<?xml version="1.0"?>
<rss version="2.0">
   <channel>
      <title>G9 ANGLES AND LINES Project by Mikail Serce</title>
      <link>https://padlet.com/mserce/3noy7ttsus70</link>
      <description>GROUP PROJECT</description>
      <language>en-us</language>
      <pubDate>2017-12-06 01:37:23 UTC</pubDate>
      <lastBuildDate>2023-05-21 17:05:07 UTC</lastBuildDate>
      <webMaster>hello@padlet.com</webMaster>
      <image>
         <url>https://padlet-assets.s3.amazonaws.com/icons/Alarmclock.png</url>
      </image>
      <item>
         <title></title>
         <author>mserce</author>
         <link>https://padlet.com/mserce/3noy7ttsus70/wish/213555084</link>
         <description><![CDATA[<div>Dear students you are going to design A PADLET</div><div>Your PADLET must have a definition, notation and an example of the terms below;</div><div><br><br></div><div>·&nbsp; &nbsp; &nbsp; Angle</div><div>·&nbsp; &nbsp; &nbsp; Revolution&nbsp;</div><div>·&nbsp; &nbsp; &nbsp; Straight Angle&nbsp;</div><div>·&nbsp; &nbsp; &nbsp; Right Angle&nbsp;</div><div>·&nbsp; &nbsp; &nbsp; Acute Angle&nbsp;</div><div>·&nbsp; &nbsp; &nbsp; Obtuse Angle&nbsp;</div><div>·&nbsp; &nbsp; &nbsp; Reflex Angle&nbsp;</div><div>·&nbsp; &nbsp; &nbsp; Line AB&nbsp;</div><div>·&nbsp; &nbsp; &nbsp; Line segment AB&nbsp;</div><div>·&nbsp; &nbsp; &nbsp; distance AB&nbsp;</div><div>·&nbsp; &nbsp; &nbsp; Concurrent lines&nbsp;</div><div>·&nbsp; &nbsp; &nbsp; Collinear points&nbsp;</div><div>·&nbsp; &nbsp; &nbsp; Perpendicular lines&nbsp;</div><div>·&nbsp; &nbsp; &nbsp; Parallel lines&nbsp;</div><div>·&nbsp; &nbsp; &nbsp; A transversal&nbsp;</div><div><br><br></div>]]></description>
         <enclosure url="" />
         <pubDate>2017-12-06 01:39:46 UTC</pubDate>
         <guid>https://padlet.com/mserce/3noy7ttsus70/wish/213555084</guid>
      </item>
      <item>
         <title>1) Angle</title>
         <author>y_haeji</author>
         <link>https://padlet.com/mserce/3noy7ttsus70/wish/213563169</link>
         <description><![CDATA[<div>-Definition<br>:the <mark>space&nbsp; between two intersecting line</mark>, usually measured in degrees.</div><blockquote><var><ol><li>-Notation<sub><sup><figure class="attachment attachment--preview" data-trix-attachment="{&quot;contentType&quot;:&quot;image&quot;,&quot;height&quot;:768,&quot;url&quot;:&quot;https://i.ytimg.com/vi/dcKBYD3vFz0/maxresdefault.jpg&quot;,&quot;width&quot;:1280}" data-trix-content-type="image"><img src="https://i.ytimg.com/vi/dcKBYD3vFz0/maxresdefault.jpg" width="1280" height="768"><figcaption class="attachment__caption"></figcaption></figure></sup></sub>-example</li></ol></var></blockquote><div>: &lt; ABC is 90 degree</div>]]></description>
         <enclosure url="" />
         <pubDate>2017-12-06 02:52:22 UTC</pubDate>
         <guid>https://padlet.com/mserce/3noy7ttsus70/wish/213563169</guid>
      </item>
      <item>
         <title>1) Angle</title>
         <author>ttm_thuy</author>
         <link>https://padlet.com/mserce/3noy7ttsus70/wish/213563496</link>
         <description><![CDATA[<div>&nbsp; &nbsp;-Definition :&nbsp; the space between two intersecting lines or surfaces at or close to the point where they meet, they measures it in degree.<br>&nbsp; -Notation :&nbsp;</div><div><br></div>]]></description>
         <enclosure url="" />
         <pubDate>2017-12-06 02:55:36 UTC</pubDate>
         <guid>https://padlet.com/mserce/3noy7ttsus70/wish/213563496</guid>
      </item>
      <item>
         <title>Angle </title>
         <author>rp_kirana</author>
         <link>https://padlet.com/mserce/3noy7ttsus70/wish/213563545</link>
         <description><![CDATA[<div>&nbsp; definition&nbsp;:</div><ol><li>the space within two lines or three or more planes diverging from a common point, or within two planes diverging from a common line.&nbsp;</li></ol>]]></description>
         <enclosure url="https://padletuploads.blob.core.windows.net/prod/215665759/71d9b5cd8a8f27c1d7441b368305b342/angle.png" />
         <pubDate>2017-12-06 02:56:00 UTC</pubDate>
         <guid>https://padlet.com/mserce/3noy7ttsus70/wish/213563545</guid>
      </item>
      <item>
         <title>Notation and Example</title>
         <author>rp_kirana</author>
         <link>https://padlet.com/mserce/3noy7ttsus70/wish/213564031</link>
         <description><![CDATA[<div>we can say this angle &lt; ACB<br><br></div>]]></description>
         <enclosure url="https://padletuploads.blob.core.windows.net/prod/215665759/4c2c064b3b5e4564c8610a7b110ebe25/angle.png" />
         <pubDate>2017-12-06 03:00:16 UTC</pubDate>
         <guid>https://padlet.com/mserce/3noy7ttsus70/wish/213564031</guid>
      </item>
      <item>
         <title></title>
         <author>mserce</author>
         <link>https://padlet.com/mserce/3noy7ttsus70/wish/213564067</link>
         <description><![CDATA[￼]]></description>
         <pubDate>2017-12-06 03:00:40 UTC</pubDate>
         <guid>https://padlet.com/mserce/3noy7ttsus70/wish/213564067</guid>
      </item>
      <item>
         <title>Revolution</title>
         <author>rp_kirana</author>
         <link>https://padlet.com/mserce/3noy7ttsus70/wish/213566096</link>
         <description><![CDATA[<div>360 degrees angle. one complete turn and it is full rotation</div>]]></description>
         <enclosure url="https://padletuploads.blob.core.windows.net/prod/215665759/8bfec1e4130b6bea269ff8bdc8666297/angle.gif" />
         <pubDate>2017-12-06 03:07:31 UTC</pubDate>
         <guid>https://padlet.com/mserce/3noy7ttsus70/wish/213566096</guid>
      </item>
      <item>
         <title>2)Revolution</title>
         <author>y_haeji</author>
         <link>https://padlet.com/mserce/3noy7ttsus70/wish/213566573</link>
         <description><![CDATA[<div>-Definition<br>: A 360° angle, a full rotation, a complete turn so it points back the same way <br>-Notation<br>&nbsp;<figure class="attachment attachment--preview" data-trix-attachment="{&quot;contentType&quot;:&quot;image&quot;,&quot;height&quot;:244,&quot;url&quot;:&quot;https://www.mathsisfun.com/definitions/images/angle-360.gif&quot;,&quot;width&quot;:272}" data-trix-content-type="image"><img src="https://www.mathsisfun.com/definitions/images/angle-360.gif" width="272" height="244"><figcaption class="attachment__caption"></figcaption></figure> -Example:<br> this donut has 360 degree of angle<br><br></div>]]></description>
         <enclosure url="" />
         <pubDate>2017-12-06 03:12:05 UTC</pubDate>
         <guid>https://padlet.com/mserce/3noy7ttsus70/wish/213566573</guid>
      </item>
      <item>
         <title>3)straight angle</title>
         <author></author>
