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      <title>2018 Solid Figures &amp; Nets 6R by Jeffrey Huang Yaosheng</title>
      <link>https://padlet.com/huangyaosheng1/6zwjj0aeip5b</link>
      <description>ICT Lesson 2 of 2</description>
      <language>en-us</language>
      <pubDate>2018-07-11 13:23:02 UTC</pubDate>
      <lastBuildDate>2023-06-30 07:37:43 UTC</lastBuildDate>
      <webMaster>hello@padlet.com</webMaster>
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      <item>
         <title>~Cereal boxes</title>
         <author></author>
         <link>https://padlet.com/huangyaosheng1/6zwjj0aeip5b/wish/270010302</link>
         <description><![CDATA[<div>~Toilet paper roll<br>~Canned food<br>~Football&nbsp;<br>~Ice cream cone<br>~Pyramids<br>&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp; Done by:Denise<br>&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp; </div>]]></description>
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         <pubDate>2018-07-12 03:13:59 UTC</pubDate>
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      <item>
         <title>Examples of 3D Figures by Davier~</title>
         <author></author>
         <link>https://padlet.com/huangyaosheng1/6zwjj0aeip5b/wish/270010335</link>
         <description><![CDATA[<div>We can take a Rubik's cube to represent a cube, a die in a Monopoly game or an ice cube and there are many items around us that are examples of cuboids. Such includes boxes and pencil cases. For cylinders, we can take canned food, or your water bottle. A prism is not common in real-life. Such examples include Toblerone chocolates. Half a lemon or oranges are called hemispheres. Spheres include the balls you play with in soccer, tennis and basketball.&nbsp;</div>]]></description>
         <enclosure url="" />
         <pubDate>2018-07-12 03:14:25 UTC</pubDate>
         <guid>https://padlet.com/huangyaosheng1/6zwjj0aeip5b/wish/270010335</guid>
      </item>
      <item>
         <title>aarshal</title>
         <author></author>
         <link>https://padlet.com/huangyaosheng1/6zwjj0aeip5b/wish/270010367</link>
         <description><![CDATA[<div>&nbsp;The world is <strong><em>3D</em></strong>. Look around - whatever you can touch is a <strong><em>3D</em></strong> shape. ... Only the <strong><em>3D</em></strong>shape or object itself can occupy its own space. For example, no other human can stand where you are standing. In mathematics, there are standard <strong><em>3D shapes</em></strong>, such as spheres, cubes, prisms, cones, and pyramids.&nbsp;</div>]]></description>
         <enclosure url="" />
         <pubDate>2018-07-12 03:14:56 UTC</pubDate>
         <guid>https://padlet.com/huangyaosheng1/6zwjj0aeip5b/wish/270010367</guid>
      </item>
      <item>
         <title>Example of 3D figure(Jin En)</title>
         <author></author>
         <link>https://padlet.com/huangyaosheng1/6zwjj0aeip5b/wish/270010388</link>
         <description><![CDATA[<div>-Coca Cola Can<br>-Container<br>-Clock<br>Ball</div>]]></description>
         <enclosure url="" />
         <pubDate>2018-07-12 03:15:11 UTC</pubDate>
         <guid>https://padlet.com/huangyaosheng1/6zwjj0aeip5b/wish/270010388</guid>
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      <item>
         <title></title>
         <author></author>
         <link>https://padlet.com/huangyaosheng1/6zwjj0aeip5b/wish/270010406</link>
         <description><![CDATA[<div>basketball(spheres),icecream cones(cones),cake(cylinder)</div>]]></description>
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         <pubDate>2018-07-12 03:15:25 UTC</pubDate>
         <guid>https://padlet.com/huangyaosheng1/6zwjj0aeip5b/wish/270010406</guid>
      </item>
      <item>
         <title>Jlyn~ uwu</title>
         <author></author>
         <link>https://padlet.com/huangyaosheng1/6zwjj0aeip5b/wish/270010412</link>
         <description><![CDATA[<div>3D figures are figures that are three dimensional figures. Basically whatever you touch is a three D figure. 3D figures occupies space. simple as that.  A test you can do to check whether something is 3D or not is to try to place something in the exact spot where that shape is. Look around you for something you can grab. Take your pen, for instance. Place it on your desk. Now, try and take another pen and place it in the same exact spot as your first pen. Can you do it? No, you can't. The only way you can do it is if you moved your first pen to make room for the second.~</div>]]></description>
         <enclosure url="https://giphy.com/gifs/nets-8DZ8YS5tS6vrG" />
         <pubDate>2018-07-12 03:15:28 UTC</pubDate>
         <guid>https://padlet.com/huangyaosheng1/6zwjj0aeip5b/wish/270010412</guid>
      </item>
      <item>
         <title>Ian</title>
         <author></author>
         <link>https://padlet.com/huangyaosheng1/6zwjj0aeip5b/wish/270010414</link>
         <description><![CDATA[<div>Davier should solve this</div>]]></description>
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         <pubDate>2018-07-12 03:15:30 UTC</pubDate>
         <guid>https://padlet.com/huangyaosheng1/6zwjj0aeip5b/wish/270010414</guid>
      </item>
      <item>
         <title>EnXi</title>
         <author></author>
         <link>https://padlet.com/huangyaosheng1/6zwjj0aeip5b/wish/270010427</link>
         <description><![CDATA[<div>Cone-shaped 3D figures include carrots and ice cream cones. Spheres include balls, balloons and oranges. Cylinders&nbsp;include barrels, mugs and sleeping bags in their cases. </div>]]></description>
         <enclosure url="" />
         <pubDate>2018-07-12 03:15:39 UTC</pubDate>
         <guid>https://padlet.com/huangyaosheng1/6zwjj0aeip5b/wish/270010427</guid>
      </item>
      <item>
         <title>aarshal</title>
         <author></author>
         <link>https://padlet.com/huangyaosheng1/6zwjj0aeip5b/wish/270010443</link>
         <description><![CDATA[<div>&nbsp;Once considered 'out of this world,' <strong><em>3D</em></strong> printing today is a reality and its uses are popping up in <strong><em>everyday life</em></strong> all around us. ... from a company in Germany to custom print their gummies in just about any <strong><em>figure</em></strong> they can imagine.&nbsp;<br><br></div>]]></description>
         <enclosure url="" />
         <pubDate>2018-07-12 03:15:44 UTC</pubDate>
         <guid>https://padlet.com/huangyaosheng1/6zwjj0aeip5b/wish/270010443</guid>
      </item>
      <item>
         <title>Examples by Reyes</title>
         <author></author>
         <link>https://padlet.com/huangyaosheng1/6zwjj0aeip5b/wish/270010444</link>
         <description><![CDATA[<div>Toilet roll,water bottle </div>]]></description>
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         <pubDate>2018-07-12 03:15:44 UTC</pubDate>
         <guid>https://padlet.com/huangyaosheng1/6zwjj0aeip5b/wish/270010444</guid>
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      <item>
         <title>Examples of 3D figures in real life!</title>
         <author></author>
         <link>https://padlet.com/huangyaosheng1/6zwjj0aeip5b/wish/270010487</link>
         <description><![CDATA[<div>&nbsp;</div><div>Examples of 3D Figures in real life can be the Rubik cube or the Pyramid Of Giza.</div>]]></description>
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         <pubDate>2018-07-12 03:16:17 UTC</pubDate>
         <guid>https://padlet.com/huangyaosheng1/6zwjj0aeip5b/wish/270010487</guid>
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      <item>
         <title>3D Figures in real life are :</title>
         <author></author>
         <link>https://padlet.com/huangyaosheng1/6zwjj0aeip5b/wish/270010521</link>
         <description><![CDATA[<div>-Dice<br>-Soda Cans<br>&nbsp;<figure class="attachment attachment--preview" data-trix-attachment="{&quot;contentType&quot;:&quot;image&quot;,&quot;height&quot;:500,&quot;url&quot;:&quot;https://d1uvxqwmcz8fl1.cloudfront.net/tes/resources/6119654/d0b7cbba-a507-4b09-8a9b-a51dbb7af165/image?width=500&amp;height=500&amp;version=1325029056000&quot;,&quot;width&quot;:354}" data-trix-content-type="image"><img src="https://d1uvxqwmcz8fl1.cloudfront.net/tes/resources/6119654/d0b7cbba-a507-4b09-8a9b-a51dbb7af165/image?width=500&amp;height=500&amp;version=1325029056000" width="354" height="500"><figcaption class="attachment__caption"></figcaption></figure> Iman</div>]]></description>
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         <pubDate>2018-07-12 03:16:47 UTC</pubDate>
         <guid>https://padlet.com/huangyaosheng1/6zwjj0aeip5b/wish/270010521</guid>
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      <item>
         <title></title>
         <author></author>
         <link>https://padlet.com/huangyaosheng1/6zwjj0aeip5b/wish/270010526</link>
         <description><![CDATA[<div>Davier should also solve this</div>]]></description>
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         <pubDate>2018-07-12 03:16:50 UTC</pubDate>
         <guid>https://padlet.com/huangyaosheng1/6zwjj0aeip5b/wish/270010526</guid>
      </item>
      <item>
         <title>what are 3D figures?</title>
         <author></author>
         <link>https://padlet.com/huangyaosheng1/6zwjj0aeip5b/wish/270010544</link>
         <description><![CDATA[<div>an easy way to think of 3d shapes</div>]]></description>
         <enclosure url="" />
         <pubDate>2018-07-12 03:16:59 UTC</pubDate>
         <guid>https://padlet.com/huangyaosheng1/6zwjj0aeip5b/wish/270010544</guid>
      </item>
      <item>
         <title>ryan</title>
         <author></author>
         <link>https://padlet.com/huangyaosheng1/6zwjj0aeip5b/wish/270010546</link>
