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      <title>Estimating percentages by Tanya Gaddis</title>
      <link>https://padlet.com/tgaddis/q8e5w6op57u2</link>
      <description>Using the voice recorder, in your own words, tell two specific strategies how you can use to  mental math and estimation
to help solve real-life problems? Give two examples with your answer. If you would like, feel free to add a file or image to compliment your post. You may also wish to comment on your colleagues&#39; posts!</description>
      <language>en-us</language>
      <pubDate>2018-09-21 14:26:33 UTC</pubDate>
      <lastBuildDate>2023-11-23 05:23:15 UTC</lastBuildDate>
      <webMaster>hello@padlet.com</webMaster>
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         <url></url>
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      <item>
         <title>Eliana Alvarado         example #1: use mental math when you go shopping for clothes ,you estimate how much you would spend </title>
         <author></author>
         <link>https://padlet.com/tgaddis/q8e5w6op57u2/wish/284456771</link>
         <description><![CDATA[<div>example #2 : you can also use mental math to see if an item is a certain percent discounted from the original price , you can be able to estimate the new price.</div>]]></description>
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         <pubDate>2018-09-21 16:26:53 UTC</pubDate>
         <guid>https://padlet.com/tgaddis/q8e5w6op57u2/wish/284456771</guid>
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      <item>
         <title></title>
         <author></author>
         <link>https://padlet.com/tgaddis/q8e5w6op57u2/wish/284456892</link>
         <description><![CDATA[<div>we need it to make sure we are getting the correct amount of change </div>]]></description>
         <enclosure url="" />
         <pubDate>2018-09-21 16:27:07 UTC</pubDate>
         <guid>https://padlet.com/tgaddis/q8e5w6op57u2/wish/284456892</guid>
      </item>
      <item>
         <title>example: when comparing prices monthly to see what is cheaper after a year. </title>
         <author></author>
         <link>https://padlet.com/tgaddis/q8e5w6op57u2/wish/284457901</link>
         <description><![CDATA[<div>Saul<br><br></div>]]></description>
         <enclosure url="" />
         <pubDate>2018-09-21 16:29:07 UTC</pubDate>
         <guid>https://padlet.com/tgaddis/q8e5w6op57u2/wish/284457901</guid>
      </item>
      <item>
         <title>Destiny Gomez</title>
         <author></author>
         <link>https://padlet.com/tgaddis/q8e5w6op57u2/wish/284458122</link>
         <description><![CDATA[<div>*When you have to give a customer change.( Mentally Subtracting)<br>*Splitting A bill with Friends.  (Mentally Dividing) </div>]]></description>
         <enclosure url="" />
         <pubDate>2018-09-21 16:29:35 UTC</pubDate>
         <guid>https://padlet.com/tgaddis/q8e5w6op57u2/wish/284458122</guid>
      </item>
      <item>
         <title>Nathalie Medina</title>
         <author></author>
         <link>https://padlet.com/tgaddis/q8e5w6op57u2/wish/284458330</link>
         <description><![CDATA[<div>You use mental math when you need change. For example You&nbsp; have a 20 dollar bill and you want to change it for smaller bills. Another example would be estimating 50 percent off some 100 dollar shoes.</div>]]></description>
         <enclosure url="http://media.briantracy.com/assets/images/50percent/50percent.png" />
         <pubDate>2018-09-21 16:30:02 UTC</pubDate>
         <guid>https://padlet.com/tgaddis/q8e5w6op57u2/wish/284458330</guid>
      </item>
      <item>
         <title>Sandra Gonzalez</title>
         <author></author>
         <link>https://padlet.com/tgaddis/q8e5w6op57u2/wish/284458501</link>
         <description><![CDATA[<div>so you can compare the prices.</div>]]></description>
         <enclosure url="" />
         <pubDate>2018-09-21 16:30:23 UTC</pubDate>
         <guid>https://padlet.com/tgaddis/q8e5w6op57u2/wish/284458501</guid>
      </item>
      <item>
         <title>Luis Gutierrez</title>
         <author></author>
         <link>https://padlet.com/tgaddis/q8e5w6op57u2/wish/284458532</link>
         <description><![CDATA[<div>when you go shopping</div>]]></description>
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         <pubDate>2018-09-21 16:30:27 UTC</pubDate>
         <guid>https://padlet.com/tgaddis/q8e5w6op57u2/wish/284458532</guid>