         <link>https://padlet.com/mserce/3noy7ttsus70/wish/213566594</link>
         <description><![CDATA[<div>definition<br>- an angle of 180°. <br>notation<br> <figure class="attachment attachment--preview"><img src="https://dr282zn36sxxg.cloudfront.net/datastreams/f-d%3A6117bfebf670cf9fdcb9c4f1c0d74bd51de6ca11b02db6d12fe62e4d%2BIMAGE_TINY%2BIMAGE_TINY.1" width="616" height="180"><figcaption class="attachment__caption"></figcaption></figure>  example<br>&lt;abc=180  so &lt;abc is a straight angle</div>]]></description>
         <enclosure url="" />
         <pubDate>2017-12-06 03:12:17 UTC</pubDate>
         <guid>https://padlet.com/mserce/3noy7ttsus70/wish/213566594</guid>
      </item>
      <item>
         <title>Right angle</title>
         <author>dth_nam</author>
         <link>https://padlet.com/mserce/3noy7ttsus70/wish/213566641</link>
         <description><![CDATA[<div> </div><div> </div><div>definition<br>-an angle has  90° <br>notation  <figure class="attachment attachment--preview"><img width="225" height="225"><figcaption class="attachment__caption"></figcaption></figure> A= 90° </div>]]></description>
         <enclosure url="" />
         <pubDate>2017-12-06 03:12:48 UTC</pubDate>
         <guid>https://padlet.com/mserce/3noy7ttsus70/wish/213566641</guid>
      </item>
      <item>
         <title>5)Acute angle</title>
         <author></author>
         <link>https://padlet.com/mserce/3noy7ttsus70/wish/213566710</link>
         <description><![CDATA[<div>definition<br>- An acute angle ("acute" meaning "sharp") is an anglesmaller than a right angle (it is less than 90 degrees). <br>notation<br> <figure class="attachment attachment--preview"><img width="174" height="132"><figcaption class="attachment__caption"></figcaption></figure> &lt;abs=less than 90 degree<br>so it is acute angle</div>]]></description>
         <enclosure url="" />
         <pubDate>2017-12-06 03:13:40 UTC</pubDate>
         <guid>https://padlet.com/mserce/3noy7ttsus70/wish/213566710</guid>
      </item>
      <item>
         <title>Straight angle</title>
         <author>rp_kirana</author>
         <link>https://padlet.com/mserce/3noy7ttsus70/wish/213566712</link>
         <description><![CDATA[<div>definition : an angle of 180 degrees,  and it is half turn.&nbsp;</div>]]></description>
         <enclosure url="https://padletuploads.blob.core.windows.net/prod/215665759/91525c56496e44bb96c262e0fc9e435f/angle.gif" />
         <pubDate>2017-12-06 03:13:46 UTC</pubDate>
         <guid>https://padlet.com/mserce/3noy7ttsus70/wish/213566712</guid>
      </item>
      <item>
         <title>Right angle</title>
         <author>rp_kirana</author>
         <link>https://padlet.com/mserce/3noy7ttsus70/wish/213567107</link>
         <description><![CDATA[<div>-definition : 1/4 turn, it is 90 an angle of degrees </div>]]></description>
         <enclosure url="https://padletuploads.blob.core.windows.net/prod/215665759/d229e77043ae82292ef2309a99ff0050/right_angle.png" />
         <pubDate>2017-12-06 03:18:10 UTC</pubDate>
         <guid>https://padlet.com/mserce/3noy7ttsus70/wish/213567107</guid>
      </item>
      <item>
         <title>6)Obtuse Angle</title>
         <author>y_haeji</author>
         <link>https://padlet.com/mserce/3noy7ttsus70/wish/213567204</link>
         <description><![CDATA[<div>-Definition<br>:An obtuse angle is a form of angle that measures wider than 90° and less than 180°.<br>-Notation<figure class="attachment attachment--preview" data-trix-attachment="{&quot;contentType&quot;:&quot;image&quot;,&quot;height&quot;:231,&quot;url&quot;:&quot;https://www.mathsisfun.com/geometry/images/obtuse-angles.svg&quot;,&quot;width&quot;:424}" data-trix-content-type="image"><img src="https://www.mathsisfun.com/geometry/images/obtuse-angles.svg" width="424" height="231"><figcaption class="attachment__caption"></figcaption></figure>-Example:<figure class="attachment attachment--preview" data-trix-attachment="{&quot;contentType&quot;:&quot;image&quot;,&quot;height&quot;:194,&quot;url&quot;:&quot;https://cdn.xl.thumbs.canstockphoto.com/kid-girl-obtuse-angle-pose-eps-vector_csp41089642.jpg&quot;,&quot;width&quot;:296}" data-trix-content-type="image"><img src="https://cdn.xl.thumbs.canstockphoto.com/kid-girl-obtuse-angle-pose-eps-vector_csp41089642.jpg" width="296" height="194"><figcaption class="attachment__caption"></figcaption></figure>Jenny is illustration an obtuse angle.</div>]]></description>
         <enclosure url="" />
         <pubDate>2017-12-06 03:19:13 UTC</pubDate>
         <guid>https://padlet.com/mserce/3noy7ttsus70/wish/213567204</guid>
      </item>
      <item>
         <title>Acute angle </title>
         <author>rp_kirana</author>
         <link>https://padlet.com/mserce/3noy7ttsus70/wish/213567320</link>
         <description><![CDATA[<div>-definition : an angle that is smaller than right angle. the size between 0 degrees to 90 degrees</div>]]></description>
         <enclosure url="https://padletuploads.blob.core.windows.net/prod/215665759/e95511af7730d3eba69aa2df6f11dcc7/acute_angles.svg" />
         <pubDate>2017-12-06 03:20:46 UTC</pubDate>
         <guid>https://padlet.com/mserce/3noy7ttsus70/wish/213567320</guid>
      </item>
      <item>
         <title>Obtuse angle </title>
         <author>rp_kirana</author>
         <link>https://padlet.com/mserce/3noy7ttsus70/wish/213567685</link>
         <description><![CDATA[<div>definition : an angle that is bigger than the right angle. so it is between 1/4 and 1/2. that has size between 90 degrees to 180 degrees </div>]]></description>
         <enclosure url="https://padletuploads.blob.core.windows.net/prod/215665759/fe6baf0cf3d2014714b2d9dc29ca3fab/obtuse_angle.png" />
         <pubDate>2017-12-06 03:24:18 UTC</pubDate>
         <guid>https://padlet.com/mserce/3noy7ttsus70/wish/213567685</guid>
      </item>
      <item>
         <title>Reflex </title>
         <author>rp_kirana</author>
         <link>https://padlet.com/mserce/3noy7ttsus70/wish/213568012</link>
         <description><![CDATA[<div>an angle between 1/2 and 1 turn, so  that is more than 180 degrees less than 360 degrees <br>notation : </div>]]></description>
         <enclosure url="https://padletuploads.blob.core.windows.net/prod/215665759/a7c1876892f7523dcb987b0a7a3f5779/reflex_angles.svg" />
         <pubDate>2017-12-06 03:27:45 UTC</pubDate>
         <guid>https://padlet.com/mserce/3noy7ttsus70/wish/213568012</guid>
      </item>
      <item>
         <title>Line AB</title>
         <author>rp_kirana</author>
         <link>https://padlet.com/mserce/3noy7ttsus70/wish/213568342</link>
