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      <title>S7L4 by </title>
      <link>https://padlet.com/davisfaye/f75w4326osu</link>
      <description>ENERGY FLOW AND MATTER</description>
      <language>en-us</language>
      <pubDate>2016-08-31 17:40:22 UTC</pubDate>
      <lastBuildDate>2026-01-29 21:18:47 UTC</lastBuildDate>
      <webMaster>hello@padlet.com</webMaster>
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      <item>
         <title>WHAT HAPPENS WHEN ONE ORGANISM IS TAKEN OUT OF THE FOOD CHAIN?</title>
         <author>davisfaye</author>
         <link>https://padlet.com/davisfaye/f75w4326osu/wish/120907063</link>
         <description><![CDATA[<div>Explain</div>]]></description>
         <enclosure url="" />
         <pubDate>2016-08-31 17:41:22 UTC</pubDate>
         <guid>https://padlet.com/davisfaye/f75w4326osu/wish/120907063</guid>
      </item>
      <item>
         <title>Tyler Hairston</title>
         <author>tylerjo315</author>
         <link>https://padlet.com/davisfaye/f75w4326osu/wish/120907463</link>
         <description><![CDATA[<div>When a organism is taken out of the food chain all the other organisms are threatened<br>&nbsp;<figure class="attachment attachment-preview" 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&quot;,&quot;width&quot;:259}" 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" width="259" height="194"><figcaption class="caption"></figcaption></figure></div>]]></description>
         <enclosure url="" />
         <pubDate>2016-08-31 17:42:30 UTC</pubDate>
         <guid>https://padlet.com/davisfaye/f75w4326osu/wish/120907463</guid>
      </item>
      <item>
         <title>antwoin shed</title>
         <author></author>
         <link>https://padlet.com/davisfaye/f75w4326osu/wish/120907622</link>
         <description><![CDATA[<div>When one organism is taken out of the food chain.The animal or plat that they eat will over populate </div>]]></description>
         <enclosure url="" />
         <pubDate>2016-08-31 17:42:56 UTC</pubDate>
         <guid>https://padlet.com/davisfaye/f75w4326osu/wish/120907622</guid>
      </item>
      <item>
         <title>Anthony</title>
         <author>ajlawson12</author>
         <link>https://padlet.com/davisfaye/f75w4326osu/wish/120907676</link>
         <description><![CDATA[<div>When  one organism is taken out of the food chain the organism that the consumer,or producers eats is decreased, and increased.</div>]]></description>
         <enclosure url="" />
         <pubDate>2016-08-31 17:43:07 UTC</pubDate>
         <guid>https://padlet.com/davisfaye/f75w4326osu/wish/120907676</guid>
      </item>
      <item>
         <title>Terrence Price </title>
         <author></author>
         <link>https://padlet.com/davisfaye/f75w4326osu/wish/120907698</link>
         <description><![CDATA[<div>When&nbsp; one organism is taken out of the food chain. the food chain wouldn't be the same and one organisms will become larger.&nbsp;</div>]]></description>
         <enclosure url="" />
         <pubDate>2016-08-31 17:43:10 UTC</pubDate>
         <guid>https://padlet.com/davisfaye/f75w4326osu/wish/120907698</guid>
      </item>
      <item>
         <title>Jamorie Watts</title>
         <author></author>
         <link>https://padlet.com/davisfaye/f75w4326osu/wish/120907716</link>
         <description><![CDATA[<div>When one organism is taken out of the food chain,there are two things that can happen:If it is a autotroph, the whole ecosystem goes down on the path way as species die off until the whole food chain is gone,or if it is a hetereotroph, the prey that it eats increases and what the prey eats will decrease, and the organisms that eat the lost consumer will die off and the only organism left will be the lost consumer's prey because the decomposers will make more plants grow.<br><br></div>]]></description>
         <enclosure url="" />
         <pubDate>2016-08-31 17:43:15 UTC</pubDate>
         <guid>https://padlet.com/davisfaye/f75w4326osu/wish/120907716</guid>
      </item>
      <item>
         <title>A organism that it consumes increases</title>
         <author>jamory05</author>
         <link>https://padlet.com/davisfaye/f75w4326osu/wish/120907798</link>
         <description><![CDATA[<div>jamory.williams<br><br></div>]]></description>
         <enclosure url="" />
         <pubDate>2016-08-31 17:43:30 UTC</pubDate>
         <guid>https://padlet.com/davisfaye/f75w4326osu/wish/120907798</guid>