         <description><![CDATA[<div> <figure class="attachment attachment--preview"><img src="https://i.pinimg.com/originals/ea/0f/21/ea0f214408a74336d59710ff84e4f578.jpg" width="270" height="350"><figcaption class="attachment__caption"></figcaption></figure>  </div><div><strong><br>3D</strong> (or <strong>3-D</strong>) means three-dimensional, or having three <a href="https://simple.wikipedia.org/wiki/Dimension">dimensions</a>. For example, a box is three-dimensional; it is <a href="https://simple.wikipedia.org/wiki/Solid">solid</a>, and not <a href="https://simple.wikipedia.org/wiki/Thin">thin</a> like a piece of <a href="https://simple.wikipedia.org/wiki/Paper">paper</a>. It has <a href="https://simple.wikipedia.org/wiki/Volume">volume</a>, a top and bottom, left and right (<a href="https://simple.wikipedia.org/wiki/Side">sides</a>), as well as a front and back. You can turn the box around to view it from another side (called a <a href="https://simple.wikipedia.org/wiki/Face">face</a>, <a href="https://simple.wikipedia.org/wiki/Surface">surface</a> or simply <a href="https://simple.wikipedia.org/wiki/Side">side</a>).<br><br></div><div><br>A dimension is measurable in <a href="https://simple.wikipedia.org/wiki/Inch">inches</a>, <a href="https://simple.wikipedia.org/wiki/Micron">microns</a>, <a href="https://simple.wikipedia.org/wiki/Mile">miles</a>, <a href="https://simple.wikipedia.org/wiki/Kilometer">kilometers</a>, or any other unit of <a href="https://simple.wikipedia.org/wiki/Length">length</a>.<br><br></div><div><br>The three dimensions are often called <a href="https://simple.wikipedia.org/wiki/Length">length</a> (or depth), <a href="https://simple.wikipedia.org/wiki/Width">width</a> (or breadth), and <a href="https://simple.wikipedia.org/wiki/Height">height</a>. Some purposes use other words.<br><br></div><div><br>3D <a href="https://simple.wikipedia.org/wiki/Graphics">graphics</a> are used to make <a href="https://simple.wikipedia.org/wiki/Video_games">video games</a> or <a href="https://simple.wikipedia.org/wiki/Animation">animated movies</a>. Many <a href="https://simple.wiktionary.org/wiki/calculation">calculations</a> are needed to make pictures seem three-dimensional on a screen. Modern computers usually have a GPU (<a href="https://simple.wikipedia.org/wiki/Graphics_Processing_Unit">Graphics Processing Unit</a>) to handle these calculations. <br><br></div>]]></description>
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         <pubDate>2018-07-12 03:17:00 UTC</pubDate>
         <guid>https://padlet.com/huangyaosheng1/6zwjj0aeip5b/wish/270010546</guid>
      </item>
      <item>
         <title>shan quan</title>
         <author></author>
         <link>https://padlet.com/huangyaosheng1/6zwjj0aeip5b/wish/270010552</link>
         <description><![CDATA[<div>examples of 3d shapes</div>]]></description>
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         <pubDate>2018-07-12 03:17:03 UTC</pubDate>
         <guid>https://padlet.com/huangyaosheng1/6zwjj0aeip5b/wish/270010552</guid>
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      <item>
         <title></title>
         <author></author>
         <link>https://padlet.com/huangyaosheng1/6zwjj0aeip5b/wish/270010563</link>
         <description><![CDATA[]]></description>
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         <pubDate>2018-07-12 03:17:12 UTC</pubDate>
         <guid>https://padlet.com/huangyaosheng1/6zwjj0aeip5b/wish/270010563</guid>
      </item>
      <item>
         <title>example of 3D figures</title>
         <author></author>
         <link>https://padlet.com/huangyaosheng1/6zwjj0aeip5b/wish/270010584</link>
         <description><![CDATA[<div>hi<br><br></div>]]></description>
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         <pubDate>2018-07-12 03:17:36 UTC</pubDate>
         <guid>https://padlet.com/huangyaosheng1/6zwjj0aeip5b/wish/270010584</guid>
      </item>
      <item>
         <title>aarshal</title>
         <author></author>
         <link>https://padlet.com/huangyaosheng1/6zwjj0aeip5b/wish/270010597</link>
         <description><![CDATA[]]></description>
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         <pubDate>2018-07-12 03:17:46 UTC</pubDate>
         <guid>https://padlet.com/huangyaosheng1/6zwjj0aeip5b/wish/270010597</guid>
      </item>
      <item>
         <title></title>
         <author></author>
         <link>https://padlet.com/huangyaosheng1/6zwjj0aeip5b/wish/270010606</link>
         <description><![CDATA[<div>By Reyes<br><br></div>]]></description>
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         <pubDate>2018-07-12 03:17:56 UTC</pubDate>
         <guid>https://padlet.com/huangyaosheng1/6zwjj0aeip5b/wish/270010606</guid>
      </item>
      <item>
         <title></title>
         <author></author>
         <link>https://padlet.com/huangyaosheng1/6zwjj0aeip5b/wish/270010619</link>
         <description><![CDATA[<div>&nbsp;<figure class="attachment attachment--preview" data-trix-attachment="{&quot;contentType&quot;:&quot;image&quot;,&quot;height&quot;:375,&quot;url&quot;:&quot;https://dryuc24b85zbr.cloudfront.net/tes/resources/6289067/image?width=500&amp;height=500&amp;version=1396425450000&quot;,&quot;width&quot;:500}" data-trix-content-type="image"><img src="https://dryuc24b85zbr.cloudfront.net/tes/resources/6289067/image?width=500&amp;height=500&amp;version=1396425450000" width="500" height="375"><figcaption class="attachment__caption"></figcaption></figure>&nbsp;</div>]]></description>
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         <pubDate>2018-07-12 03:18:08 UTC</pubDate>
         <guid>https://padlet.com/huangyaosheng1/6zwjj0aeip5b/wish/270010619</guid>
      </item>
      <item>
         <title>zhang yuheng</title>
         <author></author>
         <link>https://padlet.com/huangyaosheng1/6zwjj0aeip5b/wish/270010624</link>
         <description><![CDATA[<div>a dice , a coke can , toilet roll</div>]]></description>
         <enclosure url="" />
         <pubDate>2018-07-12 03:18:11 UTC</pubDate>
         <guid>https://padlet.com/huangyaosheng1/6zwjj0aeip5b/wish/270010624</guid>
      </item>
      <item>
         <title>shan quan</title>
         <author></author>
         <link>https://padlet.com/huangyaosheng1/6zwjj0aeip5b/wish/270010628</link>
         <description><![CDATA[<div>more examples</div>]]></description>
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         <pubDate>2018-07-12 03:18:14 UTC</pubDate>
         <guid>https://padlet.com/huangyaosheng1/6zwjj0aeip5b/wish/270010628</guid>
      </item>
      <item>
         <title>In mathematical terms, a 3D shape has three dimensions. The D in &#39;3D&#39; stands for dimensional. In a world with three dimensions, you can travel forwards, backwards, right, left, and even up and down. The ability to travel up into space and back down differentiates 3D from 2D.</title>
         <author></author>
         <link>https://padlet.com/huangyaosheng1/6zwjj0aeip5b/wish/270010629</link>
         <description><![CDATA[]]></description>
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         <pubDate>2018-07-12 03:18:14 UTC</pubDate>
         <guid>https://padlet.com/huangyaosheng1/6zwjj0aeip5b/wish/270010629</guid>
      </item>
      <item>
         <title></title>
         <author></author>
         <link>https://padlet.com/huangyaosheng1/6zwjj0aeip5b/wish/270010634</link>
         <description><![CDATA[<div>A dustbin is a cylinder<br>A dice is a cube<br>A party hat is a cone<br>A soccer ball is a sphere<br>Toblerone chocolate is a prism<br>Some pencil cases are cuboids<br><br></div>]]></description>
         <enclosure url="" />
         <pubDate>2018-07-12 03:18:15 UTC</pubDate>
         <guid>https://padlet.com/huangyaosheng1/6zwjj0aeip5b/wish/270010634</guid>
      </item>
      <item>
         <title>Examples of 3D Figures in real life</title>
         <author></author>
         <link>https://padlet.com/huangyaosheng1/6zwjj0aeip5b/wish/270010649</link>
         <description><![CDATA[]]></description>
         <enclosure url="" />
         <pubDate>2018-07-12 03:18:28 UTC</pubDate>
         <guid>https://padlet.com/huangyaosheng1/6zwjj0aeip5b/wish/270010649</guid>
      </item>
      <item>
         <title>Tong En</title>
         <author></author>
         <link>https://padlet.com/huangyaosheng1/6zwjj0aeip5b/wish/270010652</link>
         <description><![CDATA[<div>Cube-shaped figures include dice and presents. Rectangular-shaped items include fish tanks, suitcases and books. Triangular prisms include slices of cake, pizza slices and cheese.</div>]]></description>
         <enclosure url="" />
         <pubDate>2018-07-12 03:18:29 UTC</pubDate>
         <guid>https://padlet.com/huangyaosheng1/6zwjj0aeip5b/wish/270010652</guid>
      </item>
      <item>
         <title>GIF OF A NETS</title>
         <author></author>
         <link>https://padlet.com/huangyaosheng1/6zwjj0aeip5b/wish/270010660</link>
         <description><![CDATA[<div>QI LE LAU</div>]]></description>
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         <pubDate>2018-07-12 03:18:33 UTC</pubDate>
         <guid>https://padlet.com/huangyaosheng1/6zwjj0aeip5b/wish/270010660</guid>
      </item>
      <item>
         <title>What are 3 d figures?</title>
         <author></author>
         <link>https://padlet.com/huangyaosheng1/6zwjj0aeip5b/wish/270010676</link>
         <description><![CDATA[]]></description>
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         <pubDate>2018-07-12 03:18:40 UTC</pubDate>
         <guid>https://padlet.com/huangyaosheng1/6zwjj0aeip5b/wish/270010676</guid>
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      <item>
         <title>Another puzzle...solve it.By Joash.</title>
         <author></author>
         <link>https://padlet.com/huangyaosheng1/6zwjj0aeip5b/wish/270010682</link>
         <description><![CDATA[]]></description>
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         <pubDate>2018-07-12 03:18:42 UTC</pubDate>
         <guid>https://padlet.com/huangyaosheng1/6zwjj0aeip5b/wish/270010682</guid>
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      <item>
         <title>EXAMPLE OF 3D FIGURES</title>
         <author></author>
         <link>https://padlet.com/huangyaosheng1/6zwjj0aeip5b/wish/270010690</link>
         <description><![CDATA[<div>This is a 3d figure called a cube</div>]]></description>
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         <pubDate>2018-07-12 03:18:49 UTC</pubDate>
         <guid>https://padlet.com/huangyaosheng1/6zwjj0aeip5b/wish/270010690</guid>
      </item>
      <item>
         <title>3D Figures in Daily Life</title>
         <author></author>
         <link>https://padlet.com/huangyaosheng1/6zwjj0aeip5b/wish/270010701</link>
         <description><![CDATA[<div>Adelle</div><div><br></div>]]></description>
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         <pubDate>2018-07-12 03:18:53 UTC</pubDate>
         <guid>https://padlet.com/huangyaosheng1/6zwjj0aeip5b/wish/270010701</guid>
