
         <description><![CDATA[<div>4(y-2)=(x+1)^2</div>]]></description>
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         <title>5. Identify the vertex, focus, and directrix of the given parabola, then derive the equation.</title>
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         <description><![CDATA[]]></description>
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         <title>4.  Compare and contrast the parabolas you graphed in 3a and 3b</title>
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         <pubDate>2017-04-06 12:12:48 UTC</pubDate>
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         <title>3b. Using desmos.com to graph the parabola with the given equation below. In this box, or another box that is appropriately labeled, add the image as an attachment.  On your graph identify the vertex, focus, and directrix.</title>
         <author>166022</author>
         <link>https://padlet.com/166022/stqm1km94xc9/wish/165110534</link>
         <description><![CDATA[<div>-8(x+2)=y^2</div>]]></description>
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         <title>2. Using the conic form of a parabola that you researched, identify how to derive the vertex, focus, and directrix.</title>
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