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      <title>Geometry Unit 1 Vocab by Avery Fernandez (Avery&#39;s animations)</title>
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      <description></description>
      <language>en-us</language>
      <pubDate>2016-09-19 19:54:44 UTC</pubDate>
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         <title>Point</title>
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         <pubDate>2016-09-19 19:56:46 UTC</pubDate>
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         <title>Line</title>
         <author>avery8871</author>
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         <pubDate>2016-09-19 19:59:44 UTC</pubDate>
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src="data:image/png;base64,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" width="224" height="190"><figcaption class="caption"></figcaption></figure></div>]]></description>
         <enclosure url="" />
         <pubDate>2016-09-19 20:03:29 UTC</pubDate>
         <guid>https://padlet.com/avery8871/6ahcrfp1bztu/wish/124894307</guid>
      </item>
      <item>
         <title>Line Segment</title>
         <author>avery8871</author>
         <link>https://padlet.com/avery8871/6ahcrfp1bztu/wish/124894651</link>
         <description><![CDATA[<div>a part of a line that is bound by 2 distinct points<br><figure class="attachment attachment-preview" data-trix-attachment="{&quot;contentType&quot;:&quot;image&quot;,&quot;height&quot;:48,&quot;url&quot;:&quot;data:image/png;base64,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&quot;,&quot;width&quot;:200}" data-trix-content-type="image"><img src="data:image/png;base64,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" width="200" height="48"><figcaption class="caption"></figcaption></figure></div>]]></description>
         <enclosure url="" />
         <pubDate>2016-09-19 20:04:47 UTC</pubDate>
         <guid>https://padlet.com/avery8871/6ahcrfp1bztu/wish/124894651</guid>
      </item>
      <item>
         <title>Ray</title>
         <author>avery8871</author>
         <link>https://padlet.com/avery8871/6ahcrfp1bztu/wish/124894859</link>
         <description><![CDATA[<div>A line with a single end point or origin<br><figure class="attachment attachment-preview" data-trix-attachment="{&quot;contentType&quot;:&quot;image&quot;,&quot;height&quot;:76,&quot;url&quot;:&quot;data:image/png;base64,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&quot;,&quot;width&quot;:213}" data-trix-content-type="image"><img src="data:image/png;base64,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" width="213" height="76"><figcaption class="caption"></figcaption></figure></div>]]></description>
         <enclosure url="" />
         <pubDate>2016-09-19 20:05:34 UTC</pubDate>
         <guid>https://padlet.com/avery8871/6ahcrfp1bztu/wish/124894859</guid>
      </item>
      <item>
         <title>Angle</title>
         <author>avery8871</author>
         <link>https://padlet.com/avery8871/6ahcrfp1bztu/wish/124895164</link>
         <description><![CDATA[<div>Formed by two rays that start at the same vertex<br><figure class="attachment attachment-preview" data-trix-attachment="{&quot;contentType&quot;:&quot;image&quot;,&quot;height&quot;:160,&quot;url&quot;:&quot;data:image/png;base64,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&quot;,&quot;width&quot;:211}" data-trix-content-type="image"><img src="data:image/png;base64,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" width="211" height="160"><figcaption class="caption"></figcaption></figure><br><br></div>]]></description>
         <enclosure url="" />
         <pubDate>2016-09-19 20:06:43 UTC</pubDate>
         <guid>https://padlet.com/avery8871/6ahcrfp1bztu/wish/124895164</guid>
      </item>
      <item>
         <title>circle</title>
         <author>avery8871</author>
         <link>https://padlet.com/avery8871/6ahcrfp1bztu/wish/124895555</link>
         <description><![CDATA[<div>a round plane who points are equidistant from the middle.<br><figure class="attachment attachment-preview" 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width="228" height="221"><figcaption class="caption"></figcaption></figure></div>]]></description>
         <enclosure url="" />
         <pubDate>2016-09-19 20:07:56 UTC</pubDate>
         <guid>https://padlet.com/avery8871/6ahcrfp1bztu/wish/124895555</guid>
      </item>
      <item>
         <title>Perpendicular lines</title>
         <author>avery8871</author>
         <link>https://padlet.com/avery8871/6ahcrfp1bztu/wish/124896398</link>
         <description><![CDATA[<div>two lines that meet at a right angle<br><figure class="attachment attachment-preview" 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width="192" height="160"><figcaption class="caption"></figcaption></figure></div>]]></description>
         <enclosure url="" />
         <pubDate>2016-09-19 20:11:13 UTC</pubDate>
         <guid>https://padlet.com/avery8871/6ahcrfp1bztu/wish/124896398</guid>
      </item>
      <item>
         <title>Parallel lines</title>
         <author>avery8871</author>
         <link>https://padlet.com/avery8871/6ahcrfp1bztu/wish/124897040</link>