      </item>
      <item>
         <title>A U D W E </title>
         <author></author>
         <link>https://padlet.com/huangyaosheng1/6zwjj0aeip5b/wish/270010712</link>
         <description><![CDATA[<div>8rubiks cube, dice are all in cubical figures, whereas a soft drink can, play doh container are all in cylinder.</div>]]></description>
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         <pubDate>2018-07-12 03:18:59 UTC</pubDate>
         <guid>https://padlet.com/huangyaosheng1/6zwjj0aeip5b/wish/270010712</guid>
      </item>
      <item>
         <title>3d shapez IRL</title>
         <author></author>
         <link>https://padlet.com/huangyaosheng1/6zwjj0aeip5b/wish/270010718</link>
         <description><![CDATA[<div>Cylindric Baked Bean Can.....?</div>]]></description>
         <enclosure url="https://padlet-uploads.storage.googleapis.com/300645670/0153dde0a6f19866070b727e74f9e87e/bajed_beans.png" />
         <pubDate>2018-07-12 03:19:05 UTC</pubDate>
         <guid>https://padlet.com/huangyaosheng1/6zwjj0aeip5b/wish/270010718</guid>
      </item>
      <item>
         <title>zhang yuheng</title>
         <author></author>
         <link>https://padlet.com/huangyaosheng1/6zwjj0aeip5b/wish/270010760</link>
         <description><![CDATA[<div>a dice, a coke can</div>]]></description>
         <enclosure url="https://padlet-uploads.storage.googleapis.com/299807796/3537615a42a930eed1d806ad768657fa/Capture.png" />
         <pubDate>2018-07-12 03:19:35 UTC</pubDate>
         <guid>https://padlet.com/huangyaosheng1/6zwjj0aeip5b/wish/270010760</guid>
      </item>
      <item>
         <title>aarshal :}</title>
         <author></author>
         <link>https://padlet.com/huangyaosheng1/6zwjj0aeip5b/wish/270010782</link>
         <description><![CDATA[]]></description>
         <enclosure url="https://padlet-uploads.storage.googleapis.com/299808110/27b66b81e89b645bdbf993e652fdc0cf/images.jpg" />
         <pubDate>2018-07-12 03:19:55 UTC</pubDate>
         <guid>https://padlet.com/huangyaosheng1/6zwjj0aeip5b/wish/270010782</guid>
      </item>
      <item>
         <title>shan quan</title>
         <author></author>
         <link>https://padlet.com/huangyaosheng1/6zwjj0aeip5b/wish/270010783</link>
         <description><![CDATA[<div> What makes something 3D? Is it the way it looks? An easy way to think of a <strong>3D shape</strong> is any shape or object that takes up air space. Think about your own body for a minute. Your body is a 3D shape. It is not a uniform shape, like a building block, but it is a 3D shape, nonetheless. What makes your body a 3D shape? Does it take up air space? Of course it does; you can't be at the same spot as anyone else. You can't take up the same space as a chair or a dog or anything else. Only you can occupy your space. This is what makes a shape 3D. </div>]]></description>
         <enclosure url="" />
         <pubDate>2018-07-12 03:19:55 UTC</pubDate>
         <guid>https://padlet.com/huangyaosheng1/6zwjj0aeip5b/wish/270010783</guid>
      </item>
      <item>
         <title></title>
         <author></author>
         <link>https://padlet.com/huangyaosheng1/6zwjj0aeip5b/wish/270010794</link>
         <description><![CDATA[<div>Tis is a cube (mind blown)</div>]]></description>
         <enclosure url="https://padlet-uploads.storage.googleapis.com/299808417/44eb6b720d96e5502ccca531ec62c782/Cube.jpg" />
         <pubDate>2018-07-12 03:19:59 UTC</pubDate>
         <guid>https://padlet.com/huangyaosheng1/6zwjj0aeip5b/wish/270010794</guid>
      </item>
      <item>
         <title></title>
         <author></author>
         <link>https://padlet.com/huangyaosheng1/6zwjj0aeip5b/wish/270010795</link>
         <description><![CDATA[<div>cylider</div>]]></description>
         <enclosure url="https://padlet-uploads.storage.googleapis.com/299808645/afc6bdb8c25caf6be5084f09cf68f985/blogger_image__399299292.jpg" />
         <pubDate>2018-07-12 03:19:59 UTC</pubDate>
         <guid>https://padlet.com/huangyaosheng1/6zwjj0aeip5b/wish/270010795</guid>
      </item>
      <item>
         <title></title>
         <author></author>
         <link>https://padlet.com/huangyaosheng1/6zwjj0aeip5b/wish/270010796</link>
         <description><![CDATA[<div>This is an example of a 3D figure</div>]]></description>
         <enclosure url="https://padlet-uploads.storage.googleapis.com/299808411/cda424e7951ae395ce3cd7d8e6be2337/ricthika_1.png" />
         <pubDate>2018-07-12 03:20:00 UTC</pubDate>
         <guid>https://padlet.com/huangyaosheng1/6zwjj0aeip5b/wish/270010796</guid>
      </item>
      <item>
         <title>p</title>
         <author></author>
         <link>https://padlet.com/huangyaosheng1/6zwjj0aeip5b/wish/270010826</link>
         <description><![CDATA[<div>this is a sphere</div>]]></description>
         <enclosure url="https://padlet-uploads.storage.googleapis.com/299808912/4a103aa5eefb82fe79d529a568c0e766/33609104410_d217e402be_c_1024x1024.jpg" />
         <pubDate>2018-07-12 03:20:24 UTC</pubDate>
         <guid>https://padlet.com/huangyaosheng1/6zwjj0aeip5b/wish/270010826</guid>
      </item>
      <item>
         <title>Meeeeeeeeeeeeeeeeeeeeeeeeeeeeeeeeeeeeee</title>
         <author></author>
         <link>https://padlet.com/huangyaosheng1/6zwjj0aeip5b/wish/270010858</link>
         <description><![CDATA[<div>I should solve this</div>]]></description>
         <enclosure url="https://padlet-uploads.storage.googleapis.com/299807874/e675af1f3fb2348731a5c818850f86fb/oct.jpg" />
         <pubDate>2018-07-12 03:20:44 UTC</pubDate>
         <guid>https://padlet.com/huangyaosheng1/6zwjj0aeip5b/wish/270010858</guid>
      </item>
      <item>
         <title>Denise</title>
         <author></author>
         <link>https://padlet.com/huangyaosheng1/6zwjj0aeip5b/wish/270010892</link>
         <description><![CDATA[<div><br><br></div>]]></description>
         <enclosure url="https://padlet-uploads.storage.googleapis.com/299808400/a0c8a7f494d67593ffeb7f0fab9f3bc5/Capture.png" />
         <pubDate>2018-07-12 03:21:13 UTC</pubDate>
         <guid>https://padlet.com/huangyaosheng1/6zwjj0aeip5b/wish/270010892</guid>
      </item>
      <item>
         <title>ANDREA</title>
         <author></author>
         <link>https://padlet.com/huangyaosheng1/6zwjj0aeip5b/wish/270010946</link>
         <description><![CDATA[<div>-can<br>-cone<br>-ball<br>pyramid</div>]]></description>
         <enclosure url="" />
         <pubDate>2018-07-12 03:21:47 UTC</pubDate>
         <guid>https://padlet.com/huangyaosheng1/6zwjj0aeip5b/wish/270010946</guid>
      </item>
      <item>
         <title></title>
         <author></author>
         <link>https://padlet.com/huangyaosheng1/6zwjj0aeip5b/wish/270010970</link>
         <description><![CDATA[<div>v</div>]]></description>
         <enclosure url="" />
         <pubDate>2018-07-12 03:21:53 UTC</pubDate>
         <guid>https://padlet.com/huangyaosheng1/6zwjj0aeip5b/wish/270010970</guid>
      </item>
      <item>
         <title>Examples of nets</title>
         <author></author>
         <link>https://padlet.com/huangyaosheng1/6zwjj0aeip5b/wish/270011002</link>
         <description><![CDATA[]]></description>
         <enclosure url="" />
         <pubDate>2018-07-12 03:22:15 UTC</pubDate>
         <guid>https://padlet.com/huangyaosheng1/6zwjj0aeip5b/wish/270011002</guid>
      </item>
      <item>
         <title>Pong Ao Zhe </title>
         <author></author>
         <link>https://padlet.com/huangyaosheng1/6zwjj0aeip5b/wish/270011013</link>
         <description><![CDATA[<div>A Rubik cube<br><br></div>]]></description>
         <enclosure url="https://padlet-uploads.storage.googleapis.com/300645716/2bd576acb03e6db700d59b5215534bdd/Mr_Huang.png" />
         <pubDate>2018-07-12 03:22:24 UTC</pubDate>
         <guid>https://padlet.com/huangyaosheng1/6zwjj0aeip5b/wish/270011013</guid>
      </item>
      <item>
         <title>aarshal</title>
         <author></author>
         <link>https://padlet.com/huangyaosheng1/6zwjj0aeip5b/wish/270011048</link>
         <description><![CDATA[]]></description>
         <enclosure url="https://padlet-uploads.storage.googleapis.com/299808110/6c92b348dc9688a6026b7e038bc6f23b/5c9994db_d412_4ef8_9a4b_5e7898925f75.jpg" />
         <pubDate>2018-07-12 03:22:45 UTC</pubDate>
         <guid>https://padlet.com/huangyaosheng1/6zwjj0aeip5b/wish/270011048</guid>
      </item>
      <item>
         <title>Whaat is dis</title>
         <author></author>
         <link>https://padlet.com/huangyaosheng1/6zwjj0aeip5b/wish/270011089</link>
         <description><![CDATA[<div>dis is pyramid</div>]]></description>
         <enclosure url="https://padlet-uploads.storage.googleapis.com/299808417/55415dbce321a393f89e874abab02a1c/pyramid.jpg" />
         <pubDate>2018-07-12 03:22:58 UTC</pubDate>
         <guid>https://padlet.com/huangyaosheng1/6zwjj0aeip5b/wish/270011089</guid>
      </item>
      <item>
         <title>Ricthika</title>
         <author></author>
         <link>https://padlet.com/huangyaosheng1/6zwjj0aeip5b/wish/270011102</link>
         <description><![CDATA[<div>this is a 3D figure </div>]]></description>
         <enclosure url="https://padlet-uploads.storage.googleapis.com/299808411/22e59cb3f51b67acfa63b6c911243e43/ricthika_2.png" />
         <pubDate>2018-07-12 03:23:06 UTC</pubDate>
         <guid>https://padlet.com/huangyaosheng1/6zwjj0aeip5b/wish/270011102</guid>
      </item>
      <item>
         <title></title>
         <author></author>
         <link>https://padlet.com/huangyaosheng1/6zwjj0aeip5b/wish/270011118</link>
         <description><![CDATA[]]></description>
         <enclosure url="https://padlet-uploads.storage.googleapis.com/299808568/07b32b62ed135cae1c094ea636cbc8f3/3dshape_bingo.jpg" />
         <pubDate>2018-07-12 03:23:12 UTC</pubDate>
         <guid>https://padlet.com/huangyaosheng1/6zwjj0aeip5b/wish/270011118</guid>
      </item>
      <item>
         <title>Khant Aung</title>
         <author></author>
         <link>https://padlet.com/huangyaosheng1/6zwjj0aeip5b/wish/270011123</link>
         <description><![CDATA[]]></description>
         <enclosure url="https://www.google.com.sg/url?sa=i&amp;source=images&amp;cd=&amp;ved=2ahUKEwjdxf-HzpjcAhVLMo8KHVfkB_0QjRx6BAgBEAU&amp;url=https%3A%2F%2Fwww.pinterest.com%2Fpin%2F80642649547503119%2F&amp;psig=AOvVaw3tvtzqxBoXxG_0Nq5M0NPI&amp;ust=1531452165614864" />
