<?xml version="1.0"?>
<rss version="2.0">
   <channel>
      <title>My phenomenal wall by Emely Duran Garcia</title>
      <link>https://padlet.com/3048051/vf4svjyf2o1f</link>
      <description>Made with mirth</description>
      <language>en-us</language>
      <pubDate>2017-08-28 19:13:31 UTC</pubDate>
      <lastBuildDate>2024-05-18 07:00:04 UTC</lastBuildDate>
      <webMaster>hello@padlet.com</webMaster>
      <image>
         <url></url>
      </image>
      <item>
         <title>Friction</title>
         <author>3048051</author>
         <link>https://padlet.com/3048051/vf4svjyf2o1f/wish/183224346</link>
         <description><![CDATA[<div>the resistance that one surface or object encounters when moving over another.https://en.wikipedia.org/wiki/Friction</div>]]></description>
         <enclosure url="" />
         <pubDate>2017-08-28 19:14:24 UTC</pubDate>
         <guid>https://padlet.com/3048051/vf4svjyf2o1f/wish/183224346</guid>
      </item>
      <item>
         <title>Kinetic Friction </title>
         <author>3048051</author>
         <link>https://padlet.com/3048051/vf4svjyf2o1f/wish/183225754</link>
         <description><![CDATA[<div><strong>Kinetic friction</strong> is a force that acts between moving surfaces. An object that is being moved over a surface will experience a force in the opposite direction as its movement.<a href="www.softschools.com/formulas/physics/kinetic_friction_formula/92/">www.softschools.com/formulas/physics/kinetic_friction_formula/92/</a><br><br><br>The magnitude of the force depends on the coefficient of <strong>kinetic friction</strong> between the two kinds of material.<br><figure class="attachment attachment-preview" data-trix-attachment="{&quot;contentType&quot;:&quot;image&quot;,&quot;height&quot;:194,&quot;url&quot;:&quot;data:image/jpeg;base64,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&quot;,&quot;width&quot;:259}" data-trix-content-type="image"><img src="data:image/jpeg;base64,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" width="259" height="194"><figcaption class="caption"></figcaption></figure></div>]]></description>
         <enclosure url="" />
         <pubDate>2017-08-28 19:19:22 UTC</pubDate>
         <guid>https://padlet.com/3048051/vf4svjyf2o1f/wish/183225754</guid>
      </item>
      <item>
         <title>Static Friction</title>
         <author>3048051</author>
         <link>https://padlet.com/3048051/vf4svjyf2o1f/wish/183226013</link>
         <description><![CDATA[<div><strong>Static friction</strong> is a force that keeps an object at rest. It must be overcome to start moving the object. Once an object is in motion, it experiences kinetic <strong>friction.&nbsp;</strong><a href="www.softschools.com/formulas/physics/static_friction_formula/30/">www.softschools.com/formulas/physics/static_friction_formula/30/</a></div>]]></description>
         <enclosure url="" />
         <pubDate>2017-08-28 19:20:23 UTC</pubDate>
         <guid>https://padlet.com/3048051/vf4svjyf2o1f/wish/183226013</guid>
      </item>
      <item>
         <title>Average speed</title>
         <author>3048051</author>
         <link>https://padlet.com/3048051/vf4svjyf2o1f/wish/183226174</link>
         <description><![CDATA[<div>Average speed can be viewed as the rate of change in distance with respect to time. A car traveling at an average speed of <strong>25 miles per hour</strong> covers an average distance of 25 miles every hour. study.com/academy/lesson/calculating-average-speed-formula-practice-problems.html</div>]]></description>
         <enclosure url="" />
         <pubDate>2017-08-28 19:21:10 UTC</pubDate>
         <guid>https://padlet.com/3048051/vf4svjyf2o1f/wish/183226174</guid>
      </item>
      <item>
         <title>Net force</title>
         <author>3048051</author>
         <link>https://padlet.com/3048051/vf4svjyf2o1f/wish/183226427</link>
         <description><![CDATA[<div>In physics, the Net force is the overall force acting on an object. To calculate net force, the body is isolated and interactions with the environment or other constraints are represented as forces and torques in a free-body diagram https://en.wikipedia.org/wiki/Net_force</div>]]></description>
         <enclosure url="" />
         <pubDate>2017-08-28 19:22:10 UTC</pubDate>