         <description><![CDATA[<div>definition : the endless straight line passing through the point A and B <br>notation : <br><br></div>]]></description>
         <enclosure url="https://padletuploads.blob.core.windows.net/prod/215665759/fada51407b56f15f43667b55f9a5f635/line_ab.png" />
         <pubDate>2017-12-06 03:31:12 UTC</pubDate>
         <guid>https://padlet.com/mserce/3noy7ttsus70/wish/213568342</guid>
      </item>
      <item>
         <title>line segment AB</title>
         <author></author>
         <link>https://padlet.com/mserce/3noy7ttsus70/wish/213568429</link>
         <description><![CDATA[<ul><li> A line segment is a part of a line that is bounded by two distinct end points, and contains every point on the line between its endpoints</li><li>Examples of line segments include the sides of a triangle or square</li></ul><div><br></div>]]></description>
         <enclosure url="https://padletuploads.blob.core.windows.net/prod/226906014/a5dd50565cc03927690c27c252a2fb66/angle.gif" />
         <pubDate>2017-12-06 03:32:09 UTC</pubDate>
         <guid>https://padlet.com/mserce/3noy7ttsus70/wish/213568429</guid>
      </item>
      <item>
         <title>Distance AB </title>
         <author>rp_kirana</author>
         <link>https://padlet.com/mserce/3noy7ttsus70/wish/213568598</link>
         <description><![CDATA[<div>definition : distance AB is the length of the line segment AB<br>notation : </div>]]></description>
         <enclosure url="https://padletuploads.blob.core.windows.net/prod/215665759/3d129193ea3535c6834a3be28724fa41/distance_AB.png" />
         <pubDate>2017-12-06 03:33:47 UTC</pubDate>
         <guid>https://padlet.com/mserce/3noy7ttsus70/wish/213568598</guid>
      </item>
      <item>
         <title>concurrent lines</title>
         <author></author>
         <link>https://padlet.com/mserce/3noy7ttsus70/wish/213568633</link>
         <description><![CDATA[<div>In geometry, three or more lines in a plane or higher-dimensional space are said to be concurrent if they intersect at a single point.</div>]]></description>
         <enclosure url="https://padletuploads.blob.core.windows.net/prod/226906014/2d86112a0dd3ad06df725e758d84e640/angl.png" />
         <pubDate>2017-12-06 03:34:20 UTC</pubDate>
         <guid>https://padlet.com/mserce/3noy7ttsus70/wish/213568633</guid>
      </item>
      <item>
         <title>7)Reflex Angle</title>
         <author>y_haeji</author>
         <link>https://padlet.com/mserce/3noy7ttsus70/wish/213568749</link>
         <description><![CDATA[<div>&nbsp;-Definition<br>:The reflex angle is the larger angle. It is more than 180° but less than 360° <br>-Notation<br>&nbsp;<figure class="attachment attachment--preview" data-trix-attachment="{&quot;contentType&quot;:&quot;image&quot;,&quot;height&quot;:141,&quot;url&quot;:null,&quot;width&quot;:203}" data-trix-content-type="image"><img src="null" width="203" height="141"><figcaption class="attachment__caption"></figcaption></figure> <br><br> -Example<br> <figure class="attachment attachment--preview" data-trix-attachment="{&quot;contentType&quot;:&quot;image&quot;,&quot;height&quot;:475,&quot;url&quot;:&quot;https://www.pizzaparma.us/wp-content/uploads/2017/07/Pizza_Parma_Pittsburgh_Pizza_Dinner__Lunch_Caterin.jpg&quot;,&quot;width&quot;:1024}" data-trix-content-type="image"><img src="https://www.pizzaparma.us/wp-content/uploads/2017/07/Pizza_Parma_Pittsburgh_Pizza_Dinner__Lunch_Caterin.jpg" width="1024" height="475"><figcaption class="attachment__caption"></figcaption></figure> Daehwi's just took one piece of pizza. now rest of the pizza is reflex angle<figure class="attachment attachment--preview" data-trix-attachment="{&quot;contentType&quot;:&quot;image&quot;,&quot;height&quot;:141,&quot;url&quot;:&quot;null&quot;,&quot;width&quot;:203}" data-trix-content-type="image"><img src="null" width="203" height="141"><figcaption class="attachment__caption"></figcaption></figure>&nbsp;</div>]]></description>
         <enclosure url="" />
         <pubDate>2017-12-06 03:35:27 UTC</pubDate>
         <guid>https://padlet.com/mserce/3noy7ttsus70/wish/213568749</guid>
      </item>
      <item>
         <title>2) Revolution</title>
         <author>ttm_thuy</author>
         <link>https://padlet.com/mserce/3noy7ttsus70/wish/213568846</link>
         <description><![CDATA[<div><br> -Definition : The movement of an object in a circular or elliptical course around , the total is 360<br>&nbsp; &nbsp;- Notation : <figure class="attachment attachment--preview" data-trix-attachment="{&quot;contentType&quot;:&quot;image&quot;,&quot;height&quot;:160,&quot;url&quot;:null,&quot;width&quot;:178}" data-trix-content-type="image"><img src="null" width="178" height="160"><figcaption class="attachment__caption"></figcaption></figure>&nbsp; -Example:&nbsp; <figure class="attachment attachment--preview" data-trix-attachment="{&quot;contentType&quot;:&quot;image&quot;,&quot;height&quot;:194,&quot;url&quot;:&quot;http://www.icoachmath.com/image_md/Revolution1.jpg&quot;,&quot;width&quot;:273}" data-trix-content-type="image"><img src="http://www.icoachmath.com/image_md/Revolution1.jpg" width="273" height="194"><figcaption class="attachment__caption"></figcaption></figure></div>]]></description>
         <enclosure url="" />
         <pubDate>2017-12-06 03:36:29 UTC</pubDate>
         <guid>https://padlet.com/mserce/3noy7ttsus70/wish/213568846</guid>
      </item>
      <item>
         <title>8)Line A B</title>
         <author></author>
         <link>https://padlet.com/mserce/3noy7ttsus70/wish/213568859</link>
         <description><![CDATA[<div>definition<br>- Line (Coordinate Geometry) Definition: A geometrical object that is straight, infinitely long and infinitely thin. <br>notation<br>&nbsp;<figure class="attachment