         <pubDate>2018-07-12 03:23:15 UTC</pubDate>
         <guid>https://padlet.com/huangyaosheng1/6zwjj0aeip5b/wish/270011123</guid>
      </item>
      <item>
         <title>3D Shapes IRL </title>
         <author></author>
         <link>https://padlet.com/huangyaosheng1/6zwjj0aeip5b/wish/270011133</link>
         <description><![CDATA[<div>BY YAQIN "AxYzos"<br>For Eg., A rubix cube...<br><br></div>]]></description>
         <enclosure url="" />
         <pubDate>2018-07-12 03:23:23 UTC</pubDate>
         <guid>https://padlet.com/huangyaosheng1/6zwjj0aeip5b/wish/270011133</guid>
      </item>
      <item>
         <title></title>
         <author></author>
         <link>https://padlet.com/huangyaosheng1/6zwjj0aeip5b/wish/270011142</link>
         <description><![CDATA[]]></description>
         <enclosure url="https://padlet-uploads.storage.googleapis.com/299808568/2746b8b53ea230eb68440075cf386a12/3dshape_bingo.jpg" />
         <pubDate>2018-07-12 03:23:33 UTC</pubDate>
         <guid>https://padlet.com/huangyaosheng1/6zwjj0aeip5b/wish/270011142</guid>
      </item>
      <item>
         <title>Cylinder</title>
         <author></author>
         <link>https://padlet.com/huangyaosheng1/6zwjj0aeip5b/wish/270011143</link>
         <description><![CDATA[<div>&nbsp;<figure class="attachment attachment--preview" data-trix-attachment="{&quot;contentType&quot;:&quot;image&quot;,&quot;height&quot;:1080,&quot;url&quot;:&quot;https://media.karousell.com/media/photos/products/2018/01/31/coca_cola_can_drink_slim_24_x_250ml_ctn_1517408420_43951cd40&quot;,&quot;width&quot;:1080}" data-trix-content-type="image"><img src="https://media.karousell.com/media/photos/products/2018/01/31/coca_cola_can_drink_slim_24_x_250ml_ctn_1517408420_43951cd40" width="1080" height="1080"><figcaption class="attachment__caption"></figcaption></figure>&nbsp;Koen</div>]]></description>
         <enclosure url="" />
         <pubDate>2018-07-12 03:23:34 UTC</pubDate>
         <guid>https://padlet.com/huangyaosheng1/6zwjj0aeip5b/wish/270011143</guid>
      </item>
      <item>
         <title></title>
         <author></author>
         <link>https://padlet.com/huangyaosheng1/6zwjj0aeip5b/wish/270011205</link>
         <description><![CDATA[<div>A net of a cube<br><br></div>]]></description>
         <enclosure url="https://padlet-uploads.storage.googleapis.com/300645801/bee1a3f71953ff683ce68da1b190272d/Net_of_a_cube.gif" />
         <pubDate>2018-07-12 03:24:17 UTC</pubDate>
         <guid>https://padlet.com/huangyaosheng1/6zwjj0aeip5b/wish/270011205</guid>
      </item>
      <item>
         <title></title>
         <author></author>
         <link>https://padlet.com/huangyaosheng1/6zwjj0aeip5b/wish/270011206</link>
         <description><![CDATA[<div><figure class="attachment attachment--preview" data-trix-attachment="{&quot;contentType&quot;:&quot;image&quot;,&quot;height&quot;:1300,&quot;url&quot;:&quot;https://previews.123rf.com/images/yanalesiuk/yanalesiuk1803/yanalesiuk180300069/97443653-vector-abstract-glowing-magic-sphere-3d-planet-concept-shape-of-glowing-circles-and-particles-futuri.jpg&quot;,&quot;width&quot;:1300}" data-trix-content-type="image"><img src="https://previews.123rf.com/images/yanalesiuk/yanalesiuk1803/yanalesiuk180300069/97443653-vector-abstract-glowing-magic-sphere-3d-planet-concept-shape-of-glowing-circles-and-particles-futuri.jpg" width="1300" height="1300"><figcaption class="attachment__caption"></figcaption></figure>sphere<br><br></div>]]></description>
         <enclosure url="" />
         <pubDate>2018-07-12 03:24:17 UTC</pubDate>
         <guid>https://padlet.com/huangyaosheng1/6zwjj0aeip5b/wish/270011206</guid>
      </item>
      <item>
         <title>SPHERE, for tennis ball.</title>
         <author></author>
         <link>https://padlet.com/huangyaosheng1/6zwjj0aeip5b/wish/270011210</link>
         <description><![CDATA[<div>Shape: Sphere</div>]]></description>
         <enclosure url="https://padlet-uploads.storage.googleapis.com/299808943/7ef3be1ea800b118cf8d036930e3402a/tennis_ball.jpg" />
         <pubDate>2018-07-12 03:24:22 UTC</pubDate>
         <guid>https://padlet.com/huangyaosheng1/6zwjj0aeip5b/wish/270011210</guid>
      </item>
      <item>
         <title>En Xi and Tong En</title>
         <author></author>
         <link>https://padlet.com/huangyaosheng1/6zwjj0aeip5b/wish/270011744</link>
         <description><![CDATA[<div>What is the difference between prisms and pyramids? Here are some pictures first. This one is a prism. Notice that it has a different base compared to the pyramid. It has rectangular sides and triangular ones while the pyramid&nbsp;has triangular faces too but with a square face.</div>]]></description>
         <enclosure url="https://padlet-uploads.storage.googleapis.com/299808242/9e71b69105cb2b42e8fa2acf712bfae2/A_prism__YAY_.png" />
         <pubDate>2018-07-12 03:32:02 UTC</pubDate>
         <guid>https://padlet.com/huangyaosheng1/6zwjj0aeip5b/wish/270011744</guid>
      </item>
      <item>
         <title>Difference Between Prisms and Pyramids. By Davier~~~!!!</title>
         <author></author>
         <link>https://padlet.com/huangyaosheng1/6zwjj0aeip5b/wish/270011809</link>
         <description><![CDATA[<div>This below here shows a prism. It looks very similar to a pyramid, but it has 2 bases instead of 1. Pyramids have an apex, but prisms do not. </div>]]></description>
         <enclosure url="https://padlet-uploads.storage.googleapis.com/299807618/efbc2e9cf9020cf6ec3cfbe846af3d37/capture8.png" />
         <pubDate>2018-07-12 03:33:00 UTC</pubDate>
         <guid>https://padlet.com/huangyaosheng1/6zwjj0aeip5b/wish/270011809</guid>
      </item>
      <item>
         <title>hi, I am ryan</title>
         <author></author>
         <link>https://padlet.com/huangyaosheng1/6zwjj0aeip5b/wish/270011866</link>
         <description><![CDATA[<div> </div><div> In geometry, pyramids and prisms are two different shapes. The main difference between a pyramid and prism is the fact that a prism has two bases, while the pyramid only has one. <br><br></div>]]></description>
         <enclosure url="" />
         <pubDate>2018-07-12 03:33:39 UTC</pubDate>
         <guid>https://padlet.com/huangyaosheng1/6zwjj0aeip5b/wish/270011866</guid>
      </item>
      <item>
         <title>Yi Fei:)</title>
         <author></author>
         <link>https://padlet.com/huangyaosheng1/6zwjj0aeip5b/wish/270011959</link>
         <description><![CDATA[<div> The main <strong>difference</strong> between a <strong>pyramid</strong> and <strong>prism is</strong> the fact that a <strong>prism</strong> has two bases, while the <strong>pyramid</strong> only has one. In geometry, <strong>pyramids</strong> and <strong>prisms</strong> are two <strong>different</strong> shapes. </div>]]></description>
         <enclosure url="https://padlet-uploads.storage.googleapis.com/299808912/a238db242af99ba7fa69d4575543b91c/Capture.png" />
         <pubDate>2018-07-12 03:35:05 UTC</pubDate>
         <guid>https://padlet.com/huangyaosheng1/6zwjj0aeip5b/wish/270011959</guid>
      </item>
      <item>
         <title>aarshal</title>
         <author></author>
         <link>https://padlet.com/huangyaosheng1/6zwjj0aeip5b/wish/270011979</link>
         <description><![CDATA[]]></description>
         <enclosure url="https://padlet-uploads.storage.googleapis.com/299808110/e07e7c0b800e91a1663fac13bad34131/Capture.png" />
         <pubDate>2018-07-12 03:35:23 UTC</pubDate>
         <guid>https://padlet.com/huangyaosheng1/6zwjj0aeip5b/wish/270011979</guid>
      </item>
      <item>
         <title></title>
         <author></author>
         <link>https://padlet.com/huangyaosheng1/6zwjj0aeip5b/wish/270012001</link>
         <description><![CDATA[]]></description>
         <enclosure url="https://s3mn.mnimgs.com/img/shared/content_ck_images/images/fig11-7-2.jpg" />
         <pubDate>2018-07-12 03:35:52 UTC</pubDate>
         <guid>https://padlet.com/huangyaosheng1/6zwjj0aeip5b/wish/270012001</guid>
      </item>
      <item>
         <title>PYRAMID</title>
         <author></author>
         <link>https://padlet.com/huangyaosheng1/6zwjj0aeip5b/wish/270012002</link>
         <description><![CDATA[<div>QI LE LAU</div>]]></description>
         <enclosure url="https://s3mn.mnimgs.com/img/shared/content_ck_images/images/fig11-7-2.jpg" />
         <pubDate>2018-07-12 03:35:52 UTC</pubDate>
         <guid>https://padlet.com/huangyaosheng1/6zwjj0aeip5b/wish/270012002</guid>
      </item>
      <item>
         <title>There are 4 types </title>
         <author></author>
         <link>https://padlet.com/huangyaosheng1/6zwjj0aeip5b/wish/270012012</link>
         <description><![CDATA[<div>Triangular pyramid,Rec.pyrmid(below)<br>, etc.</div>]]></description>
         <enclosure url="https://padlet-uploads.storage.googleapis.com/300645670/6e8ab4e49a187aac20decddb9a539dc3/REC_PYRM.png" />
         <pubDate>2018-07-12 03:36:03 UTC</pubDate>
         <guid>https://padlet.com/huangyaosheng1/6zwjj0aeip5b/wish/270012012</guid>
      </item>
      <item>
         <title>A prism</title>
         <author></author>
         <link>https://padlet.com/huangyaosheng1/6zwjj0aeip5b/wish/270012015</link>
         <description><![CDATA[<div>&nbsp; &nbsp; &nbsp; &nbsp; &nbsp; ..<br>heh...</div>]]></description>
         <enclosure url="https://padlet-uploads.storage.googleapis.com/299808614/f24416c56d10c4df0b1a2b739db3dfb1/Capture_malcolm.png" />
         <pubDate>2018-07-12 03:36:05 UTC</pubDate>
         <guid>https://padlet.com/huangyaosheng1/6zwjj0aeip5b/wish/270012015</guid>
      </item>
      <item>
         <title>Pong Ao Zhe</title>
         <author></author>
         <link>https://padlet.com/huangyaosheng1/6zwjj0aeip5b/wish/270012016</link>
         <description><![CDATA[<div> The main <strong>difference</strong> between a <strong>pyramid</strong> and <strong>prism </strong>is the fact that a <strong>prism</strong> has two bases, while the <strong>pyramid</strong> only has one. </div>]]></description>
         <enclosure url="" />
         <pubDate>2018-07-12 03:36:05 UTC</pubDate>
         <guid>https://padlet.com/huangyaosheng1/6zwjj0aeip5b/wish/270012016</guid>
      </item>
      <item>
         <title>Jin E</title>
         <author></author>
         <link>https://padlet.com/huangyaosheng1/6zwjj0aeip5b/wish/270012027</link>
         <description><![CDATA[<div>pyramid</div>]]></description>