         <description><![CDATA[<div>two lines in a plane that never meet at any point<br><figure class="attachment attachment-preview" 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data-trix-content-type="image"><img 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width="200" height="200"><figcaption class="caption"></figcaption></figure></div>]]></description>
         <enclosure url="" />
         <pubDate>2016-09-19 20:13:48 UTC</pubDate>
         <guid>https://padlet.com/avery8871/6ahcrfp1bztu/wish/124897040</guid>
      </item>
      <item>
         <title>Distance along a </title>
         <author>avery8871</author>
         <link>https://padlet.com/avery8871/6ahcrfp1bztu/wish/124897301</link>
         <description><![CDATA[<div>the linear distance between two points on a given line.<figure class="attachment attachment-preview" 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width="259" height="194"><figcaption class="caption"></figcaption></figure></div>]]></description>
         <enclosure url="" />
         <pubDate>2016-09-19 20:15:06 UTC</pubDate>
         <guid>https://padlet.com/avery8871/6ahcrfp1bztu/wish/124897301</guid>
      </item>
      <item>
         <title>distance around a circular arc</title>
         <author>avery8871</author>
         <link>https://padlet.com/avery8871/6ahcrfp1bztu/wish/124897787</link>
         <description><![CDATA[<div>ratio of length of the arc to the angle subtends<br><figure class="attachment attachment-preview" 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eCd6/E+wW//464wfv7bL4KS6uvgvP32pVdW+kdVBoLkk4g+B/d98VNV/+D/GP+bECeM8P7PKAAAAAElFTkSuQmCC&quot;,&quot;width&quot;:179}" data-trix-content-type="image"><img 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width="179" height="160"><figcaption class="caption"></figcaption></figure></div>]]></description>
         <enclosure url="" />
         <pubDate>2016-09-19 20:16:57 UTC</pubDate>
         <guid>https://padlet.com/avery8871/6ahcrfp1bztu/wish/124897787</guid>
      </item>
      <item>
         <title>midpoint formula</title>
         <author>avery8871</author>
         <link>https://padlet.com/avery8871/6ahcrfp1bztu/wish/124898074</link>
         <description><![CDATA[<div>((X1 + X2)/2) * ((X1 + X2)/2)<br><figure class="attachment attachment-preview" 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width="351" height="143"><figcaption class="caption"></figcaption></figure></div>]]></description>
         <enclosure url="" />
         <pubDate>2016-09-19 20:18:20 UTC</pubDate>
         <guid>https://padlet.com/avery8871/6ahcrfp1bztu/wish/124898074</guid>
      </item>
      <item>
         <title>distance formula</title>
         <author>avery8871</author>
         <link>https://padlet.com/avery8871/6ahcrfp1bztu/wish/124898390</link>
         <description><![CDATA[<div>D = square root of ((Y2 - Y1)^2 + (X1 - X2)^2<figure class="attachment attachment-preview"><img src="https://mathteachme.files.wordpress.com/2014/08/distance-formula.png" width="834" height="164"><figcaption class="caption"></figcaption></figure></div>]]></description>
         <enclosure url="" />
         <pubDate>2016-09-19 20:19:51 UTC</pubDate>
         <guid>https://padlet.com/avery8871/6ahcrfp1bztu/wish/124898390</guid>
      </item>
      <item>
         <title>Congruent</title>
         <author>avery8871</author>
         <link>https://padlet.com/avery8871/6ahcrfp1bztu/wish/124898771</link>
         <description><![CDATA[<div>identical in form<br><figure class="attachment attachment-preview" 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width="308" height="155"><figcaption class="caption"></figcaption></figure></div>]]></description>
         <enclosure url="" />
         <pubDate>2016-09-19 20:22:03 UTC</pubDate>
         <guid>https://padlet.com/avery8871/6ahcrfp1bztu/wish/124898771</guid>
      </item>
      <item>
         <title>Vertical Angles</title>
         <author>avery8871</author>
         <link>https://padlet.com/avery8871/6ahcrfp1bztu/wish/124898943</link>
         <description><![CDATA[<div>each of the pair of opposite angles made by two lines may intersecting each other<br><figure class="attachment attachment-preview" data-trix-attachment="{&quot;contentType&quot;:&quot;image&quot;,&quot;height&quot;:90,&quot;url&quot;:&quot;data:image/png;base64,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&quot;,&quot;width&quot;:118}" data-trix-content-type="image"><img