      </item>
      <item>
         <title>Evelyn Gomez</title>
         <author></author>
         <link>https://padlet.com/tgaddis/q8e5w6op57u2/wish/284458639</link>
         <description><![CDATA[<div>When you go to a store and see a 10% off sign, you have to be able to make sure that they charge you the right amount and give you the right amount of change back.<br>#2  And when you leave a tip for your server at a restaurant, you need to know how much you are giving them.</div>]]></description>
         <enclosure url="" />
         <pubDate>2018-09-21 16:30:40 UTC</pubDate>
         <guid>https://padlet.com/tgaddis/q8e5w6op57u2/wish/284458639</guid>
      </item>
      <item>
         <title>Aja Jones</title>
         <author></author>
         <link>https://padlet.com/tgaddis/q8e5w6op57u2/wish/284458717</link>
         <description><![CDATA[<div>you use mental math when buying clothes at the store when trying to get the most items for  a good price. another example is using  coupons on groceries.</div>]]></description>
         <enclosure url="" />
         <pubDate>2018-09-21 16:30:49 UTC</pubDate>
         <guid>https://padlet.com/tgaddis/q8e5w6op57u2/wish/284458717</guid>
      </item>
      <item>
         <title></title>
         <author></author>
         <link>https://padlet.com/tgaddis/q8e5w6op57u2/wish/284459546</link>
         <description><![CDATA[<div>Example 1: Estimating ingredient for a recipe using your mental math of what you know and estimating how much you need to mke the best guess<br><br>Example 2: Trying to catch a sale at the mall so your checking the sale percentage from what you know.</div>]]></description>
         <enclosure url="" />
         <pubDate>2018-09-21 16:32:25 UTC</pubDate>
         <guid>https://padlet.com/tgaddis/q8e5w6op57u2/wish/284459546</guid>
      </item>
      <item>
         <title>Alton G. </title>
         <author></author>
         <link>https://padlet.com/tgaddis/q8e5w6op57u2/wish/284459614</link>
         <description><![CDATA[<div>When you go to the store to buy a chocolate bar and it is 20% off, you compare how much&nbsp;money you have to how much the bar is worth along with its reduced price. </div>]]></description>
         <enclosure url="" />
         <pubDate>2018-09-21 16:32:35 UTC</pubDate>
         <guid>https://padlet.com/tgaddis/q8e5w6op57u2/wish/284459614</guid>
      </item>
      <item>
         <title>Michelle Martinez</title>
         <author></author>
         <link>https://padlet.com/tgaddis/q8e5w6op57u2/wish/284459636</link>
         <description><![CDATA[<div>you need to be able to do mental math to know you're getting the right amount of change and know if you are paying the right amount of money taken off when you're buying something that's on sale</div>]]></description>
         <enclosure url="" />
         <pubDate>2018-09-21 16:32:39 UTC</pubDate>
         <guid>https://padlet.com/tgaddis/q8e5w6op57u2/wish/284459636</guid>
      </item>
      <item>
         <title>Abraham Munoz</title>
         <author></author>
         <link>https://padlet.com/tgaddis/q8e5w6op57u2/wish/284459673</link>
         <description><![CDATA[<div>If you have 100, 10/100 is 10% so you just use mental math to calculate a percentage like if you have 200 10% of 200 is twenty percent.</div>]]></description>
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         <pubDate>2018-09-21 16:32:42 UTC</pubDate>
         <guid>https://padlet.com/tgaddis/q8e5w6op57u2/wish/284459673</guid>
      </item>
      <item>
         <title>Luis Perez</title>
         <author></author>
         <link>https://padlet.com/tgaddis/q8e5w6op57u2/wish/284459682</link>
         <description><![CDATA[<div>You use mental math when you wanna pay your bills off.</div>]]></description>
         <enclosure url="" />
         <pubDate>2018-09-21 16:32:43 UTC</pubDate>
         <guid>https://padlet.com/tgaddis/q8e5w6op57u2/wish/284459682</guid>
      </item>
      <item>
         <title>Isaac meraz</title>
         <author></author>
         <link>https://padlet.com/tgaddis/q8e5w6op57u2/wish/284460250</link>
         <description><![CDATA[<div>Being able to do the mental math at the grocery store or any store to get stuff for a good price</div>]]></description>
         <enclosure url="" />
         <pubDate>2018-09-21 16:33:55 UTC</pubDate>
         <guid>https://padlet.com/tgaddis/q8e5w6op57u2/wish/284460250</guid>
      </item>
      <item>
         <title>Andrea</title>