         <guid>https://padlet.com/3048051/vf4svjyf2o1f/wish/183226427</guid>
      </item>
      <item>
         <title>Balanced force</title>
         <author>3048051</author>
         <link>https://padlet.com/3048051/vf4svjyf2o1f/wish/183226772</link>
         <description><![CDATA[<div><strong>Balance forces</strong> are two <strong>forces</strong> acting in opposite directions on an object, and equal in size. Anytime there is a <strong>balanced force</strong> on an abject, the object stays still or continues moving continues to move at the same speed and in the same direction.eschooltoday.com/science/forces/balanced-forces.html</div>]]></description>
         <enclosure url="" />
         <pubDate>2017-08-28 19:23:19 UTC</pubDate>
         <guid>https://padlet.com/3048051/vf4svjyf2o1f/wish/183226772</guid>
      </item>
      <item>
         <title>Reference point</title>
         <author>3048051</author>
         <link>https://padlet.com/3048051/vf4svjyf2o1f/wish/183227051</link>
         <description><![CDATA[<div>a basis or standard for evaluation, assessment, or comparison; a criterion.<a href="https://www.collinsdictionary.com/us/dictionary/english/reference-point">https://www.collinsdictionary.com/us/dictionary/english/reference-point</a></div>]]></description>
         <enclosure url="" />
         <pubDate>2017-08-28 19:24:16 UTC</pubDate>
         <guid>https://padlet.com/3048051/vf4svjyf2o1f/wish/183227051</guid>
      </item>
      <item>
         <title>Motion</title>
         <author>3048051</author>
         <link>https://padlet.com/3048051/vf4svjyf2o1f/wish/183227289</link>
         <description><![CDATA[<div>the action or process of moving or being <br><br>moved.www.dictionary.com/browse/motion <figure class="attachment attachment-preview" data-trix-attachment="{&quot;contentType&quot;:&quot;image&quot;,&quot;height&quot;:980,&quot;url&quot;:&quot;https://d2gk6qz8djobw9.cloudfront.net/home/parkour_banner.jpg&quot;,&quot;width&quot;:2048}" data-trix-content-type="image"><img src="https://d2gk6qz8djobw9.cloudfront.net/home/parkour_banner.jpg" width="2048" height="980"><figcaption class="caption"></figcaption></figure></div>]]></description>
         <enclosure url="" />
         <pubDate>2017-08-28 19:25:03 UTC</pubDate>
         <guid>https://padlet.com/3048051/vf4svjyf2o1f/wish/183227289</guid>
      </item>
      <item>
         <title>Acceleration</title>
         <author>3048051</author>
         <link>https://padlet.com/3048051/vf4svjyf2o1f/wish/183227604</link>
         <description><![CDATA[<div>a vehicle's capacity to gain speed within a short time. <br><br>https://en.wikipedia.org/wiki/Acceleration<br><br><br><br><br><br>my car gains sooo many speed <br><figure class="attachment attachment-preview" data-trix-attachment="{&quot;contentType&quot;:&quot;image&quot;,&quot;height&quot;:162,&quot;url&quot;:&quot;data:image/jpeg;base64,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&quot;,&quot;width&quot;:300}" data-trix-content-type="image"><img src="data:image/jpeg;base64,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" width="300" height="162"><figcaption class="caption"></figcaption></figure></div>]]></description>
         <enclosure url="" />
         <pubDate>2017-08-28 19:26:08 UTC</pubDate>
         <guid>https://padlet.com/3048051/vf4svjyf2o1f/wish/183227604</guid>
      </item>
      <item>
         <title>Force</title>
         <author>3048051</author>
         <link>https://padlet.com/3048051/vf4svjyf2o1f/wish/183228388</link>
         <description><![CDATA[<div>In physics, a force is any interaction that, when unopposed, will change the motion of an object. A force can cause an object with mass to change its velocity, i.e., to accelerate. Force can also be described intuitively as a push or a pull&nbsp;<br><br>https://www.merriam-webster.com/dictionary/force<br><br>when someone is pulling on a rope you use force </div><div><br></div>]]></description>
         <enclosure url="https://padletuploads.blob.core.windows.net/prod/215827790/ccd460bd4ecc23a478e951d6697c6219/download.png" />
         <pubDate>2017-08-28 19:28:45 UTC</pubDate>
         <guid>https://padlet.com/3048051/vf4svjyf2o1f/wish/183228388</guid>
      </item>
   </channel>
</rss>