      </item>
      <item>
         <title>WHEN ONE ORGANISM IS TAKEN FROM THE FOOD CHAIN THE WHOLE FOOD CHAIN WILL COLLAPSE</title>
         <author>tajourneylee</author>
         <link>https://padlet.com/davisfaye/f75w4326osu/wish/120907865</link>
         <description><![CDATA[<div>tajourney lee&nbsp; &nbsp;&nbsp;<figure class="attachment attachment-preview" 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" width="180" height="118"><figcaption class="caption"></figcaption></figure></div>]]></description>
         <enclosure url="" />
         <pubDate>2016-08-31 17:43:41 UTC</pubDate>
         <guid>https://padlet.com/davisfaye/f75w4326osu/wish/120907865</guid>
      </item>
      <item>
         <title>KeNasia Williams</title>
         <author></author>
         <link>https://padlet.com/davisfaye/f75w4326osu/wish/120907887</link>
         <description><![CDATA[<div>When a organism is removed from a food chain , another population increase</div>]]></description>
         <enclosure url="" />
         <pubDate>2016-08-31 17:43:45 UTC</pubDate>
         <guid>https://padlet.com/davisfaye/f75w4326osu/wish/120907887</guid>
      </item>
      <item>
         <title>Morgan McClendon </title>
         <author>morganshm152</author>
         <link>https://padlet.com/davisfaye/f75w4326osu/wish/120907897</link>
         <description><![CDATA[<div>When one organism is taken out of the food chain  there will be to many of a animals  in the food chain </div>]]></description>
         <enclosure url="" />
         <pubDate>2016-08-31 17:43:47 UTC</pubDate>
         <guid>https://padlet.com/davisfaye/f75w4326osu/wish/120907897</guid>
      </item>
      <item>
         <title>hen on organisms is taken</title>
         <author>swagteam231</author>
         <link>https://padlet.com/davisfaye/f75w4326osu/wish/120907934</link>
         <description><![CDATA[]]></description>
         <enclosure url="" />
         <pubDate>2016-08-31 17:43:54 UTC</pubDate>
         <guid>https://padlet.com/davisfaye/f75w4326osu/wish/120907934</guid>
      </item>
      <item>
         <title></title>
         <author>faith_rivers43</author>
         <link>https://padlet.com/davisfaye/f75w4326osu/wish/120908080</link>
         <description><![CDATA[<div>When one organism is taken out of the food chain , the food chain they all will move apart.<br><br>Faith Rivers</div>]]></description>
         <enclosure url="" />
         <pubDate>2016-08-31 17:44:16 UTC</pubDate>
         <guid>https://padlet.com/davisfaye/f75w4326osu/wish/120908080</guid>
      </item>
      <item>
         <title>Tim </title>
         <author>timothymarshall000</author>
         <link>https://padlet.com/davisfaye/f75w4326osu/wish/120908160</link>
         <description><![CDATA[<div>the food chain wouldn't be the same and one organism will become larger&nbsp;<br><br></div>]]></description>
         <enclosure url="" />
         <pubDate>2016-08-31 17:44:30 UTC</pubDate>
         <guid>https://padlet.com/davisfaye/f75w4326osu/wish/120908160</guid>
      </item>
      <item>
         <title>When one organisms is taken for the food chain. </title>
         <author>swagteam231</author>
         <link>https://padlet.com/davisfaye/f75w4326osu/wish/120908323</link>
         <description><![CDATA[<div>When one organisms </div>]]></description>
         <enclosure url="" />
         <pubDate>2016-08-31 17:44:45 UTC</pubDate>
         <guid>https://padlet.com/davisfaye/f75w4326osu/wish/120908323</guid>
      </item>
      <item>
         <title>zoe wise</title>
         <author>zoewise</author>
         <link>https://padlet.com/davisfaye/f75w4326osu/wish/120908333</link>
         <description><![CDATA[<div>When one organism&nbsp;is taken </div>]]></description>
         <enclosure url="" />
         <pubDate>2016-08-31 17:44:47 UTC</pubDate>
         <guid>https://padlet.com/davisfaye/f75w4326osu/wish/120908333</guid>
      </item>
      <item>
         <title>Miracle King</title>
         <author></author>
         <link>https://padlet.com/davisfaye/f75w4326osu/wish/120908342</link>
         <description><![CDATA[<div>I think when one organism is taken out of the food chain the number of the things they eat will increase.<br><br></div>]]></description>
         <enclosure url="" />
         <pubDate>2016-08-31 17:44:48 UTC</pubDate>
         <guid>https://padlet.com/davisfaye/f75w4326osu/wish/120908342</guid>
      </item>
      <item>
         <title>when one&amp;nbsp;</title>