         <author></author>
         <link>https://padlet.com/tgaddis/q8e5w6op57u2/wish/284461059</link>
         <description><![CDATA[<div>When you're shopping and you see&nbsp; discounts .<br>When companies describe the increase or decrease of their profit levels. </div>]]></description>
         <enclosure url="" />
         <pubDate>2018-09-21 16:35:36 UTC</pubDate>
         <guid>https://padlet.com/tgaddis/q8e5w6op57u2/wish/284461059</guid>
      </item>
      <item>
         <title>omar</title>
         <author></author>
         <link>https://padlet.com/tgaddis/q8e5w6op57u2/wish/284461636</link>
         <description><![CDATA[<div>when black Friday comes around <br><br></div>]]></description>
         <enclosure url="" />
         <pubDate>2018-09-21 16:36:41 UTC</pubDate>
         <guid>https://padlet.com/tgaddis/q8e5w6op57u2/wish/284461636</guid>
      </item>
      <item>
         <title></title>
         <author></author>
         <link>https://padlet.com/tgaddis/q8e5w6op57u2/wish/284462198</link>
         <description><![CDATA[so you can compare t]]></description>
         <enclosure url="" />
         <pubDate>2018-09-21 16:37:51 UTC</pubDate>
         <guid>https://padlet.com/tgaddis/q8e5w6op57u2/wish/284462198</guid>
      </item>
      <item>
         <title></title>
         <author></author>
         <link>https://padlet.com/tgaddis/q8e5w6op57u2/wish/284462877</link>
         <description><![CDATA[<div> </div>]]></description>
         <enclosure url="" />
         <pubDate>2018-09-21 16:39:03 UTC</pubDate>
         <guid>https://padlet.com/tgaddis/q8e5w6op57u2/wish/284462877</guid>
      </item>
      <item>
         <title>Azly Gonzalez </title>
         <author></author>
         <link>https://padlet.com/tgaddis/q8e5w6op57u2/wish/284463700</link>
         <description><![CDATA[<div>you use mental math when you count and add the hours you worked for the week<br><br></div>]]></description>
         <enclosure url="" />
         <pubDate>2018-09-21 16:40:52 UTC</pubDate>
         <guid>https://padlet.com/tgaddis/q8e5w6op57u2/wish/284463700</guid>
      </item>
      <item>
         <title>Hiram Jordan</title>
         <author></author>
         <link>https://padlet.com/tgaddis/q8e5w6op57u2/wish/284463987</link>
         <description><![CDATA[<div>you use mental math when u go to the grocery store or when you're shopping at the mall u have to use addition subtraction and division when something is like 10 percent off.you also have to round an estimate on how much u are spending </div>]]></description>
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         <pubDate>2018-09-21 16:41:28 UTC</pubDate>
         <guid>https://padlet.com/tgaddis/q8e5w6op57u2/wish/284463987</guid>
      </item>
      <item>
         <title>Alex  </title>
         <author></author>
         <link>https://padlet.com/tgaddis/q8e5w6op57u2/wish/284464951</link>
         <description><![CDATA[<div>when theres a discount on shoes</div>]]></description>
         <enclosure url="" />
         <pubDate>2018-09-21 16:43:11 UTC</pubDate>
         <guid>https://padlet.com/tgaddis/q8e5w6op57u2/wish/284464951</guid>
      </item>
      <item>
         <title>Angela Carranza Garay</title>
         <author>gp7552561</author>
         <link>https://padlet.com/tgaddis/q8e5w6op57u2/wish/284477689</link>
         <description><![CDATA[<div>Mental math help in many situations. For example we mentally add the cost of two items to determine the total amount we owe.</div>]]></description>
         <enclosure url="" />
         <pubDate>2018-09-21 17:08:35 UTC</pubDate>
         <guid>https://padlet.com/tgaddis/q8e5w6op57u2/wish/284477689</guid>
      </item>
      <item>
         <title>when you shop</title>
         <author></author>
         <link>https://padlet.com/tgaddis/q8e5w6op57u2/wish/284488734</link>
         <description><![CDATA[]]></description>
         <enclosure url="" />
         <pubDate>2018-09-21 17:31:02 UTC</pubDate>
         <guid>https://padlet.com/tgaddis/q8e5w6op57u2/wish/284488734</guid>
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      <item>
         <title></title>
         <author></author>
         <link>https://padlet.com/tgaddis/q8e5w6op57u2/wish/284492367</link>
         <description><![CDATA[]]></description>
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         <pubDate>2018-09-21 17:38:36 UTC</pubDate>
         <guid>https://padlet.com/tgaddis/q8e5w6op57u2/wish/284492367</guid>