src="data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAHYAAABaCAMAAABaF1JuAAABEVBMVEX/////AAAAAP/o6P//+Pj//Pz9/f9cXP//xcXx8f//sLD/9fX28/j/z8/5+f/29v//29u/v///rKz/b2//5OT/fHz/FRX/T0/c3P//Xl7/7+//j4/MzP95ef+Ghv+zs//X1/+4uP+jo///hYWmgbr/Nzf/WFj/nZ1sbP/LudY2Nv9RAH3r5O//pqb/aWn/QECDUp/ay+Lh2OdgAIebm/8pKf9CQv8aGv9PT/9zc/+MjP+Skv94UqOjhrf/Kyuno/cAANzoWWm0ncRmHotwPo29JmTcADiOgeaVY6/Hr9N1MJdkZP92PpaAWJ2hdbesn99CAJj3pbB/SN5KAOaAAL6/bL7/XE3/NgC9AFKdb6fzjJPG7P03AAAEeUlEQVRoge2a+2OqNhTHMQryCIoKWqFa6xvFB1DR2tlteLdVb+3de7v7//+Qhdb1VoSozJL9sO9PPCKfJjk55ySnFPW/KIrLZUlgc6DCEMBmq+COBJeagzsSWAr0LkhgLycOEW4OzElgsxVwQ4hbJ8FN9pwkCW4OzDgS3Gsyw8ylwTUJbiYNrkhwk8DJkODWwS0Rs7oiZFbONEeCm5xNL4lwQZpIjnMDuiSw1M30Ewns6kenFjvU2CxNMI05GDHWpu9StekkXqy7tjeQYuKN+dbSttfQu7qNM7eyxvZ69XKZBvFNL3Q/bLb7gxxIx8Y1TQj/ua6BdExBELpv79JxmRWz0z2uC76OgwoNuHOfdaa1GKiuudp9gszq336UHuRxrxkG2RO12u0u4jrRgbQkKQkkTBtddyFcmSvf7jrTjRjzJYlVPGa7nGfDW8En2NQpaO2tGK4HTs1x6JSoKMViIlEssKyawrY1zCc98EXGAcfnGnRKZdmyN7BlrSEfbp9pQjcYi1LJ6nFegxZZpV1CyILCSupRPzEe9eYipFd1UDn0c0GSB+U2GtZ2qSMd0ctX6aZhhh3W9LBmJaTYTgH1cfTnX3nxBOJB1XqTMK7K86UWYjY0Tf5sRvm4Ff4q6Uz2g5HK8qXRfSLRaiiqN65MMxL2CfOuDqpvbwVZ1RRkPMVRi2el7UNmMY6C/Yx5x9yB+dacVUHrjLypbPH8jvEYj/1zY6nM3bPXkAaDojeVg06e9i8Rq2+7QT/FSt+sFxDznvvl559KbTSVo7YmS0EtLDsC1nq0x2HYlCQqjT8Sid/LBVYMdXaot2PjVCzchGCFhlbwHOzot18/0TgHa/UXJm68ApVZ+LF0ShDZBiIWi4UGj4jdAzmOjlmCoTLt5lusyGplz6cPFV6SXjqZqQBsEDSjrFvT/hIKxGG5+BxGREmgvzS5BGncuUYkLDVGWEFlOwPkB+5bSlB0RrkGJggaJxuUp690Nl8ooSWS6KAoIgS2qZ732Coli8Pvv0PertSWVEyoTAYf00HdMwvGME4oOEhyvjFExOG3GnswcHEfg8zKWqPxZXR9dezs5pGD9bydxouqSh9uT12A2f5D+ICwmRUD9UPdpVMyyyLefbHVGB75Nz7rCsz2vg0f3HGTstwVfuWqrKgVkMG2FEUSAx0sRpV9s4IPpjE2KYhxUjTVKJQ8b5fgRZk+Zlx94qZ7OxRvkN1VUOMX5fP551DZ6WB3CAe4DvDVbiCKAQvMACNmqdORT8ntApQD3d3pZZqujgt6mqAG+4HTNAdVHxc3refTrX/1RvKLJ6vmK81ZITuK83MntdcbhnLj6a0XBG9fqW60kBdFTOW14uvaS8yaPbOy820p0npcLkOzv3cQ6Hm5hjG2+3qMVDS9PbQzWvQXcdnTVjm0M3KXzbjrVdk0+OFD6K74PbnfxHJM5xfn4FLJ99M1+Eikwl0n8w8MHKnS3IxMhTvZi7l2s9UNqBAx53o8h+x+ZWIvzb3ooudPYWPiTmdE+pskUs//T+pvePBnnjMUNIEAAAAASUVORK5CYII=" width="118" height="90"><figcaption class="caption"></figcaption></figure></div>]]></description>
         <enclosure url="" />
         <pubDate>2016-09-19 20:22:58 UTC</pubDate>
         <guid>https://padlet.com/avery8871/6ahcrfp1bztu/wish/124898943</guid>
      </item>
      <item>
         <title>Trans</title>
         <author>avery8871</author>
         <link>https://padlet.com/avery8871/6ahcrfp1bztu/wish/124899321</link>
         <description><![CDATA[<div>a line intersecting a system of lines<br><figure class="attachment attachment-preview" data-trix-attachment="{&quot;contentType&quot;:&quot;image&quot;,&quot;height&quot;:118,&quot;url&quot;:&quot;data:image/png;base64,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&quot;,&quot;width&quot;:203}" data-trix-content-type="image"><img src="data:image/png;base64,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" width="203" height="118"><figcaption class="caption"></figcaption></figure></div>]]></description>
         <enclosure url="" />
         <pubDate>2016-09-19 20:24:49 UTC</pubDate>
         <guid>https://padlet.com/avery8871/6ahcrfp1bztu/wish/124899321</guid>
      </item>
      <item>
         <title>alternate interior angles</title>
         <author>avery8871</author>
         <link>https://padlet.com/avery8871/6ahcrfp1bztu/wish/124899608</link>
         <description><![CDATA[<div>When two lines are crossed by another line, the pairs of angles on opposite sides of the traversal are alternate interior angles.<figure class="attachment attachment-preview" 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data-trix-content-type="image"><img 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width="131" height="160"><figcaption class="caption"></figcaption></figure></div>]]></description>
         <enclosure url="" />
         <pubDate>2016-09-19 20:26:07 UTC</pubDate>
         <guid>https://padlet.com/avery8871/6ahcrfp1bztu/wish/124899608</guid>
      </item>
      <item>
         <title>Corresponding angles</title>
         <author>avery8871</author>
         <link>https://padlet.com/avery8871/6ahcrfp1bztu/wish/124900131</link>
         <description><![CDATA[<div>the angles that occupy the same relative position at each intersection where a straight line crosses two others.<br><figure class="attachment attachment-preview" data-trix-attachment="{&quot;contentType&quot;:&quot;image&quot;,&quot;height&quot;:90,&quot;url&quot;:&quot;data:image/png;base64,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&quot;,&quot;width&quot;:110}" data-trix-content-type="image"><img src="data:image/png;base64,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" width="110" height="90"><figcaption class="caption"></figcaption></figure></div>]]></description>
         <enclosure url="" />
         <pubDate>2016-09-19 20:28:21 UTC</pubDate>
         <guid>https://padlet.com/avery8871/6ahcrfp1bztu/wish/124900131</guid>
      </item>
      <item>
         <title>equilateral triangle</title>
         <author>avery8871</author>
         <link>https://padlet.com/avery8871/6ahcrfp1bztu/wish/124900480</link>
         <description><![CDATA[<div>all sides are congruent<br><figure class="attachment attachment-preview" 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width="177" height="160"><figcaption class="caption"></figcaption></figure></div>]]></description>
         <enclosure url="" />
         <pubDate>2016-09-19 20:30:02 UTC</pubDate>
         <guid>https://padlet.com/avery8871/6ahcrfp1bztu/wish/124900480</guid>
      </item>
      <item>
         <title>Polygon</title>
         <author>avery8871</author>
         <link>https://padlet.com/avery8871/6ahcrfp1bztu/wish/124900685</link>
         <description><![CDATA[<div>&nbsp;many angled closed shape<br><figure class="attachment attachment-preview" 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" width="240" height="201"><figcaption class="caption"></figcaption></figure></div>]]></description>