attachment--preview" data-trix-attachment="{&quot;contentType&quot;:&quot;image&quot;,&quot;height&quot;:181,&quot;url&quot;:&quot;data:image/jpeg;base64,/9j/4AAQSkZJRgABAQAAAQABAAD/2wCEAAkGBxQHEBITEBMSFhUQExIZFxcVERUWHhoWFRgXFhoVFhcYHSkgGhonGxgaITEhJik3Ly4uFx8/ODM4NygtLysBCgoKBQUFDgUFDisZExkrKysrKysrKysrKysrKysrKysrKysrKysrKysrKysrKysrKysrKysrKysrKysrKysrK//AABEIALUA8AMBIgACEQEDEQH/xAAcAAEAAwEBAQEBAAAAAAAAAAAABgcIBQQDAgH/xABPEAABAwEEBAcLBwgJBQAAAAABAAIDBAUGERIHITFBEyJRYXGBkQgUFzJUYnKTobHSFUJSU4KSwRZkc6KjssLiGCMzQ0SUs9HhY4PD0/H/xAAUAQEAAAAAAAAAAAAAAAAAAAAA/8QAFBEBAAAAAAAAAAAAAAAAAAAAAP/aAAwDAQACEQMRAD8AvFERAREQEREBEUPv7pBp7lBglDpJZNbY2EA5R89xPijdzoJgi4dz7zQ3tpW1EGYAktc12GLXt2tOGreD0ELuICIiAiIgIiICIiAiIgIiICIiAi4d4r20d2iwVk7IjJjlBDnEjlwaCQOde2ybYgtmMSU0scrDvY4HDmPIeYoPeiIgIiICIiAiIgIirXTPfqW6UMUVMMJaoSf1hGORrMAS0fTxdv2IPrpN0nRXTaYYMslUR4u1sWOx0nPyN7cN9A0dJWX7rdWeeeY4uc7YBszPOxjB/wABcSaZ1Q4ue4uc4klzjiSTrJJO0qWXV0iVV1IeCpWU7Q44uc6HM5x852bXhu5EGkbjXYZdGjjpozmIJc9/0pHYZnYbhqAA5AFIVmfw22n+beo/mTw22n+beo/mQaYRZn8Ntp/m3qP5k8Ntp/m3qP5kGmEWZ/Dbaf5t6j+ZfibTVakg1PgbztgH8RKDTaLLDtL1rH/FD1EPwL8+F21vKv2EPwINUosreF21vKv2EPwJ4XbW8q/YQ/Ag1SizBBpmtWLbLE/0qdn8OC+/hutP829R/Mg0wizlBp3r2eNDSO+xIPc9ffw+Vnk1J+1+NBoZFQEOn6oHj0cB9GV7ffivdF3QOrjUGvmqf940H1053EqbUmFdTNMobEGSRt1uaGEkOa35zdesDWqYsm1p7DlElNLJE8b2uw6nDYRzFXZHp/hI41FKOiZp97QoNpAvPZl6s0sNNUQVR+eBFkef+o0O2+cNfLignujvTK20nNp7SyxyO1NnHFY48kg+YefxehXC1wcMRrBWHlZ+iC/9RZVVT0cjjJTzyNjDXazG55wBYdwxwxbs2oNKIiICIiAiIgKP3zulT3vp+BqAcWklkjcMzHbMW83KN6kCIMm360eVVznEyDhICcGzMBy8wePmO5jq5CV8bmWzQ0TxHaVEyaMn+0a6RsjceYPDXjm1HnWs6iBtS1zJGtc1wwc1wDgRyEHUVTOkLQuJs09lANOsupycAf0Tj4p806uQjYgldk3BsO2Ymy01PDJG7Y5s0x6jx9R5jrXt8Fdk+RM9bN8azhYtu1tyah3BOkhkYcJI3tOBw+bJG7/7r1FauuzaZtmjp6hzMhnhjeW8hcAcBzIOB4K7J8iZ62b408Fdk+RM9bN8amaIIZ4K7J8iZ62b41+4tF9lRHEUUfW6R3sc5TBEEaFwLNH+ApfUtK/v5BWb5BSeoapIiCN/kFZvkFJ6hqfkFZvkFJ6hq7Fq2lFZEMk9Q8Mjibi5x3DZsG07sFXVTpzs6I4NZVP5xEwDqzPxQSSbRrZc22hh+zmb+6QvgdFVkn/BM9bN8ajnh5oPqKv7kX/sX6j070DjrhqwOXJGf/Ig6s2hyypNkD2+jPL+JK+XgWsv6ub/ADD16bM0u2XXkDvgxE7pY3s/W1t9qmdDaEVotzwSRyNPzo3teO0IK6m0HWbJsdVN6Jmn3sXhk0CUZPFqaoDn4I/wK3EQU1JoBgPi1kw5MYmH3ELgXo0Q012Kd09TaJa1uoAUwLnu3MYOE1k/8q6r13jhutTPqKg6m6mtHjPedjGDl92srLt7r0VN+asOeHHF2WGFmLg0OOprRvcd53oI24Yk5ccMdSvHQ5oxdA9lfXtLSwh0EJ1EHdLIN3M3rK7uizRay7zG1Fa1r6o4FrSA5sPMNxk87du5TaSAiIgIiICIiAiIgIiIORa12qS2XNfU00MrmeK58YJHNjvHMV1WtDAABgBsA1al+kQFANMN83XSo2incBUVLi2MkA5Wt1vkwO8agOdyn6yrphvJ+UdqSlhxipv6mPkOQnM7rfj1AIJHol0j1RtBkFbUSSxVRyDhHZskh8Qg7gTxcNmsLQ6xXWUcthzhsgMcsfBvw3jM1sjT2EFbCu7ajbapKeobsniY/oLhiR1HEdSDpIiII7f6wReWz6inc4tzNzNcNeDoznbiN4xCybYdn/K9TBT5svDyxx5iMcM7g3HDftW0nNzAg7DqWNqI/JNox46u96pv7OUf7ILS/o/SeXM/y7vjX5f3P8oHFrYyeeBw/iKvsIgzPa2hO0qEExCGcD6uTKeyQN96hxbW3Qm1iopZR6UZI9zh2hbJXktGzYrVYY6iKORh+a9ocPagou5unCamc2O0mCVmzho2hrxzuaOK8dGB6VeNkWtDbUTZqaRskb9jmnHqI3HmOtU/f3Qm1wdNZWojWadzsQf0TzsPmu7VWdzr1VNxqvM3MAHZZ4XYgOAOBa4HY8bjuQW3p3upWW+aWSlY6VkQe10bNZa5xBz5d4IGGrZgvdog0b/k4wVNYwd9P8VpwPAs2Ycmc7zuGrlVh2Lakdt08VRA7NHM0OafeDyEHEEcoXuQEREBERAREQEREBERAREQEREEU0mXiF2rMnlBwke0xxfpJAQCOgYu+ys76K7vflLakEbxmjjJll52R68DzOdlb1qV90NeDv2tipGHi0rMzwD/AHsmvX0My/eKmnc/3dFnUDqp449Y7i80UZIHa7MexBDe6Lsrvatp6gDVUQlp9OE/C5vYp1oAtTv6yuCJ10sz2Yea7CQe1zuxfHuhbOFVZbJd9NOw4+bICw+3L2KI9zfaPBVVXTk6pYmPA543YHDqf7EGgEREBY5vrCaS061v0auf/UcVsZZU0z0gpLbqwNjzE/rfG0n24oNR0M3fEUbxsexju0Ar0KOaO6o1llULztNNED0tbl/BSNAREQFQ/dEXZZTuhrom4GV3BzYDa4DFjjz4Bw6gr4Vad0A9rbIIcQCaiHLzkZscPs4oON3ONsmenqaVx/sXtkZ6MmIcBzZm4/aVyLPnc3Y9+1fJ3sMenhG4fitBoCIiAiIgIiICIiAiIgIiIC8NtWkyx6eaeTxII3PPQ0Y4DnOzrXuVSd0Nb/eNHFSMPGq35n/o4iDh1vLfulBSdPHLfG0QDrlrajWduBkdiT0NGPUFr2zKJlmwxwxDBkLGsaPNaMAqH7na7/fVVNWPHFp28Gz9JJtI6GfvrQSCO6QbP+VLLrYsMS6nkLR5zBnb7WhZx0QWiLMtmkcTg2Rzoz/3Wlrf1i1aucMwwOwrHNuUxu7aMzG6jS1L8vQx+LT2AINkIvPQVQroo5W+LKxjx0PAcPevQgLNPdBQcDa4d9ZTQu7C9v8ACtLLP/dJQZaujk+nA9v3H4/xoLJ0MVHfFiUnmCVv3ZX/AIKbqs+59qOGsgt+rqZm9RDH/wASsiaVsILnkNA2kkADrKD6IoZbmk+zbGBzVLZHD5kH9acekcUdZVdXh09PkBbQ0wZ585zHqY3V2koLutCvisyN0s8jI42bXPcGgdZ9yzVpfv2299QyOnx72ps2UkYF7zqMmB2DAYAdPKo1atu118pmiaSad5PEjaMQCfoRtGA6grP0faF352T2pgGjAinBxJO7hXDUB5o27zuQSbQLdl1jUDqiVuWStc1wBGsRN8Ttxc7oIVnr8taGjAbBuC/SAiIgIiICIiAiIgIiICIiAspaX7d+XbWnLTiynPAs17o8cxHS/MexaTvlbAsCgqag7YonFvpnisH3iFlS6F333tro6Zr8pmLi55GbKAC5ziMRjs9qCfXC0q01z6COmbSzPeHPfI7Oxoc9x3bdWUNHUpB/SAh8il9ez4V8ou5/YPHrnn0acD3vX18AEPlsvqWfEg/n9ICHyKX17PhVSX6t5l5a+aqjjMYmyEtLg7jBoaTiOXBW54AIfLZfUs+JQvSfozbcqCGaOZ8rZJCx2ZgblOXM3DA8zkF1aI7R+UrGo3Y4mOMxHmMRLB7AFMVTPc32pwtPV0xP9lIyRo5pBld7WDtVzICpLulaXGOhl+i6dh+0GOH7pV2qq+6JpuFsuJ++Oqj7HMkb/sgqG6ukSqupSSU9JwbeFlL+Ec3M5pLWtwaDxfm7wVwrZvBU247NVTyynz3kgdDdg6gpjocuhTXwlqY6vhP6uNjmFj8p8Yg46jjtCtqn0MWXEQTFK/Dc6d2v7uCDMKLXVLo9sylGDaGm1fSjzntfiurBd6kp/EpaZvowRj8EGSbAvTV3cJNJM6PMdeDWHHpxBxVpXQ05va5sdpxgtOrhom4Ec749h+zh0FW/aN1qO02ls1LTvB5YW49TgMR1KitLujJl2GCqo83AFwa9jjm4Mu8Uhx1lhOrXrBw24oNDUdUyujZJE5r2SNDmuacQWnWCCvuqP7ne87n8LQSuxDQZYcTsGOEjB2h2HpK8EBERAREQEREBERAREQEREFOd0Xb3AU0FG08ad/CP9CPU0HpecfsLmdzhYeZ9TWOGpobDGcN5478OoMHWoLpctr5ctapc04shIhZ6MWo4dL8x61onRtYvyBZdLCRg7gw9/pycd2PRjh1IJOiIgKG6W7H+WrIqmgYuiaJW9MRzHD7OYdamS/EjBICHAEEEEHeDtCDL+hC2Pkm14mk8Wqa6E9LuMz9doHWtRrHFv0TrrWjNGw4OpKg5DzMdmY7syla5sO0W2tTQTs2TxMePtAHBB7lAtOFL3zYtSRtidC/skaD7HFT1RvSRD3xZNePzaU9bW5vwQUl3PFXwFqSM+tppB1tcx3uBWkVlbQpPwNt0nn8M3tiefwWqUBERAXAv5Qi0bMrY3DEOppSPSa0uafvNC76imkq8cN3bPnMrhnmikjiZjre9zS3UOQY4koM9aIak0ttURB8aRzD0PY5v4rWAWT9ENG6ttmjDQTwbzI7Dc1jScT14DrWsAgIiICIiAiIgIiICIiAuPe+2BYNDU1B/uYnlvO86mDrcQF2FBNMdgVF47NMVJxntlY90eIGdjQ7ijHeCQ7DzUGfdH1kG8VqUsTsXB0ofJvxYzjvx6QMOta9VP6D7gz2A+aqrIzG97eDjY7DMGkgveQNmOAA36irgQEREBERBnLuhrINHaMdQBxaqIYnD58XFP6uRWDoDtsWlZfAk8eje5h9B5L2H2uH2V0tL9033roMsDQ6aCQPjBOGYYZXMBOrWD2gKNaCrn1l3X1MtXGYmytYxrHEYuLSTnIB1Aaxr+kUFvri31jMtm1wG00tR/puXaXwraZtbFJG/HLKxzHYcjgWnDqKDKeiJ4jtqhJ+scOt0bwPetZBZCvFZc9xLRexj3tfTvzQy5cpc35rxu2H3rsw6YLWibh3y13O6CIn91BqXFeK0rVhslhfUTRxNG+R7W+/asrWhpKtSvBD62UA/V5Yv9MBc+hsOuvK/NHDUzuO15a93a92r2oLrvXpwpqEOZQMNQ/c92LIwevjO9nSqWtG0Ky/NWC/PPNKcrGNGwfRY0amtH/JVg3Y0FVFUQ6vlbC36EZD39Bd4jfarkutdCkuqzLSRBpIAc88Z7vSefcNXMg4GivR825sJklIdVTNAe4bGN28Gzr2neRzKfIiAiIgIiICIiAiIgIiICIiAiIgIiICIiAiIgIiIPLXWfFaDcs8UcjeSRjXjscFwpNHtmSOxNDTY80eA7BqUnRBxqC6lFZ+uKkpmEbxAzHtwxXYAwX9RAREQEREBERAREQEREBERAREQEREBERAREQEREBERAREQEREBERAREQEREBERAREQEREBERAREQEREBERAREQEREBERAREQEREBERAREQEREBERAREQf/2Q==&quot;,&quot;width&quot;:240}" data-trix-content-type="image"><img src="data:image/jpeg;base64,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" width="240" height="181"><figcaption class="attachment__caption"></figcaption></figure>example)<figure class="attachment attachment--preview" data-trix-attachment="{&quot;contentType&quot;:&quot;image&quot;,&quot;height&quot;:112,&quot;url&quot;:&quot;data:image/png;base64,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&quot;,&quot;width&quot;:451}" data-trix-content-type="image"><img src="data:image/png;base64,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" width="451" height="112"><figcaption class="attachment__caption"></figcaption></figure><figure class="attachment attachment--preview" data-trix-attachment="{&quot;contentType&quot;:&quot;image&quot;,&quot;height&quot;:90,&quot;url&quot;:null,&quot;width&quot;:79}" data-trix-content-type="image"><img src="null" width="79" height="90"><figcaption class="attachment__caption"></figcaption></figure>&nbsp;</div>]]></description>
         <enclosure url="" />
         <pubDate>2017-12-06 03:36:36 UTC</pubDate>
         <guid>https://padlet.com/mserce/3noy7ttsus70/wish/213568859</guid>
      </item>
      <item>
         <title>3) Straight Angle :</title>
         <author>ttm_thuy</author>
         <link>https://padlet.com/mserce/3noy7ttsus70/wish/213569130</link>