      </item>
      <item>
         <title></title>
         <author></author>
         <link>https://padlet.com/tgaddis/q8e5w6op57u2/wish/284492727</link>
         <description><![CDATA[<div>Saul Marquez<br><br></div>]]></description>
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         <pubDate>2018-09-21 17:39:26 UTC</pubDate>
         <guid>https://padlet.com/tgaddis/q8e5w6op57u2/wish/284492727</guid>
      </item>
      <item>
         <title>Angela Charqueno</title>
         <author></author>
         <link>https://padlet.com/tgaddis/q8e5w6op57u2/wish/284518449</link>
         <description><![CDATA[<div>Mental math is doing quick but not exact math . It may help in many situations ,for example you do a job and 40% of the profit made is yours you want to know how much you are getting , lets say they got paid 1000 so you convert the percent in a decimal times the amount and that is the percent of the total 40= .40%&nbsp; *1000 = 400 so 400 dollars is your pay easy to do mentaly . another example you go to a restorant and they charge 15% of the check fot the waitress or waiters tip . so you pay 38 we round it to 40  and want to now how much will they charge of tips&nbsp; , so we convert the percent in to a decimal then times it by the total 15%+.15 * 40 =it is 6 dollar so it will be 40 =6 dollar of tips your total will be 46 dollars quick to do i the mind&nbsp;</div>]]></description>
         <enclosure url="" />
         <pubDate>2018-09-21 18:31:25 UTC</pubDate>
         <guid>https://padlet.com/tgaddis/q8e5w6op57u2/wish/284518449</guid>
      </item>
      <item>
         <title>Hector Mederes</title>
         <author></author>
         <link>https://padlet.com/tgaddis/q8e5w6op57u2/wish/284518559</link>
         <description><![CDATA[<div>You can find mental math very helpful when you go to the mall or when you go for example when there is a discount of 20%off an item that cost 100$the item now cost 80$</div>]]></description>
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         <pubDate>2018-09-21 18:31:41 UTC</pubDate>
         <guid>https://padlet.com/tgaddis/q8e5w6op57u2/wish/284518559</guid>
      </item>
      <item>
         <title>Karla Gonzalez</title>
         <author></author>
         <link>https://padlet.com/tgaddis/q8e5w6op57u2/wish/284519228</link>
         <description><![CDATA[<div>You can use mental math when you go to the mall and estimate the discount off from the jacket.<br> <br>Also, you can estimate how much your interest is when paying for your credit card. </div>]]></description>
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         <pubDate>2018-09-21 18:33:09 UTC</pubDate>
         <guid>https://padlet.com/tgaddis/q8e5w6op57u2/wish/284519228</guid>
      </item>
      <item>
         <title>Roxanne M-Pena</title>
         <author></author>
         <link>https://padlet.com/tgaddis/q8e5w6op57u2/wish/284519927</link>
         <description><![CDATA[<div>Mental Math can be used when at a grocery store when they have sells/discounts so you know your price at the end and will be able to make sure you know its correct.</div>]]></description>
         <enclosure url="" />
         <pubDate>2018-09-21 18:34:41 UTC</pubDate>
         <guid>https://padlet.com/tgaddis/q8e5w6op57u2/wish/284519927</guid>
      </item>
      <item>
         <title>Sandra Juarez</title>
         <author></author>
         <link>https://padlet.com/tgaddis/q8e5w6op57u2/wish/284520661</link>
         <description><![CDATA[<div>  One way to use mental math would be when figuring out the discount prices in a store.  Another way to use mental math would be when splitting a bill with friends.<figure class="attachment attachment--preview"><img src="https://encrypted-tbn0.gstatic.com/images?q=tbn:ANd9GcS3ucjfe7d93Lp_d1joKnFnB6cKBiNaDZEXV7Y1vX30cPlU1JmN" width="323" height="156"><figcaption class="attachment__caption"></figcaption></figure></div>]]></description>
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         <pubDate>2018-09-21 18:36:27 UTC</pubDate>
         <guid>https://padlet.com/tgaddis/q8e5w6op57u2/wish/284520661</guid>
      </item>
      <item>
         <title>Deibinson Sauceda Castillo</title>
         <author></author>
         <link>https://padlet.com/tgaddis/q8e5w6op57u2/wish/284521105</link>
         <description><![CDATA[<pre>the mental calculation helps us to do many tasks as example, some account that we want to do in the work in a store etc.