         <enclosure url="" />
         <pubDate>2016-09-19 20:31:01 UTC</pubDate>
         <guid>https://padlet.com/avery8871/6ahcrfp1bztu/wish/124900685</guid>
      </item>
      <item>
         <title>Triangle</title>
         <author>avery8871</author>
         <link>https://padlet.com/avery8871/6ahcrfp1bztu/wish/124900797</link>
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         <enclosure url="" />
         <pubDate>2016-09-19 20:31:42 UTC</pubDate>
         <guid>https://padlet.com/avery8871/6ahcrfp1bztu/wish/124900797</guid>
      </item>
      <item>
         <title>quadrilateral</title>
         <author>avery8871</author>
         <link>https://padlet.com/avery8871/6ahcrfp1bztu/wish/124900936</link>
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" width="323" height="156"><figcaption class="caption"></figcaption></figure></div>]]></description>
         <enclosure url="" />
         <pubDate>2016-09-19 20:32:42 UTC</pubDate>
         <guid>https://padlet.com/avery8871/6ahcrfp1bztu/wish/124900936</guid>
      </item>
      <item>
         <title>pentagon</title>
         <author>avery8871</author>
         <link>https://padlet.com/avery8871/6ahcrfp1bztu/wish/124901080</link>
         <description><![CDATA[<div>&nbsp;a 5-sided polygon<br><figure class="attachment attachment-preview" 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" width="223" height="226"><figcaption class="caption"></figcaption></figure></div>]]></description>
         <enclosure url="" />
         <pubDate>2016-09-19 20:33:22 UTC</pubDate>
         <guid>https://padlet.com/avery8871/6ahcrfp1bztu/wish/124901080</guid>
      </item>
      <item>
         <title>hexagon</title>
         <author>avery8871</author>
         <link>https://padlet.com/avery8871/6ahcrfp1bztu/wish/124901195</link>
         <description><![CDATA[<div>&nbsp;a 6-sided polygon<br><figure class="attachment attachment-preview" 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         <enclosure url="" />
         <pubDate>2016-09-19 20:34:07 UTC</pubDate>
         <guid>https://padlet.com/avery8871/6ahcrfp1bztu/wish/124901195</guid>
      </item>
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         <title>regular polygon</title>
         <author>avery8871</author>
         <link>https://padlet.com/avery8871/6ahcrfp1bztu/wish/124901264</link>
         <description><![CDATA[<div>a polygon that is equiangular and equilateral<br><figure class="attachment attachment-preview" 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data-trix-content-type="image"><img 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" width="301" height="168"><figcaption class="caption"></figcaption></figure></div>]]></description>
         <enclosure url="" />
         <pubDate>2016-09-19 20:34:40 UTC</pubDate>
         <guid>https://padlet.com/avery8871/6ahcrfp1bztu/wish/124901264</guid>
      </item>
      <item>
         <title>scalene triangle</title>
         <author>avery8871</author>
         <link>https://padlet.com/avery8871/6ahcrfp1bztu/wish/124901409</link>
         <description><![CDATA[<div>a triangle with 3 unequal sides<figure class="attachment attachment-preview" 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data-trix-content-type="image"><img src="data:image/png;base64,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" width="214" height="92"><figcaption class="caption"></figcaption></figure></div>]]></description>
         <enclosure url="" />
         <pubDate>2016-09-19 20:35:21 UTC</pubDate>
         <guid>https://padlet.com/avery8871/6ahcrfp1bztu/wish/124901409</guid>
      </item>
      <item>
         <title>Isoscilese triangle</title>
         <author>avery8871</author>
         <link>https://padlet.com/avery8871/6ahcrfp1bztu/wish/124901538</link>
         <description><![CDATA[<div>at least two sides are congruent<br><figure class="attachment attachment-preview" data-trix-attachment="{&quot;contentType&quot;:&quot;image&quot;,&quot;height&quot;:279,&quot;url&quot;:&quot;data:image/png;base64,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&quot;,&quot;width&quot;:181}" data-trix-content-type="image"><img src="data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAALUAAAEXCAMAAADcLvXKAAAAdVBMVEX///8AAACKiorBwcH8/PzS0tL29vampqa0tLT5+fny8vK9vb3W1tbf39/u7u7Kysp4eHiYmJjn5+dYWFhmZmavr6+IiIhsbGycnJxISEhfX1+ioqI3NzdycnJPT095eXlBQUEwMDAPDw8aGhokJCQWFhYrKyu5xhgoAAAIQElEQVR4nO2dDVMaMRCGjYhgxaKgoNaKWNv//xObuxzfyeVrd99lxnfGEVtGd+5C9uu57MXFtw40QRtQpD9oA0p0Z+7QJhTowTygTSjQ2qzRJuTrpzHmJ9qIbI2s1SO0Edl6sVa/oI3I1bVpdI02I1Pj1uox2oxMvbZWv6LNyJRxQpuRp4G1eG6/BmhDsvTbWvzDfv1GG5Ila/D7xfuZLZFh62IaRzNEm5KhRevOG6e+QJuSIWvum/32dlZL5M5a+2y/P9vv5xNkP3TWNtafT5D9Zczf9sUfY77AtiRrZi/xZfvq0r6aga1J1S9rq0vQJ/bVL7A1qfrYbR321QfQkgw1nnzVvV41nh1qTaqerKXT7vXUvn6CWpOq+b5vaWI/oC3JurKGLrc/Le1PV0BrUnVr7bwN/KRXh1f38Mrr1dFKnp9FBHW8a+zvKHp1vEPv7956deINP85giZxGHruoRK9Oo7xdBKhXnojaRtvKmx0zT/byoD7IfvYs4kmXReqVNyvvMna18ldAFsqbHX5HqD3IDlT22qqfWt0EqqhNhfVG3JpU3QYq1gPVQfZjKOSw//4obEu6gp2YV8UR1DTY9RorDrJXwQ5j0328F7YmVT3d3Be1S2TY0znX2+zoK6DqDbI/jfkX/M9/xnwK2pKs/sbApn2gTf12aW12rPvXgF0/ComiWHNRZ5Ad29v69kWcon5EI1EU99n3ComicRQGGSgkihJiUYVEUULcH8wZYEq5/fFFJK2UfDaUC+OUVDvQRhSluRBtQXaau9ZGFCXWH3URRRtiKCZdRFFqyK8ryN4SQzFpIorSU1lNRFF6b04TUZTRB9VDFOX0nPUQRTn9fT3NjiyWQgtRlMetaCGK8hghLURR3tXTQhRlrlQdRFHurqCDKMrdgXUQRdneTgNRlB9ZaCCK8qM4Dc2OgogZTxT5iKGY8ESRjxiKCU8UFWXdaKKorMKBbnaUObohOMgurNxhiaLSKimWKAoRQzFhiaLi6j+UKCrutCCJojAxFBOy2REmhmJCEkUV3VocUVTTGcc1O2oKpLggu5cYiglFFNUV/lFEUd3fRTU71nXbAIYoqm0eLiB5WO3ehSGKqv0Egiiq98kIoqg+/kEQRQSxJoAoIojr5YkiitsrH2RT5KvyRBFJbUCaKKJxEU/CQTZNzUuaKCKqL8oSRanEUEwldeRyUYX0skF2MjEUkyRRRJeqShJFdL03SaKIsM8pRxRR9pTliCLK/r0cUUTKSkgRRbRcihRRRMsASRFFtFdHiigiXokyRBH1p56ZKBqM2uoF9Q673f2vRxxJpM2XPkYzem/WetrZ6IOl39vkplZf5OW5UfdbWfq9U7PVPWUkP7nf/WKO9T1d7X7/iuYPMPxKj4akF2b/9rHm6nuLsN7TXHF9VI71tv3AU3ia+XZbYiWKthUMms21cwHcRBGPI+MmipgqcyRVw6C4qqC8RFEpMRQTb7ODrbpP0Hno/eU8nRROoqicGIqJs9lRTgzFxEkUGb5uLB9RxNn55iOKOAugfERRFTEU05qJKOIt7HMRRbykEtc14bqHnXiIIu7mIA9RxE078uyr7GQphw/jp3g5iCJ+mIMjyBag0xniYNa43Yk+55AAwugXocQTLvS5NG/u34m6biEDlVITRTJPyVEHDdz1w060RBEVMRQTLVEk9RBAyVPAYZERQzFREkVyD7dQJtRyT+tTEkWCJyMYsh6s5CkUdP1uyRM/6NgC0dNVDBHHIXuSDRUzI3tqENVfkz2hierOUq20RNF8iqRPHqPZsaRPeaPxDnTeKlEUnlj+9EKKqEf+pEiKCBNwKmf9GUW02UWa6jMn2WdDnOqzVMjJvrUVAcwpyrXVF8xherVEEeh08LqqIuok9roKLuogmLpqOWzCQFVngo0YiqmmC8RHDMVUszRxU0pqupuMxFBM5Z1k5PSd8q498hD28lACOlWqlEbBDhcoDbKx09JKrxkzMRRT2fpEDygp2wvQw2DK9l34dMsSH4efJFoST+AHSpXEbgom5BbEyQLEUEz5OYmGoXT5T4xomLKdn2uLEEMx5dY10Gc9O+USRehztZ1ygwohYiimvNoo/rx4p7w6tJZBxHk1f/wchE45/RUNMyeccoJsDfM9nHL6hhpmqXRK79HqmFvjlN4P1zEjyCmdPdAxj6lTKuehZfaVUypTo2XOmFOqNVpmujml3nlhYiimtE+ZnlmFTmk7mp65kE5p3kOcGIopxVNrmnfqlBIVaZot65QSgWqa49spHu3rmpnsFM+sdM2ndppFs9gmK14oW9eLWMWgqUA0dUk9ds8enUl91Zkn00nLyPjtiWF9zY53Yz7X7m0a8oKhM2X92Vt1dFXM6Vv7XnyWftna8TaNVHg3bY3b9u3oyG/eWtEE1/3V9F11fmngpb72jnehdW/nYq8TMkab3Rq9ucB9XaKDG9GEUcDKe1Nx3wVNfR25ww7fHXIHbDzLnpPu636aw25qe7UxPcfBwZW+6Os0n3Su260E0VO62WweW4W7+qdtjRWoNLI8ybrCzQ4PkfEXUl1tlubxE7frAK3iC62HBgHHvXiWQyjI9v77HHCxJz6/HEpXvPfgrtcr8ejRe1n9RFEgqXw30tTntd+7+dPwwN4yEC9FPfm9hJ8oCu3j4sFfqLDn2xiCPnOZUPohVchH+IiicSh9GQvvIpNQLO0jioKx4CyStFFr5P3UNTKnRFF4hzvxrrxaBVfkKVHUM9l5Lf7cboD0PCWKmnwy0NZ4lQWa10Gy7MocE0XmXLRv9DT+diXa3+dW8bcr0f7GcHk+Ivr4fOtb36LRfyg6UpHjBoB5AAAAAElFTkSuQmCC" width="181" height="279"><figcaption class="caption"></figcaption></figure></div>]]></description>
         <enclosure url="" />
         <pubDate>2016-09-19 20:36:05 UTC</pubDate>
         <guid>https://padlet.com/avery8871/6ahcrfp1bztu/wish/124901538</guid>
      </item>
      <item>
         <title>acute angle</title>
         <author>avery8871</author>
         <link>https://padlet.com/avery8871/6ahcrfp1bztu/wish/124901679</link>
         <description><![CDATA[<div>an angle less than 90 degrees<br><figure class="attachment attachment-preview" data-trix-attachment="{&quot;contentType&quot;:&quot;image&quot;,&quot;height&quot;:116,&quot;url&quot;:&quot;data:image/png;base64,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&quot;,&quot;width&quot;:150}" data-trix-content-type="image"><img src="data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAJYAAAB0CAMAAABQUztZAAAA6lBMVEX/////xqD/WQD/7+T/jlEAAAD/XgD/YAD7+/v/YgD/ZwD//vv//PhXV1fz8/Pu7u7S0tLc3Nz/rYPk5OStra0ZGRlFRUVsbGz/6Nr/nGf/9u//agDLy8v/3Mr/vpxUVFSNjY3/49P/2L+8vLz/cR+fn5//0bcJDA3r5OAfICCJhYIpKipgYGD/eCd1cW+7uLf/uJL/sIc3NjX/k2L/hUj/zLH/o3SSkpJ7e3v/wqX/9+n/RgDrUwD/hDxtNhrzhk6Rg3j/eCP/hDL/ezf/jEn/fiTk2tNJU1fuwaqxp6LSXRv/mFn/pn8+Pz8w5u60AAAEJUlEQVR4nO2bWXeiSBSAsaSqAEFADbIFXECTuMQsbplxuo3p1cz//zsDyXTHNEyizEDdM8fvIXlIOOc71LXuvXVLjjtyJAV5arNWSMNDnwB6mRKtyawlEtg8ui2zlkhyRYMOa4ckS4mUWDskaa+RxdohhVtyDzCwasgBGFg9R1qydkhi3hIL3o4lW1QCGFgeIT3WDknaSJxUWEskKK8IDy9DV2o0aLOWSLIUISadU4cATDryCgEMrCjprAEmnZIjAkw67Q2awdux5C1ZAwysCRFPWTsk6SDRY+2QxNxQC94S2hYdmawlkixFBHDHOkX0irVDEtshW3hlcmVGNhCrGUmCWM0EqMbaIYnNoxW8wOJmxAGYdKaUQqxmRuQR3hLaW5BnMxMRAQysHiET1g5Jyg4FeDZjW2QDr5qpeJI0ZS2RJGqhAVYz5Xv0wNohBQuNAFYzHoV4btsJyCO8FrrMowd4/VdUzUgAA6tHCcDAMinMESZ9gFfNVCaiBLCaOXUQyGqGbFk7JKnw5Ps3jbVFAo8EX79cL7qsPV4TJZ0aZ2N8YrQE1i4vmCvER780HPOnC8XMQs5TmRxi3G/O53XWPs+UqPhcJgtjjJsqY5sftIOfLbTq96+HMLzKt+TmZ9LRjLNrpcpS52/kmrg7wrxU9UETgNfUQa8O/QTuM75g7hUlHevXMtnFrHcv+RNJqWZcfMnA5YV4Np4yEBDmWC9e5oWeQ1OrGUHx4/BSuxHa04J23eiHVsxOa64Jn/4XtT+W48U8Pz9R4n1MxRccpyuXRgHtmrxFm3/qv/RFtIzhsF6txjutoMRaly2u6eavNUHOm/dmhGYoPK9aqCiR1lmzNc7/I9px6NWba6IOfOV6HIlpA30YaXF1Lf/EFCedt1to9WSsNwbDqmo0uPhtFYE8I8F7/Vf8aXRxvaXoqr8oJoN7Innv0K8a7w0aVqOi1eif+0V4mRJ6fO9/zvru09vSdb1ujPUCEpI9Ivy7LXR1OGgscPik4xcRW/KMjvZoodV5s9l4fklhEVly6ex5NiMUWUqYa4jntvI9GbF2SKGGgn3PZoTi+o2eI3n7FgL6sKjCy1wdcr0Bhzmq7GDfoNEBp8mLYTHtxhWRDrk3o50XcrzUEQ+bNKmDRl4qO9xtdlrofRBaBTSz8s3BI8zuSf57hCeJh14v13Du3U6WezN1I+/gktdkdfCkqXKhRE/mofODLCPMs26IOa2RY9hPpQwjTNUfYtXPsdhqbzJ99eQbxgrOr2m1eRJk6dTdPsZGfvm6hpxMI8zqGONFbjVqL/Mt4BDj+X/r8oIZBVbGKbQ76Oe1c9k3JPu3MP1BXqE1EWnJLmfj7qNxl/HRJK+seo4obvmsfPgj86O/stq1sh1ECMrO7//i2df8tqtllsCQU5AeOXLk/8JfYBFStMMDVP4AAAAASUVORK5CYII=" width="150" height="116"><figcaption class="caption"></figcaption></figure></div>]]></description>
         <enclosure url="" />
         <pubDate>2016-09-19 20:36:51 UTC</pubDate>
         <guid>https://padlet.com/avery8871/6ahcrfp1bztu/wish/124901679</guid>
      </item>
      <item>
         <title>obtuse angle</title>
         <author>avery8871</author>
         <link>https://padlet.com/avery8871/6ahcrfp1bztu/wish/124901784</link>