         <author>taylorrogers2323</author>
         <link>https://padlet.com/davisfaye/f75w4326osu/wish/120908397</link>
         <description><![CDATA[]]></description>
         <enclosure url="" />
         <pubDate>2016-08-31 17:44:56 UTC</pubDate>
         <guid>https://padlet.com/davisfaye/f75w4326osu/wish/120908397</guid>
      </item>
      <item>
         <title>when one organism is taken out the food chain the population will decrease</title>
         <author>taylorrogers2323</author>
         <link>https://padlet.com/davisfaye/f75w4326osu/wish/120908399</link>
         <description><![CDATA[<div>taylor rogers</div>]]></description>
         <enclosure url="" />
         <pubDate>2016-08-31 17:44:57 UTC</pubDate>
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         <title>when one organism &amp;nbsp;is taken out of the food chain the&amp;nbsp;</title>
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         <title></title>
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         <pubDate>2016-08-31 17:45:33 UTC</pubDate>
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         <title>shaniyah nix</title>
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         <description><![CDATA[<div>when one organism is removed from a food chain another population increase more and more when a organism is removed<br><br></div>]]></description>
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         <pubDate>2016-08-31 17:45:37 UTC</pubDate>
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         <title>The all move apart</title>
         <author>terriathomas</author>
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         <description><![CDATA[<div>i think organisms&nbsp; can not get energy from the sun.<br><br></div>]]></description>
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         <pubDate>2016-08-31 17:45:38 UTC</pubDate>
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         <description><![CDATA[<div>They can not get the energy that need because one of the organisms is taken out because they feed off of each other. By dekeldrick<br><br></div>]]></description>
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         <pubDate>2016-08-31 17:45:48 UTC</pubDate>
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         <title></title>
         <author>tajourneylee</author>
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         <pubDate>2016-08-31 17:47:06 UTC</pubDate>
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         <title>when one organism is taken out the food chain the population &amp;nbsp;will decrease</title>
         <author>desireec89</author>
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         <title></title>
         <author>tajourneylee</author>
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         <title>If one organism is taken out of the food chain all the organisms will die or move away to survive.</title>
         <author>antoniothomas1893</author>
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         <description><![CDATA[<div>Antonio Thomas</div>]]></description>
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         <title>corinthian williams</title>
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         <description><![CDATA[<div>when one organism is removed from a food web or chain one population decreases and one increases<br><br></div>]]></description>
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         <title>Juandarionsilas</title>
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         <pubDate>2016-08-31 17:48:40 UTC</pubDate>
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         <title>a</title>
         <author>juandarionsilas</author>
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         <title></title>
         <author>tylerjo315</author>
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         <pubDate>2016-08-31 17:49:21 UTC</pubDate>
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         <author>antoniothomas1893</author>
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         <title>i want sum pussy from faith</title>
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         <pubDate>2016-08-31 17:50:12 UTC</pubDate>
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         <pubDate>2016-08-31 17:52:06 UTC</pubDate>
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