         <enclosure url="https://padlet-uploads.storage.googleapis.com/300645581/233666e30957a9cf7755e5f4be91be7b/Capture_1.png" />
         <pubDate>2018-07-12 03:36:15 UTC</pubDate>
         <guid>https://padlet.com/huangyaosheng1/6zwjj0aeip5b/wish/270012027</guid>
      </item>
      <item>
         <title>Koen</title>
         <author></author>
         <link>https://padlet.com/huangyaosheng1/6zwjj0aeip5b/wish/270012029</link>
         <description><![CDATA[<div><figure class="attachment attachment--preview"><img width="96" height="96"><figcaption class="attachment__caption"></figcaption></figure></div>]]></description>
         <enclosure url="" />
         <pubDate>2018-07-12 03:36:21 UTC</pubDate>
         <guid>https://padlet.com/huangyaosheng1/6zwjj0aeip5b/wish/270012029</guid>
      </item>
      <item>
         <title>ricthika </title>
         <author></author>
         <link>https://padlet.com/huangyaosheng1/6zwjj0aeip5b/wish/270012036</link>
         <description><![CDATA[<div>a pyramid</div>]]></description>
         <enclosure url="https://padlet-uploads.storage.googleapis.com/299808411/8138bf589600356bbde140cfdb7a3ac4/ricthika_3.png" />
         <pubDate>2018-07-12 03:36:27 UTC</pubDate>
         <guid>https://padlet.com/huangyaosheng1/6zwjj0aeip5b/wish/270012036</guid>
      </item>
      <item>
         <title>Prisms</title>
         <author></author>
         <link>https://padlet.com/huangyaosheng1/6zwjj0aeip5b/wish/270012042</link>
         <description><![CDATA[<div>~Iman</div>]]></description>
         <enclosure url="https://padlet-uploads.storage.googleapis.com/299808011/6311ad27d3f43b79bf1674fc55bac3fc/Prisms.png" />
         <pubDate>2018-07-12 03:36:30 UTC</pubDate>
         <guid>https://padlet.com/huangyaosheng1/6zwjj0aeip5b/wish/270012042</guid>
      </item>
      <item>
         <title></title>
         <author></author>
         <link>https://padlet.com/huangyaosheng1/6zwjj0aeip5b/wish/270012061</link>
         <description><![CDATA[<div>the difference between</div>]]></description>
         <enclosure url="" />
         <pubDate>2018-07-12 03:36:54 UTC</pubDate>
         <guid>https://padlet.com/huangyaosheng1/6zwjj0aeip5b/wish/270012061</guid>
      </item>
      <item>
         <title>aarshal</title>
         <author></author>
         <link>https://padlet.com/huangyaosheng1/6zwjj0aeip5b/wish/270012069</link>
         <description><![CDATA[]]></description>
         <enclosure url="https://padlet-uploads.storage.googleapis.com/299808110/f38816e9f3a9c22d7a6792eaa1c5ad36/2.png" />
         <pubDate>2018-07-12 03:36:59 UTC</pubDate>
         <guid>https://padlet.com/huangyaosheng1/6zwjj0aeip5b/wish/270012069</guid>
      </item>
      <item>
         <title>Joash</title>
         <author></author>
         <link>https://padlet.com/huangyaosheng1/6zwjj0aeip5b/wish/270012302</link>
         <description><![CDATA[<div>My pyramid.</div>]]></description>
         <enclosure url="https://padlet-uploads.storage.googleapis.com/299808779/2c79987270f8b91841e3c301960bfe63/Jo.png" />
         <pubDate>2018-07-12 03:41:01 UTC</pubDate>
         <guid>https://padlet.com/huangyaosheng1/6zwjj0aeip5b/wish/270012302</guid>
      </item>
      <item>
         <title>Davier</title>
         <author></author>
         <link>https://padlet.com/huangyaosheng1/6zwjj0aeip5b/wish/270012306</link>
         <description><![CDATA[<div>A cylinder has two circle bases, but a cone has only base and a vertex. Cones have a sharp tip which cylinders do not.</div>]]></description>
         <enclosure url="" />
         <pubDate>2018-07-12 03:41:02 UTC</pubDate>
         <guid>https://padlet.com/huangyaosheng1/6zwjj0aeip5b/wish/270012306</guid>
      </item>
      <item>
         <title>En XI and Tong En</title>
         <author></author>
         <link>https://padlet.com/huangyaosheng1/6zwjj0aeip5b/wish/270012313</link>
         <description><![CDATA[<div>Here is the pyramid picture for the previous post</div>]]></description>
         <enclosure url="https://padlet-uploads.storage.googleapis.com/299808242/9cdc2709c5985538c55ebdee82ae6fca/A_pyramid__YAY_.png" />
         <pubDate>2018-07-12 03:41:11 UTC</pubDate>
         <guid>https://padlet.com/huangyaosheng1/6zwjj0aeip5b/wish/270012313</guid>
      </item>
      <item>
         <title>Cylinder vs Cone</title>
         <author></author>
         <link>https://padlet.com/huangyaosheng1/6zwjj0aeip5b/wish/270012322</link>
         <description><![CDATA[<div>&nbsp; A <strong>cone</strong> is a three-dimensional geometric shape that tapers smoothly from a flat base&nbsp; to a point called the apex or vertex.&nbsp;<br><br></div>]]></description>
         <enclosure url="" />
         <pubDate>2018-07-12 03:41:25 UTC</pubDate>
         <guid>https://padlet.com/huangyaosheng1/6zwjj0aeip5b/wish/270012322</guid>
      </item>
      <item>
         <title></title>
         <author></author>
         <link>https://padlet.com/huangyaosheng1/6zwjj0aeip5b/wish/270012329</link>
         <description><![CDATA[<div>These figures have curved surfaces, not flat faces. A <strong>cylinder</strong> is similar to a prism, but its two bases are circles, not polygons. Also, the sides of a <strong>cylinder</strong> are curved, not flat. A <strong>cone</strong> has one circular base and a vertex that is not on the base.</div>]]></description>
         <enclosure url="" />
         <pubDate>2018-07-12 03:41:30 UTC</pubDate>
         <guid>https://padlet.com/huangyaosheng1/6zwjj0aeip5b/wish/270012329</guid>
      </item>
      <item>
         <title>The difference between cylinder and cone</title>
         <author></author>
         <link>https://padlet.com/huangyaosheng1/6zwjj0aeip5b/wish/270012330</link>
         <description><![CDATA[<div>These figures have curved surfaces, not flat faces. A <strong>cylinder</strong> is similar to a prism, but its two bases are circles, not polygons. Also, the sides of a <strong>cylinder</strong> are curved, not flat. A <strong>cone</strong> has one circular base and a vertex that is not on the base.</div>]]></description>
         <enclosure url="" />
         <pubDate>2018-07-12 03:41:30 UTC</pubDate>
         <guid>https://padlet.com/huangyaosheng1/6zwjj0aeip5b/wish/270012330</guid>
      </item>
      <item>
         <title>aarshal</title>
         <author></author>
         <link>https://padlet.com/huangyaosheng1/6zwjj0aeip5b/wish/270012332</link>
         <description><![CDATA[]]></description>
         <enclosure url="" />
         <pubDate>2018-07-12 03:41:31 UTC</pubDate>
         <guid>https://padlet.com/huangyaosheng1/6zwjj0aeip5b/wish/270012332</guid>
      </item>
      <item>
         <title>A cylinder is similar to a prism, but its two bases are circles, not polygons. Also, the sides of a cylinder are curved, not flat. A cone has one circular base and a vertex that is not on the base. By</title>
         <author></author>
         <link>https://padlet.com/huangyaosheng1/6zwjj0aeip5b/wish/270012347</link>
         <description><![CDATA[]]></description>
         <enclosure url="" />
         <pubDate>2018-07-12 03:41:44 UTC</pubDate>
         <guid>https://padlet.com/huangyaosheng1/6zwjj0aeip5b/wish/270012347</guid>
      </item>
      <item>
         <title>khant aung</title>
         <author></author>
         <link>https://padlet.com/huangyaosheng1/6zwjj0aeip5b/wish/270012348</link>
         <description><![CDATA[<div>&nbsp; A <strong>cone</strong> has one circular base and a vertex that is not on the base. &nbsp; A <br><strong>cylinder</strong> is similar to a prism, but its two bases are circles&nbsp;</div>]]></description>
         <enclosure url="" />
         <pubDate>2018-07-12 03:41:44 UTC</pubDate>
         <guid>https://padlet.com/huangyaosheng1/6zwjj0aeip5b/wish/270012348</guid>
      </item>
      <item>
         <title>shan quan</title>
         <author></author>
         <link>https://padlet.com/huangyaosheng1/6zwjj0aeip5b/wish/270012360</link>
         <description><![CDATA[<div>A cylinder is similar to a prism, but its two bases are circles, not polygons. Also, the sides of a cylinder are curved, not flat. A cone has one circular base and a vertex that is not on the base. The sphere is a space figure having all its points an equal distance from the center point.</div>]]></description>
         <enclosure url="" />
         <pubDate>2018-07-12 03:41:58 UTC</pubDate>
         <guid>https://padlet.com/huangyaosheng1/6zwjj0aeip5b/wish/270012360</guid>
      </item>
      <item>
         <title>shan quan</title>
         <author></author>
         <link>https://padlet.com/huangyaosheng1/6zwjj0aeip5b/wish/270012361</link>
         <description><![CDATA[<div>  the sides of a cylinder are curved, not flat. A cone has one circular base and a vertex that is not on the base </div>]]></description>
         <enclosure url="https://padlet-uploads.storage.googleapis.com/299807965/452073550d897b3574c9031477150e55/cylinder_vs_cone.png" />
         <pubDate>2018-07-12 03:41:58 UTC</pubDate>
         <guid>https://padlet.com/huangyaosheng1/6zwjj0aeip5b/wish/270012361</guid>
      </item>
      <item>
         <title>Ricthika </title>
         <author></author>
         <link>https://padlet.com/huangyaosheng1/6zwjj0aeip5b/wish/270012362</link>
         <description><![CDATA[<div>A cylinder has 2 faces while a cone has only 1 base </div>]]></description>
         <enclosure url="" />
         <pubDate>2018-07-12 03:42:00 UTC</pubDate>
         <guid>https://padlet.com/huangyaosheng1/6zwjj0aeip5b/wish/270012362</guid>
      </item>
      <item>
         <title>aarshal</title>
         <author></author>
         <link>https://padlet.com/huangyaosheng1/6zwjj0aeip5b/wish/270012365</link>
         <description><![CDATA[<div>&nbsp;A solid that has a circular base and a single vertex. A <strong><em>cone</em></strong> is a solid that has a circular base and a a single vertex. If the vertex is over the center of the base, it is called a right <strong><em>cone</em></strong>. ... An object that is shaped like a <strong><em>cone</em></strong> is said to be 'conical'.<br><br></div>]]></description>
         <enclosure url="" />
         <pubDate>2018-07-12 03:42:03 UTC</pubDate>
         <guid>https://padlet.com/huangyaosheng1/6zwjj0aeip5b/wish/270012365</guid>
      </item>
      <item>