         <description><![CDATA[<div>an angle more than 90 degrees<br><figure class="attachment attachment-preview" data-trix-attachment="{&quot;contentType&quot;:&quot;image&quot;,&quot;height&quot;:92,&quot;url&quot;:&quot;data:image/png;base64,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&quot;,&quot;width&quot;:184}" data-trix-content-type="image"><img src="data:image/png;base64,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" width="184" height="92"><figcaption class="caption"></figcaption></figure></div>]]></description>
         <enclosure url="" />
         <pubDate>2016-09-19 20:37:27 UTC</pubDate>
         <guid>https://padlet.com/avery8871/6ahcrfp1bztu/wish/124901784</guid>
      </item>
      <item>
         <title>right angle</title>
         <author>avery8871</author>
         <link>https://padlet.com/avery8871/6ahcrfp1bztu/wish/124901858</link>
         <description><![CDATA[<div>an angle that is 90 degrees<br><figure class="attachment attachment-preview" 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data-trix-content-type="image"><img src="data:image/png;base64,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width="225" height="224"><figcaption class="caption"></figcaption></figure></div>]]></description>
         <enclosure url="" />
         <pubDate>2016-09-19 20:37:55 UTC</pubDate>
         <guid>https://padlet.com/avery8871/6ahcrfp1bztu/wish/124901858</guid>
      </item>
      <item>
         <title>straight angle</title>
         <author>avery8871</author>
         <link>https://padlet.com/avery8871/6ahcrfp1bztu/wish/124902022</link>
         <description><![CDATA[<div>an angle that is 180 degrees<br><figure class="attachment attachment-preview" data-trix-attachment="{&quot;contentType&quot;:&quot;image&quot;,&quot;height&quot;:81,&quot;url&quot;:&quot;data:image/png;base64,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&quot;,&quot;width&quot;:221}" data-trix-content-type="image"><img src="data:image/png;base64,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" width="221" height="81"><figcaption class="caption"></figcaption></figure></div>]]></description>
         <enclosure url="" />
         <pubDate>2016-09-19 20:38:54 UTC</pubDate>
         <guid>https://padlet.com/avery8871/6ahcrfp1bztu/wish/124902022</guid>
      </item>
      <item>
         <title>reflex angle</title>
         <author>avery8871</author>
         <link>https://padlet.com/avery8871/6ahcrfp1bztu/wish/124902075</link>
         <description><![CDATA[<div>an angle that is more than 180 degrees</div>]]></description>
         <enclosure url="" />
         <pubDate>2016-09-19 20:39:17 UTC</pubDate>
         <guid>https://padlet.com/avery8871/6ahcrfp1bztu/wish/124902075</guid>
      </item>
      <item>
         <title>trapezoid</title>
         <author>avery8871</author>
         <link>https://padlet.com/avery8871/6ahcrfp1bztu/wish/124902189</link>
         <description><![CDATA[<div>&nbsp;quadrilateral with exactly one pair of parallel sides<figure class="attachment attachment-preview" data-trix-attachment="{&quot;contentType&quot;:&quot;image&quot;,&quot;height&quot;:139,&quot;url&quot;:&quot;data:image/png;base64,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&quot;,&quot;width&quot;:252}" data-trix-content-type="image"><img src="data:image/png;base64,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" width="252" height="139"><figcaption class="caption"></figcaption></figure></div>]]></description>
         <enclosure url="" />
         <pubDate>2016-09-19 20:39:49 UTC</pubDate>
         <guid>https://padlet.com/avery8871/6ahcrfp1bztu/wish/124902189</guid>
      </item>
      <item>
         <title>paralellogram</title>
         <author>avery8871</author>
         <link>https://padlet.com/avery8871/6ahcrfp1bztu/wish/124902270</link>
         <description><![CDATA[<div>a quadrilateral with both pairs of opposite sides parallel<br><figure class="attachment attachment-preview" 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data-trix-content-type="image"><img 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width="290" height="174"><figcaption class="caption"></figcaption></figure></div>]]></description>
         <enclosure url="" />
         <pubDate>2016-09-19 20:40:16 UTC</pubDate>
         <guid>https://padlet.com/avery8871/6ahcrfp1bztu/wish/124902270</guid>
      </item>
      <item>
         <title>square</title>
         <author>avery8871</author>
         <link>https://padlet.com/avery8871/6ahcrfp1bztu/wish/124902352</link>
         <description><![CDATA[<div>a quadrilateral with four right angles and four congruent sides<br><figure class="attachment attachment-preview" data-trix-attachment="{&quot;contentType&quot;:&quot;image&quot;,&quot;height&quot;:225,&quot;url&quot;:&quot;data:image/png;base64,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&quot;,&quot;width&quot;:225}" data-trix-content-type="image"><img src="data:image/png;base64,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" width="225" height="225"><figcaption class="caption"></figcaption></figure></div>]]></description>
         <enclosure url="" />
         <pubDate>2016-09-19 20:40:46 UTC</pubDate>
         <guid>https://padlet.com/avery8871/6ahcrfp1bztu/wish/124902352</guid>
      </item>