<br></pre><div><br></div>]]></description>
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         <pubDate>2018-09-21 18:37:29 UTC</pubDate>
         <guid>https://padlet.com/tgaddis/q8e5w6op57u2/wish/284521105</guid>
      </item>
      <item>
         <title>Karla Santos</title>
         <author></author>
         <link>https://padlet.com/tgaddis/q8e5w6op57u2/wish/284521156</link>
         <description><![CDATA[<div>Mental math helps us students to develop raliable and effecient methods to develop codable methods such as multilplying or dividing in some situation in a store or work.</div>]]></description>
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         <pubDate>2018-09-21 18:37:35 UTC</pubDate>
         <guid>https://padlet.com/tgaddis/q8e5w6op57u2/wish/284521156</guid>
      </item>
      <item>
         <title>Ricardo Garcia</title>
         <author></author>
         <link>https://padlet.com/tgaddis/q8e5w6op57u2/wish/284521417</link>
         <description><![CDATA[<div>One example can be discounts at a clothing store, such as 10% off an item and making the mental math in your head.<br>Another example could be leaving a tip for a waiter/waitress. You need to be able to calculate how much your giving him/her.<figure class="attachment attachment--preview" 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" width="268" height="188"><figcaption class="attachment__caption"></figcaption></figure></div>]]></description>
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         <pubDate>2018-09-21 18:38:10 UTC</pubDate>
         <guid>https://padlet.com/tgaddis/q8e5w6op57u2/wish/284521417</guid>
      </item>
      <item>
         <title>Jesus Arredondo </title>
         <author></author>
         <link>https://padlet.com/tgaddis/q8e5w6op57u2/wish/284521712</link>
         <description><![CDATA[<div>one way mental math can be used in a real life problem is at the grocery store when you looking for discounts. Another example would be when your mom is saving coupons and decide's to use them you can see hoe much that coupon is taking off the original price. </div>]]></description>
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         <pubDate>2018-09-21 18:38:52 UTC</pubDate>
         <guid>https://padlet.com/tgaddis/q8e5w6op57u2/wish/284521712</guid>
      </item>
      <item>
         <title>Brandon Martinez</title>
         <author></author>
         <link>https://padlet.com/tgaddis/q8e5w6op57u2/wish/284521890</link>
         <description><![CDATA[<div><figure class="attachment attachment--preview" data-trix-attachment="{&quot;contentType&quot;:&quot;image&quot;,&quot;height&quot;:350,&quot;url&quot;:&quot;https://www.tangeroutlet.com/images/couponart/61250&quot;,&quot;width&quot;:350}" data-trix-content-type="image"><img src="https://www.tangeroutlet.com/images/couponart/61250" width="350" height="350"><figcaption class="attachment__caption"></figcaption></figure>$100 shoes with 50% discount= $50<br><br></div><div><br></div>]]></description>
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         <pubDate>2018-09-21 18:39:18 UTC</pubDate>
         <guid>https://padlet.com/tgaddis/q8e5w6op57u2/wish/284521890</guid>
      </item>
      <item>
         <title>Jose Juarez</title>
         <author></author>
         <link>https://padlet.com/tgaddis/q8e5w6op57u2/wish/284521922</link>
         <description><![CDATA[<div>you can use the math when you measure your time. another example is when you manage your salary . </div>]]></description>
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         <pubDate>2018-09-21 18:39:23 UTC</pubDate>
         <guid>https://padlet.com/tgaddis/q8e5w6op57u2/wish/284521922</guid>
      </item>
      <item>
         <title>David De La Sancha </title>
         <author></author>
         <link>https://padlet.com/tgaddis/q8e5w6op57u2/wish/284522009</link>
         <description><![CDATA[<div>1.A example of mental math can be a discount at a shoe store when they have it at 10% off.<br>2.Another example is when you buy things by coupons.<br><br><br>&nbsp;</div>]]></description>
         <enclosure url="" />
         <pubDate>2018-09-21 18:39:33 UTC</pubDate>
         <guid>https://padlet.com/tgaddis/q8e5w6op57u2/wish/284522009</guid>
      </item>
      <item>
         <title>Caylee Gonzalez</title>
         <author></author>
         <link>https://padlet.com/tgaddis/q8e5w6op57u2/wish/284522087</link>