         <title>Cones and cylinders have curved surfaces, not flat faces. A cylinder is similar to a prism, but its two bases are circles, not polygons. A cone has no edges, but the point where the surface of the cone ends is called the vertex of the cone.</title>
         <author></author>
         <link>https://padlet.com/huangyaosheng1/6zwjj0aeip5b/wish/270012369</link>
         <description><![CDATA[<div>What                                     </div>]]></description>
         <enclosure url="https://padlet-uploads.storage.googleapis.com/300645670/b8db5c5c4b4fb982f7cee708bf015389/ConCyn.png" />
         <pubDate>2018-07-12 03:42:05 UTC</pubDate>
         <guid>https://padlet.com/huangyaosheng1/6zwjj0aeip5b/wish/270012369</guid>
      </item>
      <item>
         <title>aarshal</title>
         <author></author>
         <link>https://padlet.com/huangyaosheng1/6zwjj0aeip5b/wish/270012389</link>
         <description><![CDATA[<div>&nbsp;These figures have curved surfaces, not flat faces. A <strong><em>cylinder</em></strong> is similar to a prism, but its two bases are circles, not polygons. Also, the sides of a <strong><em>cylinder</em></strong> are curved, not flat. A <strong><em>cone</em></strong> has one circular base and a vertex that is not on the base.&nbsp;</div>]]></description>
         <enclosure url="" />
         <pubDate>2018-07-12 03:42:18 UTC</pubDate>
         <guid>https://padlet.com/huangyaosheng1/6zwjj0aeip5b/wish/270012389</guid>
      </item>
      <item>
         <title>Joash</title>
         <author></author>
         <link>https://padlet.com/huangyaosheng1/6zwjj0aeip5b/wish/270012391</link>
         <description><![CDATA[<div>My prism.</div>]]></description>
         <enclosure url="https://padlet-uploads.storage.googleapis.com/299808779/9982c606c3e6ccfac548687f46c63dd3/Jojo.png" />
         <pubDate>2018-07-12 03:42:19 UTC</pubDate>
         <guid>https://padlet.com/huangyaosheng1/6zwjj0aeip5b/wish/270012391</guid>
      </item>
      <item>
         <title>Pong Ao Zhe </title>
         <author></author>
         <link>https://padlet.com/huangyaosheng1/6zwjj0aeip5b/wish/270012393</link>
         <description><![CDATA[<div> These figures have curved surfaces, not flat faces. A <strong>cylinder</strong> is similar to a prism, but its two bases are circles, not polygons. Also, the sides <strong>of</strong> a <strong>cylinder</strong> are curved, not flat. A <strong>cone</strong> has one circular base and a vertex that is not on the base. </div>]]></description>
         <enclosure url="" />
         <pubDate>2018-07-12 03:42:22 UTC</pubDate>
         <guid>https://padlet.com/huangyaosheng1/6zwjj0aeip5b/wish/270012393</guid>
      </item>
      <item>
         <title>Denise</title>
         <author></author>
         <link>https://padlet.com/huangyaosheng1/6zwjj0aeip5b/wish/270012396</link>
         <description><![CDATA[<div>Both are curved surfaces that have a circle as their generator. In generating the surface, the centre of the circle moves a finite distance along a perpendicular axis through its centre. In generating a cone, the circle decreases in radius linearly with its motion along the axis, eventually diminishing to a point. In generating a cylinder, the circle’s radius remains constant. Or, to put it another way, the coefficient of its linear decrease is 0.</div><div><figure class="attachment attachment--preview" data-trix-attachment='{"contentType":"image","height":373,"url":"https://qph.ec.quoracdn.net/main-qimg-292210b1792efcb2023e76c76d325422-c","width":602}' data-trix-content-type="image"><img width="602" height="373" src="https://qph.ec.quoracdn.net/main-qimg-292210b1792efcb2023e76c76d325422-c"><figcaption class="attachment__caption"></figcaption></figure></div><div>Or you could view a straight line as the generator. It moves in a circle to generate the surface. If the generating line is parallel to a perpendicular axis through the centre of the circle, a cylinder is generated. If the line intersects the axis, the generated surface is a cone.</div><div><figure class="attachment attachment--preview" data-trix-attachment='{"contentType":"image","height":565,"url":"https://qph.ec.quoracdn.net/main-qimg-d566a565a9598323e9ae57a07776680c-c","width":602}' data-trix-content-type="image"><img width="602" height="565" src="https://qph.ec.quoracdn.net/main-qimg-d566a565a9598323e9ae57a07776680c-c"><figcaption class="attachment__caption"></figcaption></figure></div>]]></description>
         <enclosure url="" />
         <pubDate>2018-07-12 03:42:27 UTC</pubDate>
         <guid>https://padlet.com/huangyaosheng1/6zwjj0aeip5b/wish/270012396</guid>
      </item>
      <item>
         <title>These figures have curved surfaces, not flat faces. A cylinder is similar to a prism, but its two bases are circles, not polygons. Also, the sides of a cylinder are curved, not flat. A cone has one circular base and a vertex that is not on the base</title>
         <author></author>
         <link>https://padlet.com/huangyaosheng1/6zwjj0aeip5b/wish/270012401</link>
         <description><![CDATA[<div>~Iman</div>]]></description>
         <enclosure url="" />
         <pubDate>2018-07-12 03:42:30 UTC</pubDate>
         <guid>https://padlet.com/huangyaosheng1/6zwjj0aeip5b/wish/270012401</guid>
      </item>
      <item>
         <title>Cylinder? Cone</title>
         <author></author>
         <link>https://padlet.com/huangyaosheng1/6zwjj0aeip5b/wish/270012420</link>
         <description><![CDATA[<div>Simple. A cylinder has 2 circular bases but a cone  only has one. <br>#nogoogleneeded<br><br></div>]]></description>
         <enclosure url="" />
         <pubDate>2018-07-12 03:42:50 UTC</pubDate>
         <guid>https://padlet.com/huangyaosheng1/6zwjj0aeip5b/wish/270012420</guid>
      </item>
      <item>
         <title>yuheng</title>
         <author></author>
         <link>https://padlet.com/huangyaosheng1/6zwjj0aeip5b/wish/270012422</link>
         <description><![CDATA[<div>&nbsp;A cylinder is similar to a prism, but its two bases are circles, not polygons. Also, the sides of a cylinder are curved, not flat. A cone has one circular base and a vertex that is not on the base&nbsp;</div>]]></description>
         <enclosure url="" />
         <pubDate>2018-07-12 03:42:51 UTC</pubDate>
         <guid>https://padlet.com/huangyaosheng1/6zwjj0aeip5b/wish/270012422</guid>
      </item>
      <item>
         <title>ryan</title>
         <author></author>
         <link>https://padlet.com/huangyaosheng1/6zwjj0aeip5b/wish/270012424</link>
         <description><![CDATA[<div>&nbsp;These figures have curved surfaces, not flat faces. A <strong>cylinder</strong> is similar to a prism, but its two bases are circles, not polygons. Also, the sides of a <strong>cylinder</strong> are curved, not flat. A <strong>cone</strong> has one circular base and a vertex that is not on the base.&nbsp; <figure class="attachment attachment--preview" data-trix-attachment="{&quot;contentType&quot;:&quot;image&quot;,&quot;height&quot;:275,&quot;url&quot;:&quot;https://www.ontrack-media.net/geometry/gm4l10image11.jpg&quot;,&quot;width&quot;:414}" data-trix-content-type="image"><img src="https://www.ontrack-media.net/geometry/gm4l10image11.jpg" width="414" height="275"><figcaption class="attachment__caption"></figcaption></figure>&nbsp;<br><br></div>]]></description>
         <enclosure url="" />
         <pubDate>2018-07-12 03:42:52 UTC</pubDate>
         <guid>https://padlet.com/huangyaosheng1/6zwjj0aeip5b/wish/270012424</guid>
      </item>
      <item>
         <title></title>
         <author></author>
         <link>https://padlet.com/huangyaosheng1/6zwjj0aeip5b/wish/270012426</link>
         <description><![CDATA[]]></description>
         <enclosure url="https://image.slidesharecdn.com/surfaceareaofacuboidandacubesarfaceareaofarightcircularcylindersurfaceareaofrightcircularconesurfaceareaofaspherevolumeofcuboidvolumeofcylindervolumeofrightcircularconeandvolumeofsphere-121020083028-phpapp01/95/surface-area-of-a-cuboid-and-a-cubecylinderconespherevolume-of-cuboidcylindercone-and-sphereppt-75-638.jpg?cb=1350726689" />
         <pubDate>2018-07-12 03:43:00 UTC</pubDate>
         <guid>https://padlet.com/huangyaosheng1/6zwjj0aeip5b/wish/270012426</guid>
      </item>
      <item>
         <title>CYLINDER VS </title>
         <author></author>
         <link>https://padlet.com/huangyaosheng1/6zwjj0aeip5b/wish/270012431</link>
         <description><![CDATA[]]></description>
         <enclosure url="" />
         <pubDate>2018-07-12 03:43:06 UTC</pubDate>
         <guid>https://padlet.com/huangyaosheng1/6zwjj0aeip5b/wish/270012431</guid>
      </item>
      <item>
         <title>aarshal</title>
         <author></author>
         <link>https://padlet.com/huangyaosheng1/6zwjj0aeip5b/wish/270012433</link>
         <description><![CDATA[]]></description>
         <enclosure url="https://padlet-uploads.storage.googleapis.com/299808110/440467a3b440ee900bf08724dedbf2fe/mf_conecylinder_0.jpg" />
         <pubDate>2018-07-12 03:43:08 UTC</pubDate>
         <guid>https://padlet.com/huangyaosheng1/6zwjj0aeip5b/wish/270012433</guid>
      </item>
      <item>
         <title>Rahul</title>
         <author></author>
         <link>https://padlet.com/huangyaosheng1/6zwjj0aeip5b/wish/270012435</link>
         <description><![CDATA[]]></description>
         <enclosure url="" />
         <pubDate>2018-07-12 03:43:10 UTC</pubDate>
         <guid>https://padlet.com/huangyaosheng1/6zwjj0aeip5b/wish/270012435</guid>
      </item>
      <item>
         <title>En Xi and Tong En</title>
         <author></author>
         <link>https://padlet.com/huangyaosheng1/6zwjj0aeip5b/wish/270012443</link>
         <description><![CDATA[<div>The cylinder and cone both have a circular shape for the base but the cone has a pointy end at the top of it. However, the top of the cylinder is flat. Here is a picture of the both of them.</div>]]></description>
         <enclosure url="https://padlet-uploads.storage.googleapis.com/299808242/a54d4aa6da48ddeb0938444a7843841d/A_cylinder_and_cone__YAY_.png" />
         <pubDate>2018-07-12 03:43:16 UTC</pubDate>
         <guid>https://padlet.com/huangyaosheng1/6zwjj0aeip5b/wish/270012443</guid>
      </item>
      <item>
         <title>CYLINDER vs CONE</title>
         <author></author>
         <link>https://padlet.com/huangyaosheng1/6zwjj0aeip5b/wish/270012447</link>
         <description><![CDATA[<div>LAU QI LE</div>]]></description>