      <item>
         <title>rhombus</title>
         <author>avery8871</author>
         <link>https://padlet.com/avery8871/6ahcrfp1bztu/wish/124902453</link>
         <description><![CDATA[<div>&nbsp;a quadrilateral with 4 congruent sides<figure class="attachment attachment-preview" data-trix-attachment="{&quot;contentType&quot;:&quot;image&quot;,&quot;height&quot;:171,&quot;url&quot;:&quot;data:image/png;base64,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&quot;,&quot;width&quot;:294}" data-trix-content-type="image"><img src="data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAASYAAACrCAMAAAD8Q8FaAAAAh1BMVEX///8AAAALCwskJCQmJiYPDw8ICAgNDQ35+fn8/Pzo6Ojy8vLa2tq5ubnr6+vCwsLKysrh4eHT09MwMDCVlZU7OzsfHx9qamp8fHyLi4tiYmKsrKxaWlpQUFCgoKCamppCQkI1NTVycnJJSUl6enq8vLwtLS1xcXEXFxdVVVWEhISmpqawsLDt4NrGAAAFPklEQVR4nO2d61LiUBCEJclJxBuKGPAuiIji+z+fZ07CZa2tyvyw25rUfHjZHEJ6AzVbm6ZnODpC81YOrJNdwp+l078+x9+ggj9N078+xd9ghX6WxqJS5HmRNz/SV7OVpyX5rtt724Ui3+71c6v+eZC0mA623Wof8+9Bmu26Wdj9BQ4PcrhV5HW90y7kBN7QT9M8iryjRZAs4gm8okW+5LU4RasASdVwBhY5FpEnsAgUqYYFWuQzitRoEST3jGo4ERH8/zlwDCnV8BBFHtEiSKQa1miRS3ktrtAqQK4o1VBHkU+0CJKPeAIfaJEneS2GaBUgIzmBE7BIupi7B4tAyRnV8B5FbtAiSFI1HINF0j9/Y7AIEk41vESRO7QIEqmGOVrkTV6LC7QKkDNKNYjIBC2CRKphihaZyNOEFkFyzriYu6B4WUCGlGq4Y3hZSKQaAlpkbP1ijlMN1wwvCwmlGiheFhKKtWHf2ZVqmKFFZtad3Q3tYs6ys5uqYYNWeYwiD2gRJFIN12gRipeFhFMN6yhyixZB8sqwNp7d2VWQvKwvsAgUSjVQvCwkE0Y1jHvh7J6jVSheFpIp430Oj+loSF7WM1gEypxRDbfWL+Yo1XBi3dk9plRDL2I6OVrEfEwnVcMIrVJYj+lQqoHiZSHhObumYzprRjUsB4SWBSQbxsWcx3RUvFh3dpce01HAiekEd3YViJeVoUWQnDOq4YLiZSGhxHTEy3pBiyChhNYoXhYSTjVIMMF0AyYlpuPOroZ+xHSWaBFvwNRgvgGTUw3iZcFbzpDMGM7uyLqz6w2YKiihNW/A1GA/plMzrI0FI5iA5JnxPgfHywLCqQbzMR1KaI3iZSHxBkwVNwxrQ2I6JVoEicd0NHhMR4VUg0/T6YIT06F4WUgeGM7uxrqzy4vpwFvOkKwGpAZMuJeFxBswNXCq4dV6TGfGCK2NrF/MeQOmCm/A1EAJrdl3dinVQGk5QyIxnYrSgOkxnS4oXhYSSmjNYzoaOF4WEspsKW/A1MDxsoDwYjqmnV1vwNTACa2Zb8DkzUm33IBJCa3Zn5NOacBcMIIJSCihNY/pqDA/J50SWvOYjopgPaZDm5PuDZhdmJ+Tzgmt3TG8LCRibXgDZhec0NqK4WUh4c1Jt3wx53PSVdAaMAu0CBKP6WjgxHQoXhaSGaMafE66Cp+mo6EfDZge0+mCNifddExHQmulO7sdeAOmCp+TroFjbVC8LCS0BkzTzq7HdDQMPaajgTJbqh8xHXg1UFrOkHwwqsHnpGuwPyedElpburOr4My6s8sJrVG8LCRSDfBPwPQ56Sq8AVPDhOFlIaHEdDif+QdkSAmt9aIBM6BFzMd0OA2Yc+sxnSkjpuPOrgb7MZ0VI6ZjvgGTMifdYzoqeuHswq0N884upxpyhpeFRJxdzpx0y84ub066aWeX1oBp+mKOMluqH86ux3S6oFgb3oCpouxDTMcbMLv4YlRDPxow4bOlKC1nSHgNmJYv5ngxHfNz0j2m04XPSVdBqQbKZGgk3oCpgVMNlM/8Q0IJrXkDporMYzoKzM9J5zVgWo7pcGZLmY/pUBowPaajQrws0z0XPGe3DqHKQrw1XyGEtBVkq6r2y9l+J1mu0oOq9Oe4Vh0ux620XMp21Rw+3iEb++XmAFvtaiuSNlrd9qDxaKF5WLOnqIbmmJRqkLd5zYP/1IDyr0/xN8CH1i7Xgywr4635EX/F3/Ld3mRbVnc7Zdu72qVy99Aya/cuD27/2elg70atXd2rbdfaXfbH3K/uFrIy4DtIvwEthUt77mTh7gAAAABJRU5ErkJggg==" width="294" height="171"><figcaption class="caption"></figcaption></figure></div>]]></description>
         <enclosure url="" />
         <pubDate>2016-09-19 20:41:22 UTC</pubDate>
         <guid>https://padlet.com/avery8871/6ahcrfp1bztu/wish/124902453</guid>
      </item>
      <item>
         <title>kite</title>
         <author>avery8871</author>
         <link>https://padlet.com/avery8871/6ahcrfp1bztu/wish/124902518</link>
         <description><![CDATA[<div>&nbsp;a quadrilateral that has two pairs of congruent sides, but opposite sides are not congruent<br><figure class="attachment attachment-preview" 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" width="208" height="242"><figcaption class="caption"></figcaption></figure></div>]]></description>
         <enclosure url="" />
         <pubDate>2016-09-19 20:41:46 UTC</pubDate>
         <guid>https://padlet.com/avery8871/6ahcrfp1bztu/wish/124902518</guid>
      </item>
      <item>
         <title>convex</title>
         <author>avery8871</author>
         <link>https://padlet.com/avery8871/6ahcrfp1bztu/wish/124902622</link>
         <description><![CDATA[<div>having an outline or surface curved like the exterior of a circle or sphere<br><figure class="attachment attachment-preview" 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src="data:image/png;base64,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" width="359" height="140"><figcaption class="caption"></figcaption></figure></div>]]></description>
         <enclosure url="" />
         <pubDate>2016-09-19 20:42:20 UTC</pubDate>
         <guid>https://padlet.com/avery8871/6ahcrfp1bztu/wish/124902622</guid>
      </item>
      <item>
         <title>concave</title>
         <author>avery8871</author>
         <link>https://padlet.com/avery8871/6ahcrfp1bztu/wish/124902730</link>
         <description><![CDATA[<div>having an outline or surface that curves inward like the interior of a circle or sphere.<br><figure class="attachment attachment-preview" 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width="359" height="140"><figcaption class="caption"></figcaption></figure></div>]]></description>
         <enclosure url="" />
         <pubDate>2016-09-19 20:43:04 UTC</pubDate>
         <guid>https://padlet.com/avery8871/6ahcrfp1bztu/wish/124902730</guid>
      </item>
      <item>
         <title>Transformation</title>
         <author>avery8871</author>
         <link>https://padlet.com/avery8871/6ahcrfp1bztu/wish/125553829</link>