         <description><![CDATA[<div>ex.1 One way you can use mental math is if you get a job as a cashier and you can learn how to ring someone up properly.<br>ex.2 If you are at a store and need to see how much off a shirt is </div>]]></description>
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         <pubDate>2018-09-21 18:39:44 UTC</pubDate>
         <guid>https://padlet.com/tgaddis/q8e5w6op57u2/wish/284522087</guid>
      </item>
      <item>
         <title>Josh martinez</title>
         <author></author>
         <link>https://padlet.com/tgaddis/q8e5w6op57u2/wish/284522132</link>
         <description><![CDATA[<div>Do math when you see discount cost less also help count.</div>]]></description>
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         <pubDate>2018-09-21 18:39:49 UTC</pubDate>
         <guid>https://padlet.com/tgaddis/q8e5w6op57u2/wish/284522132</guid>
      </item>
      <item>
         <title>Christian Lozano</title>
         <author></author>
         <link>https://padlet.com/tgaddis/q8e5w6op57u2/wish/284523134</link>
         <description><![CDATA[<div>1. Mental math can be use when calculating the percentage of a discount.<br>2. Another way to use mental math is when you have a coupon.</div>]]></description>
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         <pubDate>2018-09-21 18:41:56 UTC</pubDate>
         <guid>https://padlet.com/tgaddis/q8e5w6op57u2/wish/284523134</guid>
      </item>
      <item>
         <title>Addie Nieto</title>
         <author></author>
         <link>https://padlet.com/tgaddis/q8e5w6op57u2/wish/284524919</link>
         <description><![CDATA[<div>1) It can help if you ever need to find our how much a sale is worth <br>2) To do your own taxes </div>]]></description>
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         <pubDate>2018-09-21 18:44:32 UTC</pubDate>
         <guid>https://padlet.com/tgaddis/q8e5w6op57u2/wish/284524919</guid>
      </item>
      <item>
         <title>Emily Martinez </title>
         <author></author>
         <link>https://padlet.com/tgaddis/q8e5w6op57u2/wish/284527108</link>
         <description><![CDATA[<div>1) It can help you estimate the cost of items <br>2) It can help you answer numerical questions faster </div>]]></description>
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         <pubDate>2018-09-21 18:49:48 UTC</pubDate>
         <guid>https://padlet.com/tgaddis/q8e5w6op57u2/wish/284527108</guid>
      </item>
      <item>
         <title>Paola Perez</title>
         <author></author>
         <link>https://padlet.com/tgaddis/q8e5w6op57u2/wish/284527300</link>
         <description><![CDATA[<div>#1; mental math can be used to multiply two digit numbers mentally.&nbsp;<br>#2; mental math can also be used for real life problems, like when going shopping and calculating the prices for items.&nbsp;</div>]]></description>
         <enclosure url="" />
         <pubDate>2018-09-21 18:50:16 UTC</pubDate>
         <guid>https://padlet.com/tgaddis/q8e5w6op57u2/wish/284527300</guid>
      </item>
      <item>
         <title>Dazia And Kenchesia</title>
         <author></author>
         <link>https://padlet.com/tgaddis/q8e5w6op57u2/wish/284527892</link>
         <description><![CDATA[<div>1.You can use mental math to see how much you pay instead of someone trying to take your money.<br>2.<figure class="attachment attachment--preview" 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&quot;,&quot;width&quot;:275}" 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         <description><![CDATA[<div>1) to figure out the discount off from your favorite jacket<br>2) to figure out how much you pay for interest in credit card<br><br></div>]]></description>
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         <description><![CDATA[<div>you can use mental math when you go to footlocker and get&nbsp; these shoes on discount for 30 percent from the original price&nbsp;</div>]]></description>
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         <description><![CDATA[<div>Ricardo Garcia</div>]]></description>
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         <description><![CDATA[1; mental math can be used to multiply two digit numbers mental]]></description>
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         <pubDate>2018-09-21 19:00:28 UTC</pubDate>
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         <description><![CDATA[1; mental math can be used to multiply two digit numbers mental]]></description>
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