         <enclosure url="http://www.mathwarehouse.com/solid-geometry/cone/images/volume-cone-formula-vs-cylinder-base.png" />
         <pubDate>2018-07-12 03:43:23 UTC</pubDate>
         <guid>https://padlet.com/huangyaosheng1/6zwjj0aeip5b/wish/270012447</guid>
      </item>
      <item>
         <title></title>
         <author></author>
         <link>https://padlet.com/huangyaosheng1/6zwjj0aeip5b/wish/270012459</link>
         <description><![CDATA[<div><strong>Cylinder<br></strong><br></div><div>A cylinder is a closed solid that has two parallel (usually circular) bases connected by a curved surface.<br><br></div><div><strong>Base and side<br></strong><br></div><div>A cylinder is a geometric solid that is very common in everyday life, such as a soup can. If you take it apart you find it has two ends, called bases, that are usually circular. The bases are always congruent and parallel to each other. If you were to 'unroll' the cylinder you would find the the side is actually a rectangle when flattened out.<br><br></div>]]></description>
         <enclosure url="" />
         <pubDate>2018-07-12 03:43:38 UTC</pubDate>
         <guid>https://padlet.com/huangyaosheng1/6zwjj0aeip5b/wish/270012459</guid>
      </item>
      <item>
         <title>A cylinder has two bases while a cone only has one base and an apex :)</title>
         <author></author>
         <link>https://padlet.com/huangyaosheng1/6zwjj0aeip5b/wish/270012461</link>
         <description><![CDATA[]]></description>
         <enclosure url="https://www.shmoop.com/images/prealgebra/unit4/pa.4.3258.png" />
         <pubDate>2018-07-12 03:43:42 UTC</pubDate>
         <guid>https://padlet.com/huangyaosheng1/6zwjj0aeip5b/wish/270012461</guid>
      </item>
      <item>
         <title>Malcolm</title>
         <author></author>
         <link>https://padlet.com/huangyaosheng1/6zwjj0aeip5b/wish/270012467</link>
         <description><![CDATA[]]></description>
         <enclosure url="https://padlet-uploads.storage.googleapis.com/299808614/5d8ab1ecce7b01443c24538f3b018fff/Capture_heh.png" />
         <pubDate>2018-07-12 03:43:47 UTC</pubDate>
         <guid>https://padlet.com/huangyaosheng1/6zwjj0aeip5b/wish/270012467</guid>
      </item>
      <item>
         <title></title>
         <author></author>
         <link>https://padlet.com/huangyaosheng1/6zwjj0aeip5b/wish/270012480</link>
         <description><![CDATA[]]></description>
         <enclosure url="https://www.google.com.sg/url?sa=i&amp;source=images&amp;cd=&amp;ved=2ahUKEwjPoKfc0pjcAhUT148KHRdEAtAQjRx6BAgBEAU&amp;url=http%3A%2F%2Fsierra.nmsu.edu%2Fmorandi%2Fcoursematerials%2FCylindersAndCones.html&amp;psig=AOvVaw2DzUntqidRr3_wKlYTVrLJ&amp;ust=1531453421214055" />
         <pubDate>2018-07-12 03:43:55 UTC</pubDate>
         <guid>https://padlet.com/huangyaosheng1/6zwjj0aeip5b/wish/270012480</guid>
      </item>
      <item>
         <title>The difference between cylinders and cones</title>
         <author></author>
         <link>https://padlet.com/huangyaosheng1/6zwjj0aeip5b/wish/270012483</link>
         <description><![CDATA[<div> <figure class="attachment attachment--preview"><img src="http://crisscrossapplesauce.typepad.com/.a/6a00e55111563088340168e8b660f8970c-320wi" width="320" height="217"><figcaption class="attachment__caption"></figcaption></figure>~iman</div>]]></description>
         <enclosure url="" />
         <pubDate>2018-07-12 03:43:56 UTC</pubDate>
         <guid>https://padlet.com/huangyaosheng1/6zwjj0aeip5b/wish/270012483</guid>
      </item>
      <item>
         <title>Ricthika </title>
         <author></author>
         <link>https://padlet.com/huangyaosheng1/6zwjj0aeip5b/wish/270012489</link>
         <description><![CDATA[<div>A cylinder has 2 faces while a cone has 1 face. </div>]]></description>
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         <pubDate>2018-07-12 03:44:00 UTC</pubDate>
         <guid>https://padlet.com/huangyaosheng1/6zwjj0aeip5b/wish/270012489</guid>
      </item>
      <item>
         <title>Jin En </title>
         <author></author>
         <link>https://padlet.com/huangyaosheng1/6zwjj0aeip5b/wish/270012499</link>
         <description><![CDATA[]]></description>
         <enclosure url="https://padlet-uploads.storage.googleapis.com/300645581/5e0be10630098133e72f6211e252006f/Capture_2.png" />
         <pubDate>2018-07-12 03:44:07 UTC</pubDate>
         <guid>https://padlet.com/huangyaosheng1/6zwjj0aeip5b/wish/270012499</guid>
      </item>
      <item>
         <title></title>
         <author></author>
         <link>https://padlet.com/huangyaosheng1/6zwjj0aeip5b/wish/270012508</link>
         <description><![CDATA[<div> These figures have curved surfaces, not flat faces. A<strong>cylinder</strong> is similar to a prism, but its two bases are circles, not polygons. Also, the sides of a <strong>cylinder</strong> are curved, not flat. A <strong>cone</strong> has one circular base and a vertex that is not on the base. </div>]]></description>
         <enclosure url="" />
         <pubDate>2018-07-12 03:44:19 UTC</pubDate>
         <guid>https://padlet.com/huangyaosheng1/6zwjj0aeip5b/wish/270012508</guid>
      </item>
      <item>
         <title></title>
         <author></author>
         <link>https://padlet.com/huangyaosheng1/6zwjj0aeip5b/wish/270012517</link>
         <description><![CDATA[<div>A cylinder is a closed solid that has two parallel (usually circular) bases connected by a curved surface. However,a cone is a solid that has a circular base and a single vertex.</div>]]></description>
         <enclosure url="" />
         <pubDate>2018-07-12 03:44:26 UTC</pubDate>
         <guid>https://padlet.com/huangyaosheng1/6zwjj0aeip5b/wish/270012517</guid>
      </item>
      <item>
         <title></title>
         <author></author>
         <link>https://padlet.com/huangyaosheng1/6zwjj0aeip5b/wish/270012533</link>
         <description><![CDATA[<div>By Reyes<br><br></div>]]></description>
         <enclosure url="https://padlet-uploads.storage.googleapis.com/299808677/d8989d581487f38488c037f66c65fa60/Reyesan.png" />
         <pubDate>2018-07-12 03:44:43 UTC</pubDate>
         <guid>https://padlet.com/huangyaosheng1/6zwjj0aeip5b/wish/270012533</guid>
      </item>
      <item>
         <title>Yu feng</title>
         <author></author>
         <link>https://padlet.com/huangyaosheng1/6zwjj0aeip5b/wish/270012544</link>
         <description><![CDATA[<div>A cylinder has a two circular shapes connected</div>]]></description>
         <enclosure url="" />
         <pubDate>2018-07-12 03:44:53 UTC</pubDate>
         <guid>https://padlet.com/huangyaosheng1/6zwjj0aeip5b/wish/270012544</guid>
      </item>
      <item>
         <title>Koen</title>
         <author></author>
         <link>https://padlet.com/huangyaosheng1/6zwjj0aeip5b/wish/270012562</link>
         <description><![CDATA[<div>&nbsp;Cones and cylinders have curved surfaces as shown below.&nbsp; So, they are not prisms or polyhedra.<figure class="attachment attachment--preview" data-trix-attachment="{&quot;contentType&quot;:&quot;image&quot;,&quot;height&quot;:169,&quot;url&quot;:&quot;https://www.mathsteacher.com.au/year8/ch10_geomcons/09_cones/Image16377.gif&quot;,&quot;width&quot;:171}" data-trix-content-type="image"><img src="https://www.mathsteacher.com.au/year8/ch10_geomcons/09_cones/Image16377.gif" width="171" height="169"><figcaption class="attachment__caption"></figcaption></figure><figure class="attachment attachment--preview" data-trix-attachment="{&quot;contentType&quot;:&quot;image&quot;,&quot;height&quot;:191,&quot;url&quot;:&quot;https://www.mathsteacher.com.au/year8/ch10_geomcons/09_cones/Image16378.gif&quot;,&quot;width&quot;:168}" data-trix-content-type="image"><img src="https://www.mathsteacher.com.au/year8/ch10_geomcons/09_cones/Image16378.gif" width="168" height="191"><figcaption class="attachment__caption"></figcaption></figure>&nbsp;</div>]]></description>
         <enclosure url="" />
         <pubDate>2018-07-12 03:45:07 UTC</pubDate>
         <guid>https://padlet.com/huangyaosheng1/6zwjj0aeip5b/wish/270012562</guid>
      </item>
      <item>
         <title>Rahul</title>
         <author></author>
         <link>https://padlet.com/huangyaosheng1/6zwjj0aeip5b/wish/270012568</link>
         <description><![CDATA[<div>Cylinder, A cylinder is a closed solid that has two parallel (usually circular) bases connected by a curved surface. Base and side A cylinder is a geometric solid that is very common in everyday life, such as a soup can. If you take it apart you find it has two ends, called bases, that are usually circular. The bases are always congruent and parallel to each other. If you were to 'unroll' the cylinder you would find the the side is actually a rectangle when flattened out.                         Cone, A solid that has a circular base and a single vertex. A cone is a solid that has a circular base and a a single vertex. If the vertex is over the center of the base, it is called a right cone. If it is not, it is called an oblique cone. An object that is shaped like a cone is said to be 'conical'.</div>]]></description>
         <enclosure url="" />
         <pubDate>2018-07-12 03:45:14 UTC</pubDate>
         <guid>https://padlet.com/huangyaosheng1/6zwjj0aeip5b/wish/270012568</guid>
      </item>
      <item>
         <title></title>
         <author></author>
         <link>https://padlet.com/huangyaosheng1/6zwjj0aeip5b/wish/270012569</link>
         <description><![CDATA[<div>~Denise</div>]]></description>
         <enclosure url="https://padlet-uploads.storage.googleapis.com/299808400/43de7932ccbfbc20c49b0b30a0c72234/Capture_2.png" />
         <pubDate>2018-07-12 03:45:14 UTC</pubDate>
         <guid>https://padlet.com/huangyaosheng1/6zwjj0aeip5b/wish/270012569</guid>
      </item>
      <item>
         <title></title>
         <author></author>
         <link>https://padlet.com/huangyaosheng1/6zwjj0aeip5b/wish/270012580</link>
         <description><![CDATA[<div>&nbsp;A cylinder is similar to a prism, but its two bases are circles, not polygons. Also, the sides of a cylinder are curved, not flat. A cone has one circular base and a vertex that is not on the base. The sphere is a space figure having all its points an equal distance from the center point.&nbsp;</div>]]></description>
         <enclosure url="" />
         <pubDate>2018-07-12 03:45:25 UTC</pubDate>
