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      <title>My stellar wall by Cranston Turner</title>
      <link>https://padlet.com/20cturner/hbvhxbj0a2wp</link>
      <description>Made with a dash of wit</description>
      <language>en-us</language>
      <pubDate>2017-06-14 12:46:47 UTC</pubDate>
      <lastBuildDate>2017-06-14 13:14:47 UTC</lastBuildDate>
      <webMaster>hello@padlet.com</webMaster>
      <image>
         <url></url>
      </image>
      <item>
         <title>Terms</title>
         <author>20cturner</author>
         <link>https://padlet.com/20cturner/hbvhxbj0a2wp/wish/176395347</link>
         <description><![CDATA[<div><figure class="attachment attachment-preview" data-trix-attachment="{&quot;contentType&quot;:&quot;image&quot;,&quot;height&quot;:637,&quot;url&quot;:&quot;http://www.basic-math-explained.com/images/math-terms-divi1.jpg&quot;,&quot;width&quot;:1003}" data-trix-content-type="image"><img src="http://www.basic-math-explained.com/images/math-terms-divi1.jpg" width="1003" height="637"><figcaption class="caption"></figcaption></figure>a single number or variable</div>]]></description>
         <enclosure url="" />
         <pubDate>2017-06-14 12:53:03 UTC</pubDate>
         <guid>https://padlet.com/20cturner/hbvhxbj0a2wp/wish/176395347</guid>
      </item>
      <item>
         <title>SLFE</title>
         <author>20cturner</author>
         <link>https://padlet.com/20cturner/hbvhxbj0a2wp/wish/176395650</link>
         <description><![CDATA[<div>subtractive law for exponents<figure class="attachment attachment-preview" 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" width="300" height="168"><figcaption class="caption"></figcaption></figure></div>]]></description>
         <enclosure url="" />
         <pubDate>2017-06-14 12:55:14 UTC</pubDate>
         <guid>https://padlet.com/20cturner/hbvhxbj0a2wp/wish/176395650</guid>
      </item>
      <item>
         <title>MLFE</title>
         <author>20cturner</author>
         <link>https://padlet.com/20cturner/hbvhxbj0a2wp/wish/176396058</link>
         <description><![CDATA[<div>multiplicative law for exponents<figure class="attachment attachment-preview" 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&quot;,&quot;width&quot;:313}" 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" width="313" height="161"><figcaption class="caption"></figcaption></figure></div>]]></description>
         <enclosure url="" />
         <pubDate>2017-06-14 12:57:49 UTC</pubDate>
         <guid>https://padlet.com/20cturner/hbvhxbj0a2wp/wish/176396058</guid>
      </item>
      <item>
         <title>ALFE</title>
         <author>20cturner</author>
         <link>https://padlet.com/20cturner/hbvhxbj0a2wp/wish/176396162</link>
         <description><![CDATA[<div>additive law for exponents<figure class="attachment attachment-preview" 