         <description><![CDATA[<div><br>&nbsp; -Definition:&nbsp; an angle is equal to&nbsp; 180°. <figure class="attachment attachment--preview" data-trix-attachment="{&quot;contentType&quot;:&quot;image&quot;,&quot;height&quot;:102,&quot;url&quot;:&quot;https://www.mathsisfun.com/geometry/images/straight-angle.gif&quot;,&quot;width&quot;:277}" data-trix-content-type="image"><img src="https://www.mathsisfun.com/geometry/images/straight-angle.gif" width="277" height="102"><figcaption class="attachment__caption"></figcaption></figure><br>&nbsp; -Notation:&nbsp; <figure class="attachment attachment--preview" data-trix-attachment="{&quot;contentType&quot;:&quot;image&quot;,&quot;height&quot;:203,&quot;url&quot;:&quot;https://dj1hlxw0wr920.cloudfront.net/userfiles/wyzfiles/35dc36b9-3487-4612-ab59-6a9d45e59196.gif&quot;,&quot;width&quot;:327}" data-trix-content-type="image"><img src="https://dj1hlxw0wr920.cloudfront.net/userfiles/wyzfiles/35dc36b9-3487-4612-ab59-6a9d45e59196.gif" width="327" height="203"><figcaption class="attachment__caption"></figcaption></figure>&nbsp; -Examples:<figure class="attachment attachment--preview" data-trix-attachment="{&quot;contentType&quot;:&quot;image&quot;,&quot;height&quot;:102,&quot;url&quot;:&quot;https://www.mathsisfun.com/geometry/images/straight-angle.gif&quot;,&quot;width&quot;:277}" data-trix-content-type="image"><img src="https://www.mathsisfun.com/geometry/images/straight-angle.gif" width="277" height="102"><figcaption class="attachment__caption"></figcaption></figure></div>]]></description>
         <enclosure url="" />
         <pubDate>2017-12-06 03:39:00 UTC</pubDate>
         <guid>https://padlet.com/mserce/3noy7ttsus70/wish/213569130</guid>
      </item>
      <item>
         <title>Collinear points </title>
         <author>rp_kirana</author>
         <link>https://padlet.com/mserce/3noy7ttsus70/wish/213569189</link>
         <description><![CDATA[<div>definition : are the points that lie in a straight line </div>]]></description>
         <enclosure url="https://padletuploads.blob.core.windows.net/prod/215665759/3b42573b856b8684a635096cc8501f72/collinear.png" />
         <pubDate>2017-12-06 03:39:34 UTC</pubDate>
         <guid>https://padlet.com/mserce/3noy7ttsus70/wish/213569189</guid>
      </item>
      <item>
         <title>10) Line Distance AB</title>
         <author>ts_babyazka</author>
         <link>https://padlet.com/mserce/3noy7ttsus70/wish/213569204</link>
         <description><![CDATA[<div>&nbsp; -Definition : The length of the line through A &amp; B<br>&nbsp; -Notation :<br>&nbsp;<figure class="attachment attachment--preview" data-trix-attachment="{&quot;contentType&quot;:&quot;image&quot;,&quot;height&quot;:187,&quot;url&quot;:&quot;data:image/png;base64,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&quot;,&quot;width&quot;:269}" data-trix-content-type="image"><img src="data:image/png;base64,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" width="269" height="187"><figcaption class="attachment__caption"></figcaption></figure>&nbsp; -Example : <br> <figure class="attachment attachment--preview" data-trix-attachment="{&quot;contentType&quot;:&quot;image&quot;,&quot;height&quot;:248,&quot;url&quot;:&quot;data:image/png;base64,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&quot;,&quot;width&quot;:203}" data-trix-content-type="image"><img src="data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAMsAAAD4CAMAAAB1y+ICAAAA/FBMVEX////a2trs7OwAAACzs7OTk5P8/Pz39/fl5eX6+vry8vLd3d3q6urg4OD19fXw8PDKyspVVf9sbGyfn5+7u7uqqqqZmZnW1tbFxcWLi4t3d3cxMTHIyMhTU/+xsbG5ubm5uf/x8f+CgoJGRkZ/f/9cXP/19f9gYGA/Pz/X1//f3/9mZv+GhoZ1df/ExP+dnf9nZ2etrf/Ozv9VVVWWlv84ODgdHR3o6P8TExMoKCiGhv9qav+Dg/9paf9LS//S0v+Ojv+9vf+Zmf9paeyoqP9WVuq/v+47O4hhYc9ycnsLCwCamvHQ0NrIyOyiorNeXtpFRbsAACxaWmszM5sPPpkZAAASiElEQVR4nN1dCXvaPBKWEfi+gjHmSEICSaAJpLQ0aWh6pN9273v3//+XlWQDlpGFMdgW+z5tQmYk24Olkfx6NALgENTqB1UvBJqcrpM5Oq4tSjU6lVPGcdJ1XFukknVG+CuXLYEppC0Kpx1pGlseNM75ttgcnV6Ajnc+Pqyx1xCy7zsp3z2GzbZX1t063xazGl2+vi8DXaz+IhnAllA3ViVDkw1JBY4k6cAgYqmGxIHOFKPSUnvY0rfFUWlbtZBYiYmt8CBYHBgSPqWk0GJU2gQSW2wiMQjYYlxadzl2ZgD3vnD8SZHgnTb3WMk9aHG6QsZKo2SdFf76fxr3dc69Uzh2cm2pCaTLABHHSps3T857XzhtsxBdNL9J9pcmRpcMpK3Geg7UW33QvGYvQN/A0BCwvyRtgW6n0+lBZIzddyNblDFcqReLjgdbAHSbrd3HLluXbGLhVXenAPjNSHn5slzZ4i7wjxG645BnC2eOV6YuvOpL1KgmQSixoQdgvIg3Rz+aA86xK4KZsAmi0V7uwA5Q+46ub6RreKM+FvtzzkGtknVq9CvZXwiWCm5Jm7FyY4vSao2G6Lf0zDl2RX2/tnVfEPTuBLhjYFvdRtdaS1fQlqj16RCkQxVDF10i1JEtQPd8T41JgUV6ydjdYUtFSHJK4SWa0A5G8maevLpwCaK+UntB9gVLzkEF4ZSg73neEPpAXTqJ/uIh0xrQayAl+qPJObYgY2UDgzSskauvbWngHwtc1G20SQ8a88YX4TilwTgxkLZjVEaNO1byOJ4idLz2FxZYJr6Kecy0YY9nS0XgcEqul2qv3bB4c8uyfXIGTkk/sedKk2dLCu/pdmS+LWXPYXg6PsyB7wr5XJmHylKawalxSo3R6JIlV31/hy3CcUoNPGFmXrFq7eAtK+CTLaAZgQNMyZBlSzKBjglaFYsxbzvCtkzUuNhA4pqEviHMJysxsYPF4UFsJHYoMbAklYhJaZMtJqUttpiUlrbEjmRopLQScOwkwLb8ZZGm5d6XipDO9Q2QLf9OvWKhOKVIx+n7rcXiXx/SlCKOlbxxX9Gubj+n6ET0Y3y3fff6lqLj2lI2p5RtkHw8+8FWiDju75iPyTczttEizsd2vX+5v7hi6kTs+0lOKQ4bz5N/e7hm6bi2VPT8shPXZ+9ZYhH7Cy+GJOSUPpyx/HLuGJICn/d3v6+8e7hh6ETsLxnevX68+LitE9GWLLFwN9+2dSLGwmXB/ferLZmIfZ/nk9fcxafbu616IvnklPcvcaz55Ouz35I6EftL8r1YHBtO6cP3pF8Wag7Du2dbkLf8soj9JWOc0sfvCb8s1Jw/0mWN7bl5pXUiPotltSXpl0Xs+7x4GCpO6W3jl4NgB59cEXeRGde3q/myeikon5w9fuzD2f3qo18TK35sN6eUiOvTvn0JP+i9liJkf+GOlXQ7fLwIeQzFdXU+b3mgP8qhC/lkPY1PruHQYkp8MwswuYuOavD5ZJnDJyscPtnk8MnGIXzyNu7PrtafReSTuZxS0td92vAYQs3H8sT0fl77ZSH7/n7rLDZ+Ofc6i7zc0DE4JQobflnEsXLPdUmPKx5DKE4p0u0bA38zC6dlIvaXfW15F/llEW3Ze31l5JdPlVOiEPllEft+Jk6JwhXxyyfLKVG4m+H5soj9JRunRIHwy0LNYfbilGh8mWlC9pc8a9/wfPmUOSUK7x+uheKUDlknfv3wXrA4JYLMnBKFq9u/x9aMOJ3EiTTDddcibfVZxc/WQAeS66ZMbDOso9pbtxN3s9/FYno7MBFE3sPhWvOwFddwvBNemYHj0Z4NIDfR7xdmkN2hyLkm8ePFHzZ/dGCPUrbgMjBG0CN/9GAfXX0Lhz01n+AEm9RE5jHd6IF8U961om9RPIbdG00vQ1tqq+IebOOQrSERPkMJCcZgBAOgNXugD+tAw38wUGBML8+Wz1E8xhN8Qt8yskXuLZ8XAwdMfaDCZzd4gmT1tgFHeNnGEqB7s5gjkYtPPGLflwLjlFKB7qn+LzJf7sC+AsbYFgm6AWpMc2xCZxOqacAFXizzDOALFvpE2IUN5nGLiJHdgdYYmfOPBzxf9vFVtbAtioFconPuW3jhAmx1lmEz2tgCp8YUQnzaHuwe93oj3V6cUgQFdYfa4OfFfWRL2PfbT09NVwbeJeoeSFgP+4uFb5yL+jzEa2iQLao8Tl2jUSantEKXzC1nN9iMiQya2BYD3YsF7A9hBxk4x+1oChxTVp6gVxujG9GEU91HBklj2LFrJvNrLnKdeBpfEMYn/8Dz5T5cjEnft3FXt/wuWUsGx6jrWEhpIcPweKKiG4ThIRsJmH6Mxw3xfTIhjg0On2wlxVF8shzGJxs3D0A9XyzHjedpVNpwcCoK2Zkvl/PAUhcvrmHVJ/1RB9jWYNF/6qpgsewjPLdYxLHD4ZNVDp+cIdeNzHu2qWO/nBImy+N/eH248DglNsg8+f0FM07uVDilFYgtd7efjnpNh3JKnCK785Bcfb9nKcvmjXhGZED0LPbKipOrCvtzSlG90JaP3x8ZSh6XUOI68Tiy5FT5estoiALG9Ga4L2y/XNF9yYs1d/H+jO2XK8Bhfgyw/XJFfuzwHERXF++SylMcK0PMtvyycOvE03MPYsRs+XiR9MtF5BcsjFOiufGvr1thspUgR+5Bgrgt97cJv1x27sEDOSWKT36fWFYm4DrxzLZcP9B+uaIYkrx0DM3zX51RfrmitdXHsUWb3cQPVJEtR2ljyC+fxf0yrz0IENObRPJd0lvcL1cVp5SHUwLbtlB++YRyD5om4z1y0i9XAN57MY3d/qxhV9q2Je6XK5rD5OgvQaB2GO+