         <guid>https://padlet.com/huangyaosheng1/6zwjj0aeip5b/wish/270012580</guid>
      </item>
      <item>
         <title></title>
         <author></author>
         <link>https://padlet.com/huangyaosheng1/6zwjj0aeip5b/wish/270012584</link>
         <description><![CDATA[]]></description>
         <enclosure url="https://padlet-uploads.storage.googleapis.com/299807641/fe1b8433bd58fcd63f31b91a66756e0e/cones_and_cylinders.png" />
         <pubDate>2018-07-12 03:45:29 UTC</pubDate>
         <guid>https://padlet.com/huangyaosheng1/6zwjj0aeip5b/wish/270012584</guid>
      </item>
      <item>
         <title>A cylinder is a closed solid that has two parallel (usually circular) bases connected by a curved surface.While cone</title>
         <author></author>
         <link>https://padlet.com/huangyaosheng1/6zwjj0aeip5b/wish/270012585</link>
         <description><![CDATA[]]></description>
         <enclosure url="" />
         <pubDate>2018-07-12 03:45:31 UTC</pubDate>
         <guid>https://padlet.com/huangyaosheng1/6zwjj0aeip5b/wish/270012585</guid>
      </item>
      <item>
         <title>First, the cylinder. The cylinder is somewhat like a prism. It has parallel congruent bases, but its bases are circles rather than polygons. You find the volume of a cylinder in the same way that you find the volume of a prism: it is the product of the base area times the height of the cylinder:A cone has a circular base and a vertex that is not on the base. Cones are similar in some ways to pyramids. They both have just one base and they converge to a point, the vertex.</title>
         <author></author>
         <link>https://padlet.com/huangyaosheng1/6zwjj0aeip5b/wish/270012588</link>
         <description><![CDATA[]]></description>
         <enclosure url="" />
         <pubDate>2018-07-12 03:45:31 UTC</pubDate>
         <guid>https://padlet.com/huangyaosheng1/6zwjj0aeip5b/wish/270012588</guid>
      </item>
      <item>
         <title></title>
         <author></author>
         <link>https://padlet.com/huangyaosheng1/6zwjj0aeip5b/wish/270012601</link>
         <description><![CDATA[<div>&nbsp;<figure class="attachment attachment--preview" data-trix-attachment="{&quot;contentType&quot;:&quot;image&quot;,&quot;height&quot;:194,&quot;url&quot;:&quot;https://encrypted-tbn0.gstatic.com/images?q=tbn:ANd9GcTAIOhCi5cN3SnHXhH35DLcFh9iFCZYQNCqBuKoYtDcEPCfL6IeHQ&quot;,&quot;width&quot;:259}" data-trix-content-type="image"><img src="https://encrypted-tbn0.gstatic.com/images?q=tbn:ANd9GcTAIOhCi5cN3SnHXhH35DLcFh9iFCZYQNCqBuKoYtDcEPCfL6IeHQ" width="259" height="194"><figcaption class="attachment__caption"></figcaption></figure>&nbsp;</div>]]></description>
         <enclosure url="" />
         <pubDate>2018-07-12 03:45:44 UTC</pubDate>
         <guid>https://padlet.com/huangyaosheng1/6zwjj0aeip5b/wish/270012601</guid>
      </item>
      <item>
         <title></title>
         <author></author>
         <link>https://padlet.com/huangyaosheng1/6zwjj0aeip5b/wish/270012612</link>
         <description><![CDATA[<div>&nbsp;These figures have curved surfaces, not flat faces. A <strong>cylinder</strong> is similar to a prism, but its two bases are circles, not polygons. Also, the sides of a <strong>cylinder</strong> are curved, not flat. A <strong>cone</strong> has one circular base and a vertex that is not on the base.&nbsp;</div>]]></description>
         <enclosure url="" />
         <pubDate>2018-07-12 03:45:55 UTC</pubDate>
         <guid>https://padlet.com/huangyaosheng1/6zwjj0aeip5b/wish/270012612</guid>
      </item>
      <item>
         <title>Cylinder vs cone.by Joash</title>
         <author></author>
         <link>https://padlet.com/huangyaosheng1/6zwjj0aeip5b/wish/270012614</link>
         <description><![CDATA[]]></description>
         <enclosure url="https://padlet-uploads.storage.googleapis.com/299808779/9786b15e3004c1dc617c4f88869354f4/LOL.png" />
         <pubDate>2018-07-12 03:45:55 UTC</pubDate>
         <guid>https://padlet.com/huangyaosheng1/6zwjj0aeip5b/wish/270012614</guid>
      </item>
      <item>
         <title>LAU QI LE</title>
         <author></author>
         <link>https://padlet.com/huangyaosheng1/6zwjj0aeip5b/wish/270012620</link>
         <description><![CDATA[<div> These figures have curved surfaces, not flat faces. A<strong>cylinder</strong> is similar to a prism, but its two bases are circles, not polygons. Also, the sides of a <strong>cylinder</strong> are curved, not flat. A <strong>cone</strong> has one circular base and a vertex that is not on the base. </div>]]></description>
         <enclosure url="" />
         <pubDate>2018-07-12 03:45:59 UTC</pubDate>
         <guid>https://padlet.com/huangyaosheng1/6zwjj0aeip5b/wish/270012620</guid>
      </item>
      <item>
         <title>Davier</title>
         <author></author>
         <link>https://padlet.com/huangyaosheng1/6zwjj0aeip5b/wish/270013202</link>
         <description><![CDATA[<div>Cube</div>]]></description>
         <enclosure url="https://padlet-uploads.storage.googleapis.com/299807618/8785bb4f067971fc76ae627ac592b891/cube9.png" />
         <pubDate>2018-07-12 03:55:30 UTC</pubDate>
         <guid>https://padlet.com/huangyaosheng1/6zwjj0aeip5b/wish/270013202</guid>
      </item>
      <item>
         <title>Pyramid net</title>
         <author></author>
         <link>https://padlet.com/huangyaosheng1/6zwjj0aeip5b/wish/270013217</link>
         <description><![CDATA[<div>yey</div>]]></description>
         <enclosure url="https://padlet-uploads.storage.googleapis.com/299808417/058fea845e3e3559e13526952fa59a81/download.png" />
         <pubDate>2018-07-12 03:55:45 UTC</pubDate>
         <guid>https://padlet.com/huangyaosheng1/6zwjj0aeip5b/wish/270013217</guid>
      </item>
      <item>
         <title></title>
         <author></author>
         <link>https://padlet.com/huangyaosheng1/6zwjj0aeip5b/wish/270013239</link>
         <description><![CDATA[]]></description>
         <enclosure url="https://padlet-uploads.storage.googleapis.com/299808601/56d885bb61ad38c9263974844c60b7d2/cube.png" />
         <pubDate>2018-07-12 03:56:04 UTC</pubDate>
         <guid>https://padlet.com/huangyaosheng1/6zwjj0aeip5b/wish/270013239</guid>
      </item>
      <item>
         <title>Ian</title>
         <author></author>
         <link>https://padlet.com/huangyaosheng1/6zwjj0aeip5b/wish/270013243</link>
         <description><![CDATA[]]></description>
         <enclosure url="https://padlet-uploads.storage.googleapis.com/299807874/b5444bb49b373abfcc46e72502843cbc/download.png" />
         <pubDate>2018-07-12 03:56:07 UTC</pubDate>
         <guid>https://padlet.com/huangyaosheng1/6zwjj0aeip5b/wish/270013243</guid>
      </item>
      <item>
         <title>shan quan</title>
         <author></author>
         <link>https://padlet.com/huangyaosheng1/6zwjj0aeip5b/wish/270013248</link>
         <description><![CDATA[<div>net of a cube</div>]]></description>
         <enclosure url="https://padlet-uploads.storage.googleapis.com/299807965/7086352a40a78a76ede490ec99300334/net_of_cube.png" />
         <pubDate>2018-07-12 03:56:15 UTC</pubDate>
         <guid>https://padlet.com/huangyaosheng1/6zwjj0aeip5b/wish/270013248</guid>
      </item>
      <item>
         <title>cube net</title>
         <author></author>
         <link>https://padlet.com/huangyaosheng1/6zwjj0aeip5b/wish/270013249</link>
         <description><![CDATA[<div>iman</div>]]></description>
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         <pubDate>2018-07-12 03:56:16 UTC</pubDate>
         <guid>https://padlet.com/huangyaosheng1/6zwjj0aeip5b/wish/270013249</guid>
      </item>
      <item>
         <title>jezoir</title>
         <author></author>
         <link>https://padlet.com/huangyaosheng1/6zwjj0aeip5b/wish/270013271</link>
         <description><![CDATA[<div>CUBE NET<br><br></div>]]></description>
         <enclosure url="https://padlet-uploads.storage.googleapis.com/300645801/a49f169dd4bd38938414a8a9ef9cb44c/Net_of_a_cu.png" />
         <pubDate>2018-07-12 03:56:46 UTC</pubDate>
         <guid>https://padlet.com/huangyaosheng1/6zwjj0aeip5b/wish/270013271</guid>
      </item>
      <item>
         <title></title>
         <author></author>
         <link>https://padlet.com/huangyaosheng1/6zwjj0aeip5b/wish/270013277</link>
         <description><![CDATA[<div>&nbsp;<figure class="attachment attachment--preview" 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&quot;,&quot;width&quot;:700}" 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         <enclosure url="" />
         <pubDate>2018-07-12 03:57:36 UTC</pubDate>
         <guid>https://padlet.com/huangyaosheng1/6zwjj0aeip5b/wish/270013331</guid>
      </item>
      <item>
         <title>Ian</title>
         <author></author>
         <link>https://padlet.com/huangyaosheng1/6zwjj0aeip5b/wish/270013334</link>
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      <item>
         <title>yuheng</title>
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         <link>https://padlet.com/huangyaosheng1/6zwjj0aeip5b/wish/270013335</link>
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      <item>
         <title>Denise</title>
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      </item>
      <item>
         <title>aarshal</title>
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         <title></title>
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         <title></title>
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      <item>
         <title>En Xi and Tong En</title>
         <author></author>
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         <title>ANDREA</title>
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      <item>
         <title>Davier Prism Net</title>
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      <item>
         <title>yuheng</title>
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         <pubDate>2018-07-12 03:59:45 UTC</pubDate>
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         <pubDate>2018-07-12 03:59:47 UTC</pubDate>
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         <pubDate>2018-07-12 03:59:48 UTC</pubDate>
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         <title></title>
         <author></author>
         <link>https://padlet.com/huangyaosheng1/6zwjj0aeip5b/wish/270013561</link>
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