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0y5KghKpQiqTdb+2qYVHh+Yr8a15R0KmMLxSIAmmz1I1SapjYvn9xHARDxd0Eyq6Mylc23NduKqSLTd7Gexg86AN99ex9unbmhwLSxSItiz3wpE6KUnT2OpZQJ34K4fbqacfPGGYkpkebvYmjNXe7LVlXHch9dxZGkiBiXOUrf1y5RyZaz/iam4YmPLQqQpI5NXiTckNPZQcbEWA4oIaWzuA2+Nu41oCO4C3TqLY+stemjkCReY/efywimTSPUMwmQzCNFMd0ltcA6QBXDuI1bpH7y5lfneAvhlCWu8aL9swXNKHXCmcHoau3/goUYRkhmSE3ShjC9udg9ct6Hbe4SJbLIyJq9eNtXQdF5QWUel5gWowl0iSIFGH57AErQqc5lMbKUnM4aEEWipH283jxvUlMmAvkkSZ8xCXTMTzXOPdny/d9AHHp/iIfAlUF6SQYI27PZB0IZzlD3mBpZCdu8AAbwprR+/iuPEGV9MoHXCT2J9rreujxkkaPROgIlSOUlxLDjymsJhSfKLNLETc02zx2N55RKS4Jt5Ov2mcvWXrpWOXjHFzHNLuvjk9zXXbNZm7z0Tmap5nM+4EozDxtNmPXmfKzyNbYqTWa745aOS6l9iY6CS7j+vO6Nxrd6+PTv/Ued8WeYjQYxks8Gm36sTR03ua8rgWsf3+ZK1xdtJlrYlhyMikLkVHmu3PJPXWxetGY+063WuLj8TZAPeABhGS41eR8HTQMyKil+n44PSw2arjU5wiW11G7/WkUnjAFPOUMxtR7zVzawcHhyfdFnfwYwyMzBPhaCsydzkuRPLAlDk1diyyCjFUwiNwZNvTzdaLYd4DEpy1iMmGhdqzVvd6DbrwpNursyvRuYR+dHbpTGKNnhdSu2w1T9aOGkeHnWYLAw5kFn4ETaYyDyXjjqvFRoAgbAGQfZstoWeR3fqif7HWbjU7r89OT/900sRui9qhYHeAKAZ4ATKGf7Sa14dHB43jN53mD6tMLuAs4eflWDQWuB+VkWUe5uEprdZexcCU40bj6PXb5jnUjYV5ziUwh3ucWFwEs5YYC8YDP44bB429w5OX3fettl3kzNFGtwYvqFZvn6e7Fx8O9xqN07UPne55j8cbcP+x7SWX77q7lh0VgrEoqHE4s3a3eKthMNZVJ/fu7Oj0dO/4w9uLZrrVu2zX+4FjLikB4sSh9KMQRzaO5y6Oll+xVmtftlrpbuckt3bWOG2c/eebzlW35YZmMQnhAzpXAtdoLBosdqyXBj6uD9cwHu/o7Oz4MJe7uABWzlu91dV2u11Haoa3kBvKS+RTkjpcctkDpLvdP3c6udza8d7eKcreu9z1y6v0+9ZlvSY+lhksxTm4LHMFxN4TMSqz13qfbjavrnO514fHe0dHjcYBonF0dLbHsDaIY3b4CJNi2gbK1tph7sPJCUb6pVuryCPnj8kIhkPclwW6ATjSMGsRwAgIMWqbUKeH3DqyzmW9uzoJ7fZ7bGpfWPgSESc4gDEwfCxA13Bgxg0LFoYAWh2cUMgypSLqY8yJvkNuMEHMu01gbDiizIcM4SFsGM6ITmLNJDKM6iILHMGjTuA7H+gfyQR2rjCGfI8RhShS4ok8uTcVBtetKUkVSVGP3/dD7d4aDC0s0ptce5Qvk96u43Tnto/yh6LxT5UU6Nh9Y5waznuZs18jLW9l/QvJlOh6cowTykomdRM6LIgftVs9pljsP+FpQNHssfmqliXjFg3URDaclYxwaC4UaBs7Q/KmGqaaH1xM1w1rzM4j4aKWVVO6GlLDNKNM/bwqBVl3PpXd3TVISMsobOF0JTt+Rd9QMUghpGXnwYFlElUYXH8LKREy1JRQwhwdHgK3bAZURqImpSlDmV4OUu6eCGS/L2IFsIYsj8IYdyoiAslC8H8uDwijVlUHD4ZIloY8SRiyxKsetH8CzoRISMI1TwzfmHoLMCtYdsJGKG4IwrOzTF3neUQcT9qIZ8mzNK/kdV0Zv8/UbPBEfVjFXVISBp5ot0I7JOIedBdr0BWarxKDrXTiUdskTm2lsqTicCABB1QvByUh3i8i4owV3gy1QoTsVAYrc1cYuPGOC0FVrH7WYT4WCEnPNgZB7tZPsDPreU3BVt/CPBuKnwOQo50kGgAnq4hbrwwrknuYwoJKrbk13oV3+69dnxtzl8ua1yPvLz0buW2huqFIlWDYzo5ZBkXwpSg4q6j+Ijfvtt/eSFCy4vHdFHxWRuLFR7wtNV05ABi39snnNzZ2t8qqXYUqdoNS9Y1Q/aoUPXJANua9RwDFaIVdV8eVYKoSTgwmSepVyT3oswcpSyB3mMlVdCfDUp5YYbWQ92a27ohnXw6oFDbNFWukr+n20CvFfBiUnJFslS1SHnTaKuWE19FPPX+gGyfsAHgzdnSirbDMzAjJl4i+4909Zd8Zsj3jgr4uKWV9Mft/UOmhbk7sgoc3elJ277ci4+IO7qdoxHD4mTFmZv50Ec4M9sKEWeLTBCWDsfLGA2989CAY2EzqU6TgyWz2tMQSSyyxKHhXaj5RfHIUUO+6AJ8w0Yhe0D+Z+SIlCe9DLcQqsPsId331k4AysDMsxXtqzdCT06/RfvQoDK7vJzLAgaITXRlnEXQtT/ML8zPdP0Z4pzIKb9/YRppBI5V9sHWP+aPofOg/lzHOq0UcZ2OcRiZG8n9sGOUvusmHlCFZKbSgZbVFZHoDXH+RvmPSTXsVeywHWiRCSpsLrM6ttke+K/SUU566k1QSvA6DD107kIgkpKwFBiYkfHkrbE3vLq99mQ6GW6okuGWZ4x9iRwfVwuqk5P15q9O8hefu8HDQ97NMmBmsLPL9I6UBfyspKUQ1impkzLbp1P+EtkTC9DbbRzgcSDQZzzrh6WM5oKa5Md991jWjHw+lDz0oocZJMGho4zwpIbWg9R82lSJqXJ0hBkNzPEkOB8YK0cuOIIzjQCsrUnW+u5WUNtbdwkpDzlVJIHH4yYzRvgiNe2OGSkpIn3puq2dcB54xysLd3yw56S1J0FgUgevch39bmkpUOrgphHNXWyRFGNeceW5QN6zQ2LntQAa65w7hgTnYENb7/lR891UibxA9omd0wmYgm6OfKdZDKjGzJBG2FAuEOpvE8VzDn2kHkapnNf2BOSA0KziV0dj7v8KCko2QTJy9TIuUi/2kzAVu79CTLGuhvhYYuwRfzjQDghvJfMXxnnIOBsjzcqAUWNHmqGCPuQySISe8QOfvQFtHqwCtYhpQHreGIXi7Sa86EcbTIo7vHtvycUBSKkeSVWOUHOAbkVQfUsm5cJBwNFPiHESyULXkOmG5e1+LoDk7CiD5Fa8LXNsiqdlGqxA6GJ2IOM5B2Axy8NcSejmgvGQMPAj6kTTnwkHQ9fCyR0UTxg6M+VqFT0ernpqwjSUM3t8qdGS/1dKWkppNKDX0tjv74tyoC2G2JwYM4gvQBRoum/hEmD1Sr5hE2TGJYEhE4bJOhZFlqCtayrddhDDz2/OyEbVkkRQr5WFtIlVU2p+tJGGOBKKA0eIWN3ja6LcfUUiledmJz9odlFg4z3kMHAzAjv2gusKlgMTHxKbyszb08B3jJW7FgWRohr6Alzdq7GaE0iq3hDQx1c1J+a5LGbeTg4hSnLDYdHtovoLD9/SOTB8HDp3jOHDOW5lEfsLzv3eAz/CO2pdnEejfN0pgnezAzbEcUEnCV3QFFUMy5hymZ5fgL24BJYyAKwf6Tp6E7RfxjVtDoYkIGOrNu7/a+HEh5XZ5HkYme1Y2/gXO2iZMau5LRu8Llmt3jA2i2UIx7n4d34CL2548MfTXIPSye98xfjFGEma8Ofko4AaFa/uqEw08YUFqa9ya88cM1/4pW+6hCdOD/Yd75G+BcKbkutvBE56MSGjzWTR4ZNDxfp1sONGpMEkfOyqUsk9SCgAmznqdfZ0pyYy/A0kmnqQUIHRvq8c9RrjEEkssscQSSyzxkKBUkbS7PML6BACT1VREKz3ZSel0KMCNW/YT5yBDMtoiI58eNfRIkmSKJCxJ0lNbtpwWlKTKuvkEl+tmg7C8cfWFHHw68Jn/ZDH7iVkCatmvL7Fhblj61k2udCNZ0FgIFm5rVfjoVSeCrwTxmkDmz7wBWS2rZJVgMqmTopX/yCcRNIw+q5VZ5kKYNAI/dsxeZIJP7OMA2wTEGh1vMwpWUiNWkKhUl7i+KBp5Ep6/0A3qb/J4NJQAyaiQ0sbk5B8lbmqTE5bIApi37ueJhnuG5olEpXok7oM3kJ1xsKE+xRsp756lw/MC6mzZxqPvrEjx3iJ07hE7GKU41Qa2NBEKwuThIV90uhgoaNfV6W6T8QFsY7oHFD5GDDVMU5JPLexpZuRTyScx8t8K9mtSI1L+6Sn+tLCfZgqR+BMcAKaEVsiSwu79BWg+Slj7uvY433Z+b4D58KftXCE4V9wxn+J8eCYk84XwE4yBnAFqRbGEJ3ljNDUoHxA+3WFxiSWWWGKJJZZYYoklllhiCcT/A7SxlxwnMrv1AAAAAElFTkSuQmCC&quot;,&quot;width&quot;:259}" 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" width="259" height="194"><figcaption class="caption"></figcaption></figure></div>]]></description>
         <enclosure url="" />
         <pubDate>2017-06-14 12:58:34 UTC</pubDate>
         <guid>https://padlet.com/20cturner/hbvhxbj0a2wp/wish/176396162</guid>
      </item>
      <item>
         <title>power</title>
         <author>20cturner</author>
         <link>https://padlet.com/20cturner/hbvhxbj0a2wp/wish/176396261</link>
         <description><![CDATA[<div>how many times to use the number in a multiplication<figure class="attachment attachment-preview" 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width="144" height="128"><figcaption class="caption"></figcaption></figure></div>]]></description>
         <enclosure url="" />
         <pubDate>2017-06-14 12:59:13 UTC</pubDate>
         <guid>https://padlet.com/20cturner/hbvhxbj0a2wp/wish/176396261</guid>
      </item>
      <item>
         <title>zeropower</title>
         <author>20cturner</author>
         <link>https://padlet.com/20cturner/hbvhxbj0a2wp/wish/176396414</link>
         <description><![CDATA[<div>commonly taught that any number to the <strong>zero power</strong> is 1, and <strong>zero</strong> to any <strong>power</strong>is <strong>0</strong>. But if that is the case<figure class="attachment attachment-preview" data-trix-attachment="{&quot;contentType&quot;:&quot;image&quot;,&quot;height&quot;:190,&quot;url&quot;:&quot;data:image/png;base64,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&quot;,&quot;width&quot;:248}" data-trix-content-type="image"><img src="data:image/png;base64,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" width="248" height="190"><figcaption class="caption"></figcaption></figure></div>]]></description>
         <enclosure url="" />
         <pubDate>2017-06-14 13:00:15 UTC</pubDate>
         <guid>https://padlet.com/20cturner/hbvhxbj0a2wp/wish/176396414</guid>
      </item>
      <item>
         <title>exponents</title>
         <author>20cturner</author>
         <link>https://padlet.com/20cturner/hbvhxbj0a2wp/wish/176396584</link>
         <description><![CDATA[<div>quantity representing the power to which a given number or expression is to be raised, usually expressed as a raised symbol beside the number or expression<figure class="attachment attachment-preview" 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width="276" height="183"><figcaption class="caption"></figcaption></figure></div>]]></description>
         <enclosure url="" />