RY375dObJkt9ixY3Lm/kyz+cUaEsedFrotm7n63t3xuIxykEjL9rtRmM6b2/J//m6LSsHoUEDzhgScGKYGfcFfD6L/DL7rVdxunb4q8XxzTxbmHEXvyK/7HHOW4TOj65p1zrxFDBtuYv8coXrxK1mM30GFYyYYmzLotlJSH9erNMwXA5TD2k0m6lX5syHnNbQ5rW0KN6yzvRqhFMy28x6yBbN327Esxn+if28mXJaMgbU2d8d0fXYmdCxzrPZLW3z/sUz62znjcaXSyul02FbutqWne8Ij0EOl2IL0smXKYMFEutGwI4awlW67QlTFxsrzW6D+TQdjpXJdhQCtzG/u+0E3x7uIlvY9bBOTTkfsdNPyUYXms++Z8fjlCh8vvh1SvtZEKTGwv1ipmEoBcfglCjc3b6d1n4WvDjYnxfveGNBVbkH8+VR/NN/et30uy1W7kGCdFuM5nnAGSgLjEU6/n4WjY7rBs3Uqie1n0W7xbXlBDilDdR5x/1HehsrsO8XsJ+F1Bv+lx2PQSpyrknI/Sx+br/3KwH5Yq135h5Mj8cocT8Lqnr+PL0/tt77bXS8evl0x3v3yjw2mS9zzluErpD9kjS8rCwlTq7s9SS7IGdY+1bBfDnHGivQGVO2eOFTV4uwIR6+3/j5+O7hbVVA86brh6+gN50OfeC0WectPU5JQxdC2QLxBgRhsDsIyDYXZL+YtV+WJ5PL3irovTmuX/rI+LnPOHTpcUqXtSg+eYUXcl3dMbYFp+13+ySuGqze+50/oR/TKFT8JWJZrD6jMxbBN+1CQOVVgC28f8poMIp2uYDTcJ+Fdxc/iX6IGQ7phXxWJq22R9rb4sCN52iQOF+DG4jMjU9eiWHnRQVBvz4CanuBY4iRORYqbX35doezLTd9ywQ2RK1ZNepw0hzDji6p3Z65V76LDPHJeccXJ3ZfwKIFvJ45iW4BOmi4l0fkl+fnYSkM4xL1YXWJGu85g0OsfqyEWr0JRq6FbIl2U4hsAb9+7/meHrKb661K0P+JgQ3a73rLiVOCitUPlk7MltWF3/3uj41ubYrJRikUWS7+7tJsKWw/Cz7ittjgaTgGBm5jEUe6ugmPt/fIr2E/1gifaFyssZ7QhZ2zKchDwOWUsvH8aHjBe8JI6JL9MZGEm/YM0Nd1g/yy9jQaDPH4gl33fFT3XnCja/S2D1rgfhYZ+8tUAVbPISS6E7Ukcp1jE7/3Q37ZbvfItktk66vGcEqaN8snF8kp7fv+ZbXFTTjfuMRf5afXRJjsar6xZJxYLE7pvL/53MRfxefbX8yCPfarkINw7Dl/11gfNPziP9zSyxdCnTNk+SXhOCVAPzcl06+fFKcEEv00kX79tDilBM8gf6XSr4uQezCBPXJEvIulLSsUxd8XKm1ZVftZHG1P4VjaspPklCjE0klWtp/FAZwShbvXL6k6Xr2sugP3L98vP8wjK/360XHk+ViI7fnRJs2vKLkHY9gzn9JmW4yK1r7tHae0AuNZY51+vcr9LFKwbz6llG0xjord+1mwsXfuwVX69Ur3s9iC2usx4pPjYLbt25t0Ha9eBt0hY2Urjy2P33/suqaycw8CX60HuXIPzl7Tdbx6h+n4cBoNNc5bZgVrW4xjwVKBZmGG2FJlWbVqwLYsDahEbOnAsSQbsMQqztHRaGlJsbwurZpbYsWywNstEltqQqwAXFrGpQ3LwmIzIXaw2GCLSekgbEKov5A9naMf1IeawxTjH5paZ4mjvyTAFBO/LJHZE/uURLctjuuSYjnUEeR5L4aRK/fgh4vPQq8T3wfyw5fdhfKjlDn/Go8XKdvI7aiXTVfKs9gGs1netR9CcEoU+DxGJbkH9+Mu4nhjbyO3s54gnBIFisc4MgrhlHjxXH+9ZabH2VnvqPtZJA6dN1fn32ZvueqJwinFoT6epfIYInJK/PcLq/Tr+9bLp8uAA3IOF8YvFxA3vnNelbK956lwSpTu80OKXz50nfix11lg7NqXIvneL2u9POfLgINydN9x/PIBOPa6JIKd3BBze8/S97NY4cCc9jj9ep56bBQ5Vu6+pnumXy6dUwpx6H4W71l+uXxOieDQ/PzXBcyXD81xx0QWvv7qbNsvl76fBTCbQ+vw/Szk2ddc9VjIv58FUHrBEfazYPjl0jklP1A7rNwde+PL64Hz2yS4h2MrZc/T+HxyNm7o/iy5fCE/p6TWgKYGOnBUU5ZN1QGKqmqgpppAVlUb6CqOGGaI0exHbXkDOSmWV6Vlw9mIVZk+SGCuxLXfbq816iDBVmkk1sPSAbpchtjEVgRAQaZqlg1k/FyvoL/IBw2LFTS1kRXTWYnluBiXrgV1wBBHB5FkljgsLWkrsXZ9+4k+iKQlS28OEmjsK8F/RX4hR94eAm5/ybre++riPlWX95g5cJS9bOTjpvktnVOidD/oNL8V7WdxpL2fvjzkq0fjmLkHk8ieF45O81vFfhbgIE6JApXmV0ROaY/z4jQMeeqxdFVwShTi6ddPkFOi8e0mXZfxmFVxSlu6WPr1UFeTN6dX1t/npp5iA40eHavklGjcPFB9oQOjxf8vLmg9Q9hMtBztuQdqL6zLL4RT2m++cb/2y0TXbIQLTwZjYEEXKPMpXW+8RAKPWj1T7DrxvXS/rfwy1umwNiILzPouUPEamWBB1fPGLXTfav34tVXLKVFYp1/HOn+B/63WNiFTJoN4vQDKA9wGF/F0TUfZzyIF+/I/HyK/jHWLFrDxouAWuR3KEj7VYvUUaIA62Xkt3siOs5/FkbCZL6t4fSxeFOyt9ofyn2NdbHKJOhK25XzMuKayOSXmmBelX7fCne4gfEK2rPOXTcgS5gDv6OVDv+01cX+KehF1PhH6C8LXb3dEp/SJHlrkvgzIusUnIiJ9IvAQiC2d+H050n4WTOy/n0XIY1ggCNebTRugNUL9AG+41h0l6pE21ohnoKkiTomDKM3vOFzWr0LkAPDvCYRzNPwvzmNFL3G3HzHSzgnhx0CU5pfSTWJXa3US9VRqfCkyTinPHBFvi0HpWrHe7bmJem0qydEhY+WUlac3hjy2aLOvCd3zZmWsq9M684V6/M+/Tlz23fNjzscifDx7pM9HU1pUPZm+A7k5JT+YDodH7/sIb3/qcFKOZkCu/fhqBp9PzpdD8M9/eYHpK3v5+1mYDpBrgQ50Ez391EwdKKYpA4eI0aOzXjMchtgmpc/rA5khRqU1JDZ0llgjpQOHKZadDsT79BkJ8fogQY0W26HYQaXlAOg2kG3LBgr6AGxdAbKO7pKNxbquIbGqM8WotG65A5AQ6+uDAEthiWVS17CZYlnpvGBb3IQYH0TDpSWbIZbD0jxfkwHcNpaLT7GwLaNUiiLDMavmx2Lwl8+j9H2TD+SUSuAtKagDzsRKvJje/LnpS9zPglYKpMuAAsbKg1Hpe7Ej64TqLyLGKVW0n0W5a0Yq0GWAiH2/1DVWRenE4pQO01XFKRWi+x81cTyXnywxFwAAAABJRU5ErkJggg==" width="203" height="248"><figcaption class="attachment__caption"></figcaption></figure>&nbsp;</div>]]></description>
         <enclosure url="" />
         <pubDate>2017-12-06 03:39:43 UTC</pubDate>
         <guid>https://padlet.com/mserce/3noy7ttsus70/wish/213569204</guid>
      </item>
      <item>
         <title>perpendicular</title>
         <author></author>
         <link>https://padlet.com/mserce/3noy7ttsus70/wish/213569229</link>
         <description><![CDATA[<div>  Perpendicular lines are lines that intersect at a right (90 degrees) angle.</div>]]></description>
         <enclosure url="https://padletuploads.blob.core.windows.net/prod/226906014/68db2b06e384dba7dab53b1a0c978496/angl.png" />
         <pubDate>2017-12-06 03:39:55 UTC</pubDate>
         <guid>https://padlet.com/mserce/3noy7ttsus70/wish/213569229</guid>
      </item>
      <item>
         <title>4) Right Angle</title>
         <author>ttm_thuy</author>
         <link>https://padlet.com/mserce/3noy7ttsus70/wish/213569334</link>
         <description><![CDATA[<div>-Definition: An angle of 90 degrees<br>-Notation &amp; examples: <br>&nbsp;<figure class="attachment attachment--preview" data-trix-attachment="{&quot;contentType&quot;:&quot;image&quot;,&quot;height&quot;:160,&quot;url&quot;:&quot;data:image/png;base64,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&quot;,&quot;width&quot;:190}" data-trix-content-type="image"><img src="data:image/png;base64,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" width="190" height="160"><figcaption class="attachment__caption"></figcaption></figure>&nbsp;<br><br></div>]]></description>
         <enclosure url="" />
         <pubDate>2017-12-06 03:41:07 UTC</pubDate>
         <guid>https://padlet.com/mserce/3noy7ttsus70/wish/213569334</guid>
      </item>
      <item>
         <title>parallel lines</title>
         <author></author>
         <link>https://padlet.com/mserce/3noy7ttsus70/wish/213569393</link>
         <description><![CDATA[<div>Parallel lines are lines in a plane that are always the same distance apart. Parallel lines never intersect. </div>]]></description>
         <enclosure url="https://padletuploads.blob.core.windows.net/prod/226906014/abe1a509e83e1ad47fe275358dc4441d/angl.png" />
         <pubDate>2017-12-06 03:41:49 UTC</pubDate>
         <guid>https://padlet.com/mserce/3noy7ttsus70/wish/213569393</guid>
      </item>
      <item>
         <title>11) Concurrent Lines</title>
         <author>ts_babyazka</author>
         <link>https://padlet.com/mserce/3noy7ttsus70/wish/213569434</link>
         <description><![CDATA[<div>  -Definition : Three or more lines that all pass through a common point <br>  -Notation : <br><figure class="attachment attachment--preview"><img width="225" height="224"><figcaption class="attachment__caption"></figcaption></figure>  -Example :<br>  </div>]]></description>
         <enclosure url="" />
         <pubDate>2017-12-06 03:42:13 UTC</pubDate>
         <guid>https://padlet.com/mserce/3noy7ttsus70/wish/213569434</guid>
      </item>
      <item>
         <title>9) Line segment AB</title>
         <author>y_haeji</author>