         <description><![CDATA[<div>a process by which one figure, expression, or function is converted into another that is in some important respect but is differently expressed or represented.<figure class="attachment attachment-preview" data-trix-attachment="{&quot;contentType&quot;:&quot;image&quot;,&quot;height&quot;:218,&quot;url&quot;:&quot;http://image.mathcaptain.com/cms/images/113/translation.png&quot;,&quot;width&quot;:279}" data-trix-content-type="image"><img src="http://image.mathcaptain.com/cms/images/113/translation.png" width="279" height="218"><figcaption class="caption"></figcaption></figure></div>]]></description>
         <enclosure url="" />
         <pubDate>2016-09-21 19:54:25 UTC</pubDate>
         <guid>https://padlet.com/avery8871/6ahcrfp1bztu/wish/125553829</guid>
      </item>
      <item>
         <title>Rigid Motion</title>
         <author>avery8871</author>
         <link>https://padlet.com/avery8871/6ahcrfp1bztu/wish/125554372</link>
         <description><![CDATA[<div>a motion that preserves distance<br>a)reflection<br>b)glide reflection<br>c)rotation<br>d)translation<br><figure class="attachment attachment-preview" data-trix-attachment="{&quot;contentType&quot;:&quot;image&quot;,&quot;height&quot;:298,&quot;url&quot;:&quot;http://mathbitsnotebook.com/Geometry/CongruentTriangles/CongSingle1a.jpg&quot;,&quot;width&quot;:300}" data-trix-content-type="image"><img src="http://mathbitsnotebook.com/Geometry/CongruentTriangles/CongSingle1a.jpg" width="300" height="298"><figcaption class="caption"></figcaption></figure></div>]]></description>
         <enclosure url="" />
         <pubDate>2016-09-21 19:57:29 UTC</pubDate>
         <guid>https://padlet.com/avery8871/6ahcrfp1bztu/wish/125554372</guid>
      </item>
      <item>
         <title>Isometry</title>
         <author>avery8871</author>
         <link>https://padlet.com/avery8871/6ahcrfp1bztu/wish/125554853</link>
         <description><![CDATA[<div>a mapping of metric space onto another or onto itself so that the distance between any two points in the original space is the same distance between their images.<br><figure class="attachment attachment-preview" 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&quot;,&quot;width&quot;:210}" 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" width="210" height="240"><figcaption class="caption"></figcaption></figure></div>]]></description>
         <enclosure url="" />
         <pubDate>2016-09-21 20:00:10 UTC</pubDate>
         <guid>https://padlet.com/avery8871/6ahcrfp1bztu/wish/125554853</guid>
      </item>
      <item>
         <title>Translation</title>
         <author>avery8871</author>
         <link>https://padlet.com/avery8871/6ahcrfp1bztu/wish/125555790</link>
         <description><![CDATA[<div>moving each point of an object in the same direction and distance.<br><figure class="attachment attachment-preview" 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width="163" height="160"><figcaption class="caption"></figcaption></figure></div>]]></description>
         <enclosure url="" />
         <pubDate>2016-09-21 20:04:23 UTC</pubDate>
         <guid>https://padlet.com/avery8871/6ahcrfp1bztu/wish/125555790</guid>
      </item>
      <item>
         <title>Rotation</title>
         <author>avery8871</author>
         <link>https://padlet.com/avery8871/6ahcrfp1bztu/wish/125556059</link>
         <description><![CDATA[<div>turning a figure at a fixed point called the center of rotation<br><figure class="attachment attachment-preview" 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data-trix-content-type="image"><img 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width="214" height="129"><figcaption class="caption"></figcaption></figure></div>]]></description>
         <enclosure url="" />
         <pubDate>2016-09-21 20:05:51 UTC</pubDate>
         <guid>https://padlet.com/avery8871/6ahcrfp1bztu/wish/125556059</guid>
      </item>
      <item>
         <title>Reflection</title>
         <author>avery8871</author>
         <link>https://padlet.com/avery8871/6ahcrfp1bztu/wish/125556231</link>
         <description><![CDATA[<div>a transformation in which the object is a mirror image of itself over a line.<br><figure class="attachment attachment-preview" 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data-trix-content-type="image"><img 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width="120" height="128"><figcaption class="caption"></figcaption></figure></div>]]></description>
         <enclosure url="" />
         <pubDate>2016-09-21 20:07:03 UTC</pubDate>
         <guid>https://padlet.com/avery8871/6ahcrfp1bztu/wish/125556231</guid>
      </item>
      <item>
         <title>Tessellation</title>
         <author>avery8871</author>
         <link>https://padlet.com/avery8871/6ahcrfp1bztu/wish/125556628</link>
         <description><![CDATA[<div>the tiling of a plane with one or more geometric shape.<br><figure class="attachment attachment-preview" 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" 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         <enclosure url="" />
         <pubDate>2016-09-21 20:09:33 UTC</pubDate>
         <guid>https://padlet.com/avery8871/6ahcrfp1bztu/wish/125556628</guid>
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