         <pubDate>2017-06-14 13:01:25 UTC</pubDate>
         <guid>https://padlet.com/20cturner/hbvhxbj0a2wp/wish/176396584</guid>
      </item>
      <item>
         <title>distribute</title>
         <author>20cturner</author>
         <link>https://padlet.com/20cturner/hbvhxbj0a2wp/wish/176396704</link>
         <description><![CDATA[<div>one of the most frequently used properties in <strong>math</strong><figure class="attachment attachment-preview" 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width="211" height="109"><figcaption class="caption"></figcaption></figure></div>]]></description>
         <enclosure url="" />
         <pubDate>2017-06-14 13:02:16 UTC</pubDate>
         <guid>https://padlet.com/20cturner/hbvhxbj0a2wp/wish/176396704</guid>
      </item>
      <item>
         <title>factor</title>
         <author>20cturner</author>
         <link>https://padlet.com/20cturner/hbvhxbj0a2wp/wish/176396840</link>
         <description><![CDATA[<div>another term for factorize<figure class="attachment attachment-preview" 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width="214" height="236"><figcaption class="caption"></figcaption></figure></div>]]></description>
         <enclosure url="" />
         <pubDate>2017-06-14 13:03:07 UTC</pubDate>
         <guid>https://padlet.com/20cturner/hbvhxbj0a2wp/wish/176396840</guid>
      </item>
      <item>
         <title>product</title>
         <author>20cturner</author>
         <link>https://padlet.com/20cturner/hbvhxbj0a2wp/wish/176397134</link>
         <description><![CDATA[<div>the result of multiplying, or an expression that identifies factors to be multiplied<figure class="attachment attachment-preview" 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width="160" height="160"><figcaption class="caption"></figcaption></figure></div>]]></description>
         <enclosure url="" />
         <pubDate>2017-06-14 13:04:59 UTC</pubDate>
         <guid>https://padlet.com/20cturner/hbvhxbj0a2wp/wish/176397134</guid>
      </item>
      <item>
         <title>base</title>
         <author>20cturner</author>
         <link>https://padlet.com/20cturner/hbvhxbj0a2wp/wish/176397162</link>
         <description><![CDATA[<div>radix is the number of different digits or combination of digits and letters that a system of counting uses to represent numbers<figure class="attachment attachment-preview" 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width="216" height="131"><figcaption class="caption"></figcaption></figure></div>]]></description>
         <enclosure url="" />
         <pubDate>2017-06-14 13:05:11 UTC</pubDate>
         <guid>https://padlet.com/20cturner/hbvhxbj0a2wp/wish/176397162</guid>
      </item>
      <item>
         <title>degree</title>
         <author>20cturner</author>
         <link>https://padlet.com/20cturner/hbvhxbj0a2wp/wish/176397289</link>
         <description><![CDATA[<div>most common <strong>meaning</strong> is the unit of angle measure defined such that an entire rotation is<figure class="attachment attachment-preview" 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         <enclosure url="" />
         <pubDate>2017-06-14 13:06:05 UTC</pubDate>
         <guid>https://padlet.com/20cturner/hbvhxbj0a2wp/wish/176397289</guid>
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