         <link>https://padlet.com/mserce/3noy7ttsus70/wish/213569523</link>
         <description><![CDATA[<div>-Definition<br>: A line that is end at each point A,B<br>-Notation<br> <figure class="attachment attachment--preview"><img width="240" height="178"><figcaption class="attachment__caption"></figcaption></figure>-Example<br> </div>]]></description>
         <enclosure url="" />
         <pubDate>2017-12-06 03:43:12 UTC</pubDate>
         <guid>https://padlet.com/mserce/3noy7ttsus70/wish/213569523</guid>
      </item>
      <item>
         <title>Transversal </title>
         <author>rp_kirana</author>
         <link>https://padlet.com/mserce/3noy7ttsus70/wish/213569569</link>
         <description><![CDATA[<div> definition :  a transversal is a line that passes through two lines in the same plane at two distinct points </div>]]></description>
         <enclosure url="https://padletuploads.blob.core.windows.net/prod/215665759/05ca5089902854073521e3fee2c6f5cd/definition_of_transversal_line.png" />
         <pubDate>2017-12-06 03:43:30 UTC</pubDate>
         <guid>https://padlet.com/mserce/3noy7ttsus70/wish/213569569</guid>
      </item>
      <item>
         <title>12)Collinear Points </title>
         <author>ts_babyazka</author>
         <link>https://padlet.com/mserce/3noy7ttsus70/wish/213569703</link>
         <description><![CDATA[<div>&nbsp;-Definition : Points that is mark all over the straight&nbsp; line.<br>-Notation :&nbsp;<br><figure class="attachment attachment--preview" data-trix-attachment="{&quot;contentType&quot;:&quot;image&quot;,&quot;height&quot;:225,&quot;url&quot;:&quot;data:image/png;base64,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&quot;,&quot;width&quot;:225}" data-trix-content-type="image"><img src="data:image/png;base64,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" width="225" height="225"><figcaption class="attachment__caption"></figcaption></figure>&nbsp; -Example :<br><figure class="attachment attachment--preview" data-trix-attachment="{&quot;contentType&quot;:&quot;image&quot;,&quot;height&quot;:127,&quot;url&quot;:&quot;data:image/png;base64,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&quot;,&quot;width&quot;:395}" data-trix-content-type="image"><img src="data:image/png;base64,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" width="395" height="127"><figcaption class="attachment__caption"></figcaption></figure></div>]]></description>
         <enclosure url="" />
         <pubDate>2017-12-06 03:44:49 UTC</pubDate>
         <guid>https://padlet.com/mserce/3noy7ttsus70/wish/213569703</guid>
      </item>
      <item>
         <title>15) A transversal</title>
         <author>p_ducminh</author>
         <link>https://padlet.com/mserce/3noy7ttsus70/wish/213569711</link>
         <description><![CDATA[<div>-Definition: A line that cuts across two or more lines.<br>-Notation:&nbsp;<br><figure class="attachment attachment--preview" data-trix-attachment="{&quot;contentType&quot;:&quot;image&quot;,&quot;height&quot;:271,&quot;url&quot;:&quot;http://xaktly.com/Images/Mathematics/ParallelLines/ParallelNotation.png&quot;,&quot;width&quot;:274}" data-trix-content-type="image"><img src="http://xaktly.com/Images/Mathematics/ParallelLines/ParallelNotation.png" width="274" height="271"><figcaption class="attachment__caption"></figcaption></figure></div>]]></description>
         <enclosure url="" />
         <pubDate>2017-12-06 03:44:57 UTC</pubDate>
         <guid>https://padlet.com/mserce/3noy7ttsus70/wish/213569711</guid>
      </item>
      <item>
         <title>13)Perpendicular Lines</title>
         <author>ts_babyazka</author>
         <link>https://padlet.com/mserce/3noy7ttsus70/wish/213569900</link>
         <description><![CDATA[<div>&nbsp; -Definition : Two lines that meet each other and create a right angle &nbsp; -Notation :&nbsp;<br><figure class="attachment attachment--preview" data-trix-attachment="{&quot;contentType&quot;:&quot;image&quot;,&quot;height&quot;:215,&quot;url&quot;:&quot;data:image/png;base64,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&quot;,&quot;width&quot;:234}" data-trix-content-type="image"><img src="data:image/png;base64,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" width="234" height="215"><figcaption class="attachment__caption"></figcaption></figure>&nbsp; &nbsp;-Example :&nbsp;<br>&nbsp;<figure class="attachment attachment--preview" data-trix-attachment="{&quot;contentType&quot;:&quot;image&quot;,&quot;height&quot;:137,&quot;url&quot;:&quot;data:image/png;base64,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&quot;,&quot;width&quot;:256}" data-trix-content-type="image"><img src="data:image/png;base64,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" width="256" height="137"><figcaption class="attachment__caption"></figcaption></figure></div>]]></description>
         <enclosure url="" />
         <pubDate>2017-12-06 03:46:49 UTC</pubDate>
         <guid>https://padlet.com/mserce/3noy7ttsus70/wish/213569900</guid>
      </item>
      <item>
         <title>10)</title>
         <author>y_haeji</author>
         <link>https://padlet.com/mserce/3noy7ttsus70/wish/213569971</link>
         <description><![CDATA[]]></description>
         <enclosure url="" />
         <pubDate>2017-12-06 03:47:20 UTC</pubDate>
         <guid>https://padlet.com/mserce/3noy7ttsus70/wish/213569971</guid>
      </item>
      <item>
         <title>10) distance AB</title>
         <author>y_haeji</author>
         <link>https://padlet.com/mserce/3noy7ttsus70/wish/213569978</link>
         <description><![CDATA[<div>-Definition<br>:</div>]]></description>
         <enclosure url="" />
         <pubDate>2017-12-06 03:47:26 UTC</pubDate>
         <guid>https://padlet.com/mserce/3noy7ttsus70/wish/213569978</guid>
      </item>
      <item>
         <title>5) Acute </title>
         <author>ttm_thuy</author>
         <link>https://padlet.com/mserce/3noy7ttsus70/wish/213570059</link>
         <description><![CDATA[]]></description>
         <enclosure url="" />
         <pubDate>2017-12-06 03:48:14 UTC</pubDate>
         <guid>https://padlet.com/mserce/3noy7ttsus70/wish/213570059</guid>
      </item>
      <item>
         <title>14)Parallel Lines</title>
         <author>ts_babyazka</author>
         <link>https://padlet.com/mserce/3noy7ttsus70/wish/213570109</link>
