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      <title>Federalism-3 by Ashley Reid</title>
      <link>https://padlet.com/anreid/i8y1sz7gg1d4</link>
      <description>Made with fortitude</description>
      <language>en-us</language>
      <pubDate>2018-09-17 14:24:52 UTC</pubDate>
      <lastBuildDate>2018-09-17 15:27:29 UTC</lastBuildDate>
      <webMaster>hello@padlet.com</webMaster>
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      <item>
         <title>Federalism</title>
         <author>cgarre6716</author>
         <link>https://padlet.com/anreid/i8y1sz7gg1d4/wish/282380450</link>
         <description><![CDATA[<div>Federalism- A system of government where states share power with a central strong government.<br><figure class="attachment attachment--preview" 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&quot;,&quot;width&quot;:313}" 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" width="313" height="161"><figcaption class="attachment__caption"></figcaption></figure>Ex: State and Federal government can both tax citiezens</div>]]></description>
         <enclosure url="" />
         <pubDate>2018-09-17 15:08:49 UTC</pubDate>
         <guid>https://padlet.com/anreid/i8y1sz7gg1d4/wish/282380450</guid>
      </item>
      <item>
         <title>Federalism</title>
         <author>rrose7863</author>
         <link>https://padlet.com/anreid/i8y1sz7gg1d4/wish/282382562</link>
         <description><![CDATA[<div>The constitutional division of power between U.S. state governments and the federal government of the United States.<br><br>Real life example: The first, dual federalism, holds that the federal government and the state governments are co-equals, each sovereign.<figure class="attachment attachment--preview" data-trix-attachment="{&quot;contentType&quot;:&quot;image&quot;,&quot;height&quot;:249,&quot;url&quot;:&quot;https://ecdn.teacherspayteachers.com/thumbitem/Bundle-of-2-Establishing-the-US-Government-Federalism-Unit-Vocabulary-3567622-1514993100/original-3567622-1.jpg&quot;,&quot;width&quot;:350}" data-trix-content-type="image"><img src="https://ecdn.teacherspayteachers.com/thumbitem/Bundle-of-2-Establishing-the-US-Government-Federalism-Unit-Vocabulary-3567622-1514993100/original-3567622-1.jpg" width="350" height="249"><figcaption class="attachment__caption"></figcaption></figure></div>]]></description>
         <enclosure url="" />
         <pubDate>2018-09-17 15:11:42 UTC</pubDate>
         <guid>https://padlet.com/anreid/i8y1sz7gg1d4/wish/282382562</guid>
      </item>
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