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      <title>Vocab Padlet 2 by </title>
      <link>https://padlet.com/131050013879/6z64uo4oihzy</link>
      <description>science </description>
      <language>en-us</language>
      <pubDate>2017-03-06 15:06:13 UTC</pubDate>
      <lastBuildDate>2025-11-22 01:26:49 UTC</lastBuildDate>
      <webMaster>hello@padlet.com</webMaster>
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         <url>https://padlet-assets.s3.amazonaws.com/icons/Planets.png</url>
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      <item>
         <title>P generation </title>
         <author>131050013879</author>
         <link>https://padlet.com/131050013879/6z64uo4oihzy/wish/158050144</link>
         <description><![CDATA[<div>P generation refers to the parent generation, or the parents of generation 1.<br><br>To me this means the oldest generation in the family line.<br><br>This just makes me think of a family tree parents to children.<br><br>I Understand it <figure class="attachment attachment-preview" data-trix-attachment="{&quot;contentType&quot;:&quot;image&quot;,&quot;height&quot;:720,&quot;url&quot;:&quot;http://images.slideplayer.com/7/1728626/slides/slide_42.jpg&quot;,&quot;width&quot;:960}" data-trix-content-type="image"><img src="http://images.slideplayer.com/7/1728626/slides/slide_42.jpg" width="960" height="720"><figcaption class="caption"></figcaption></figure></div>]]></description>
         <enclosure url="" />
         <pubDate>2017-03-06 15:17:24 UTC</pubDate>
         <guid>https://padlet.com/131050013879/6z64uo4oihzy/wish/158050144</guid>
      </item>
      <item>
         <title>F1 Generation </title>
         <author>131050013879</author>
         <link>https://padlet.com/131050013879/6z64uo4oihzy/wish/158050293</link>
         <description><![CDATA[<div>The F1 generation is the generation resulting immediately from a cross of the first set of parents&nbsp;<br><br>The children of the first parents&nbsp;<br>makes me think of the children in a family tree<br><br>i understand it.</div>]]></description>
         <enclosure url="" />
         <pubDate>2017-03-06 15:17:46 UTC</pubDate>
         <guid>https://padlet.com/131050013879/6z64uo4oihzy/wish/158050293</guid>
      </item>
      <item>
         <title>F2 generation </title>
         <author>131050013879</author>
         <link>https://padlet.com/131050013879/6z64uo4oihzy/wish/158050404</link>
         <description><![CDATA[<div>The F2 generation is the result of a cross between two F1 individuals.<br><br>The children of the first generation of children <br><br>As before family tree of children</div>]]></description>
         <enclosure url="" />
         <pubDate>2017-03-06 15:18:00 UTC</pubDate>
         <guid>https://padlet.com/131050013879/6z64uo4oihzy/wish/158050404</guid>
      </item>
      <item>
         <title>Probability </title>
         <author>131050013879</author>
         <link>https://padlet.com/131050013879/6z64uo4oihzy/wish/158053287</link>
         <description><![CDATA[<div>The likelihood of something happening or being the case.<br><br>How often something is able to happen a certain way </div><div>makes me think of coin flipping.<br><br>i understand it <br><figure class="attachment attachment-preview"><img src="https://static.analyticsvidhya.com/wp-content/uploads/2017/02/12074356/dices.png" width="671" height="430"><figcaption class="caption"></figcaption></figure></div>]]></description>
         <enclosure url="" />
         <pubDate>2017-03-06 15:24:38 UTC</pubDate>
         <guid>https://padlet.com/131050013879/6z64uo4oihzy/wish/158053287</guid>
      </item>
      <item>
         <title>Punnett square</title>
         <author>131050013879</author>
         <link>https://padlet.com/131050013879/6z64uo4oihzy/wish/158054581</link>
         <description><![CDATA[<div>The Punnett square is a diagram that is used to predict an outcome of a particular cross or breeding experiment.<br><br>It is what is used to figure out how something will look. <br><br>makes me think of probability of getting certain alleles.<br><br>I understand it <br><br><figure class="attachment attachment-preview" data-trix-attachment="{&quot;contentType&quot;:&quot;image&quot;,&quot;height&quot;:220,&quot;url&quot;:&quot;https://upload.wikimedia.org/wikipedia/commons/thumb/2/22/Punnett_Square.svg/220px-Punnett_Square.svg.png&quot;,&quot;width&quot;:220}" data-trix-content-type="image"><img src="https://upload.wikimedia.org/wikipedia/commons/thumb/2/22/Punnett_Square.svg/220px-Punnett_Square.svg.png" width="220" height="220"><figcaption class="caption"></figcaption></figure>&nbsp;<br><br></div>]]></description>
         <enclosure url="" />
         <pubDate>2017-03-06 15:27:28 UTC</pubDate>
         <guid>https://padlet.com/131050013879/6z64uo4oihzy/wish/158054581</guid>
      </item>
      <item>
         <title>Genotype </title>
         <author>131050013879</author>
         <link>https://padlet.com/131050013879/6z64uo4oihzy/wish/158056223</link>
         <description><![CDATA[<ol><li>the genetic constitution of an individual organism.</li><li>The alleles an organism posses </li><li>makes me think of the punnett square.</li><li>I understand it</li><li><figure class="attachment attachment-preview" data-trix-attachment="{&quot;contentType&quot;:&quot;image&quot;,&quot;height&quot;:309,&quot;url&quot;:&quot;http://study.com/cimages/multimages/16/genotype_phenotype_height.png&quot;,&quot;width&quot;:302}" data-trix-content-type="image"><img src="http://study.com/cimages/multimages/16/genotype_phenotype_height.png" width="302" height="309"><figcaption class="caption"></figcaption></figure></li></ol><div><br></div>]]></description>
         <enclosure url="" />
         <pubDate>2017-03-06 15:31:01 UTC</pubDate>
         <guid>https://padlet.com/131050013879/6z64uo4oihzy/wish/158056223</guid>
      </item>
      <item>
         <title>Phenotype </title>
         <author>131050013879</author>
         <link>https://padlet.com/131050013879/6z64uo4oihzy/wish/158057043</link>
         <description><![CDATA[<div>the set of observable characteristics of an individual resulting from the interaction of its genotype with the environment<br><br>the physical expressions of the genotype traits.<br><br>make me think of specific eye color&nbsp;<br>I understand it<br><br><figure class="attachment attachment-preview" 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" 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         <enclosure url="" />
         <pubDate>2017-03-06 15:32:59 UTC</pubDate>
         <guid>https://padlet.com/131050013879/6z64uo4oihzy/wish/158057043</guid>
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