         <description><![CDATA[<div>&nbsp; -Definition : Two line that never meet each other&nbsp;<br>&nbsp; -Notation :&nbsp;<br><figure class="attachment attachment--preview" data-trix-attachment="{&quot;contentType&quot;:&quot;image&quot;,&quot;height&quot;:270,&quot;url&quot;:&quot;https://dr282zn36sxxg.cloudfront.net/datastreams/f-d%3A250034717a1639f41a82c27c7c8f9c079a9c9b08e3d36b375c0faa62%2BIMAGE_TINY%2BIMAGE_TINY.1&quot;,&quot;width&quot;:800}" data-trix-content-type="image"><img src="https://dr282zn36sxxg.cloudfront.net/datastreams/f-d%3A250034717a1639f41a82c27c7c8f9c079a9c9b08e3d36b375c0faa62%2BIMAGE_TINY%2BIMAGE_TINY.1" width="800" height="270"><figcaption class="attachment__caption"></figcaption></figure>&nbsp; &nbsp;-Example :&nbsp;<br><figure class="attachment attachment--preview" data-trix-attachment="{&quot;contentType&quot;:&quot;image&quot;,&quot;height&quot;:165,&quot;url&quot;:&quot;http://moodle.tbaisd.org/file.php/871/LinesAndAngles/PtsLinesPlns/Parall2.JPG&quot;,&quot;width&quot;:189}" data-trix-content-type="image"><img src="http://moodle.tbaisd.org/file.php/871/LinesAndAngles/PtsLinesPlns/Parall2.JPG" width="189" height="165"><figcaption class="attachment__caption"></figcaption></figure></div>]]></description>
         <enclosure url="" />
         <pubDate>2017-12-06 03:48:49 UTC</pubDate>
         <guid>https://padlet.com/mserce/3noy7ttsus70/wish/213570109</guid>
      </item>
      <item>
         <title>15) Transversal</title>
         <author>ts_babyazka</author>
         <link>https://padlet.com/mserce/3noy7ttsus70/wish/213570240</link>
         <description><![CDATA[<div>&nbsp; -Definition : A line that across&nbsp; two or more lines&nbsp;<br>&nbsp; - Notation :&nbsp;<br><figure class="attachment attachment--preview" data-trix-attachment="{&quot;contentType&quot;:&quot;image&quot;,&quot;height&quot;:223,&quot;url&quot;:&quot;data:image/png;base64,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&quot;,&quot;width&quot;:226}" data-trix-content-type="image"><img src="data:image/png;base64,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" width="226" height="223"><figcaption class="attachment__caption"></figcaption></figure>&nbsp; -Example :&nbsp;<br><figure class="attachment attachment--preview" data-trix-attachment="{&quot;contentType&quot;:&quot;image&quot;,&quot;height&quot;:201,&quot;url&quot;:&quot;data:image/jpeg;base64,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&quot;,&quot;width&quot;:251}" data-trix-content-type="image"><img src="data:image/jpeg;base64,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" width="251" height="201"><figcaption class="attachment__caption"></figcaption></figure></div>]]></description>
         <enclosure url="" />
         <pubDate>2017-12-06 03:50:11 UTC</pubDate>
         <guid>https://padlet.com/mserce/3noy7ttsus70/wish/213570240</guid>
      </item>
      <item>
         <title>5) Acute angle:</title>
         <author>ttm_thuy</author>
         <link>https://padlet.com/mserce/3noy7ttsus70/wish/213570347</link>
         <description><![CDATA[<div>&nbsp;-Definition: An angle that is smaller than right angle so it is smaller than 90°&nbsp;<br>&nbsp; -Notation: &nbsp;</div><div><figure class="attachment attachment--preview" data-trix-attachment="{&quot;contentType&quot;:&quot;image&quot;,&quot;height&quot;:147,&quot;url&quot;:&quot;https://upload.wikimedia.org/wikipedia/commons/1/1e/Angle_acute.png&quot;,&quot;width&quot;:171}" data-trix-content-type="image"><img src="https://upload.wikimedia.org/wikipedia/commons/1/1e/Angle_acute.png" width="171" height="147"><figcaption class="attachment__caption"></figcaption></figure></div><div><br></div>]]></description>
         <enclosure url="" />
         <pubDate>2017-12-06 03:51:19 UTC</pubDate>
         <guid>https://padlet.com/mserce/3noy7ttsus70/wish/213570347</guid>
      </item>
      <item>
         <title>6) Obtuse Angle</title>
         <author>ttm_thuy</author>
         <link>https://padlet.com/mserce/3noy7ttsus70/wish/213570386</link>
         <description><![CDATA[<div><strong>&nbsp;<br></strong>&nbsp;-Definition:&nbsp; An angle that is bigger than right angle and less than straight angle. So it is more than 90 degrees and less than 180 degrees<br>&nbsp; -Notation: &nbsp;</div><div><figure class="attachment attachment--preview" data-trix-attachment="{&quot;contentType&quot;:&quot;image&quot;,&quot;height&quot;:220,&quot;url&quot;:&quot;http://images.tutorvista.com/cms/images/39/obtuse-angle.png&quot;,&quot;width&quot;:290}" data-trix-content-type="image"><img src="http://images.tutorvista.com/cms/images/39/obtuse-angle.png" width="290" height="220"><figcaption class="attachment__caption"></figcaption></figure> -Example: &nbsp;</div><div><figure class="attachment attachment--preview" data-trix-attachment="{&quot;contentType&quot;:&quot;image&quot;,&quot;height&quot;:225,&quot;url&quot;:&quot;https://www.mathsisfun.com/definitions/images/obtuse-angle.gif&quot;,&quot;width&quot;:320}" data-trix-content-type="image"><img src="https://www.mathsisfun.com/definitions/images/obtuse-angle.gif" width="320" height="225"><figcaption class="attachment__caption"></figcaption></figure></div>]]></description>
         <enclosure url="" />
         <pubDate>2017-12-06 03:51:37 UTC</pubDate>
         <guid>https://padlet.com/mserce/3noy7ttsus70/wish/213570386</guid>
      </item>
      <item>
         <title>7) Reflex Angles</title>
         <author>ttm_thuy</author>
         <link>https://padlet.com/mserce/3noy7ttsus70/wish/213570548</link>
         <description><![CDATA[<div><br></div><div>&nbsp; -Definition: An angle that is more than 180 degrees less than 360 degrees.<br>&nbsp; -Notation:&nbsp;</div><div><figure class="attachment attachment--preview" data-trix-attachment="{&quot;contentType&quot;:&quot;image&quot;,&quot;height&quot;:141,&quot;url&quot;:&quot;https://www.mathsisfun.com/geometry/images/angle-acute-vs-reflex.svg&quot;,&quot;width&quot;:203}" data-trix-content-type="image"><img src="https://www.mathsisfun.com/geometry/images/angle-acute-vs-reflex.svg" width="203" height="141"><figcaption class="attachment__caption"></figcaption></figure> -Example: &nbsp;</div><div><figure class="attachment attachment--preview" data-trix-attachment="{&quot;contentType&quot;:&quot;image&quot;,&quot;height&quot;:170,&quot;url&quot;:&quot;https://www.mathsisfun.com/images/angle230.gif&quot;,&quot;width&quot;:227}" data-trix-content-type="image"><img src="https://www.mathsisfun.com/images/angle230.gif" width="227" height="170"><figcaption class="attachment__caption"></figcaption></figure></div><div><br>8) Line AB:<br>&nbsp; -Definition: The endless straight line passing through the point A &amp; B<br>&nbsp; -Notation :&nbsp;</div>]]></description>
         <enclosure url="" />
         <pubDate>2017-12-06 03:53:32 UTC</pubDate>
         <guid>https://padlet.com/mserce/3noy7ttsus70/wish/213570548</guid>
      </item>
   </channel>
</rss>
