<?xml version='1.0' encoding='UTF-8'?><?xml-stylesheet href="http://www.blogger.com/styles/atom.css" type="text/css"?><feed xmlns='http://www.w3.org/2005/Atom' xmlns:openSearch='http://a9.com/-/spec/opensearchrss/1.0/' xmlns:georss='http://www.georss.org/georss' xmlns:gd='http://schemas.google.com/g/2005' xmlns:thr='http://purl.org/syndication/thread/1.0'><id>tag:blogger.com,1999:blog-6130933074739215567</id><updated>2012-01-30T08:08:47.686-08:00</updated><title type='text'>Mrs. Morris's Math Class</title><subtitle type='html'>Straughn Elementary 4th Grade</subtitle><link rel='http://schemas.google.com/g/2005#feed' type='application/atom+xml' href='http://4thgradeblogger.blogspot.com/feeds/posts/default'/><link rel='self' type='application/atom+xml' href='http://www.blogger.com/feeds/6130933074739215567/posts/default?max-results=100'/><link rel='alternate' type='text/html' href='http://4thgradeblogger.blogspot.com/'/><link rel='hub' href='http://pubsubhubbub.appspot.com/'/><author><name>Dave and Mandi</name><email>noreply@blogger.com</email><gd:image rel='http://schemas.google.com/g/2005#thumbnail' width='21' height='32' src='http://2.bp.blogspot.com/_VwffLDm1B8s/Sd2MbjQAePI/AAAAAAAABY8/GYKsr-EaMrQ/S220/bridalboots.jpg'/></author><generator version='7.00' uri='http://www.blogger.com'>Blogger</generator><openSearch:totalResults>25</openSearch:totalResults><openSearch:startIndex>1</openSearch:startIndex><openSearch:itemsPerPage>100</openSearch:itemsPerPage><entry><id>tag:blogger.com,1999:blog-6130933074739215567.post-1255002868351042536</id><published>2012-01-30T08:05:00.000-08:00</published><updated>2012-01-30T08:08:47.699-08:00</updated><title type='text'>January 30-February 3 Math Assignments</title><content type='html'>&lt;span style="font-size:180%;"&gt;Division:&lt;br /&gt;Does McDonald's Sell Burgers?&lt;br /&gt;Divide, Multiply, Subtract, Bring Down&lt;br /&gt;&lt;br /&gt;Monday- page 279 (10-21)&lt;br /&gt;Tuesday- page 290 Set A&lt;br /&gt;Wednesday- Envelope&lt;br /&gt;Thursday- Worksheet PW 13.3&lt;br /&gt;Friday- &lt;span style="color: rgb(255, 0, 0);"&gt;0-7 Division Quiz&lt;/span&gt;&lt;br /&gt;&lt;/span&gt;&lt;div class="blogger-post-footer"&gt;&lt;img width='1' height='1' src='https://blogger.googleusercontent.com/tracker/6130933074739215567-1255002868351042536?l=4thgradeblogger.blogspot.com' alt='' /&gt;&lt;/div&gt;</content><link rel='replies' type='application/atom+xml' href='http://4thgradeblogger.blogspot.com/feeds/1255002868351042536/comments/default' title='Post Comments'/><link rel='replies' type='text/html' href='http://www.blogger.com/comment.g?blogID=6130933074739215567&amp;postID=1255002868351042536&amp;isPopup=true' title='0 Comments'/><link rel='edit' type='application/atom+xml' href='http://www.blogger.com/feeds/6130933074739215567/posts/default/1255002868351042536'/><link rel='self' type='application/atom+xml' href='http://www.blogger.com/feeds/6130933074739215567/posts/default/1255002868351042536'/><link rel='alternate' type='text/html' href='http://4thgradeblogger.blogspot.com/2012/01/january-30-february-3-math-assignments.html' title='January 30-February 3 Math Assignments'/><author><name>Dave and Mandi</name><email>noreply@blogger.com</email><gd:image rel='http://schemas.google.com/g/2005#thumbnail' width='21' height='32' src='http://2.bp.blogspot.com/_VwffLDm1B8s/Sd2MbjQAePI/AAAAAAAABY8/GYKsr-EaMrQ/S220/bridalboots.jpg'/></author><thr:total>0</thr:total></entry><entry><id>tag:blogger.com,1999:blog-6130933074739215567.post-8461494414834393417</id><published>2012-01-22T15:00:00.000-08:00</published><updated>2012-01-22T15:04:26.225-08:00</updated><title type='text'>January 23-27 Math Assignments</title><content type='html'>&lt;span style="font-size:180%;"&gt;Monday- page 264 Set A (1-10)&lt;br /&gt;Tuesday- page 270-271 (3-23) odd&lt;br /&gt;Wednesday- Math Envelope&lt;br /&gt;Thursday- &lt;span style="color: rgb(255, 0, 0);"&gt;Multiply 2 Digits Test/ &lt;span style="color: rgb(0, 0, 0);"&gt;No Homework&lt;br /&gt;Friday- &lt;span style="color: rgb(255, 0, 0);"&gt;0-6 Division Quiz&lt;/span&gt;&lt;br /&gt;&lt;/span&gt;&lt;/span&gt;&lt;/span&gt;&lt;div class="blogger-post-footer"&gt;&lt;img width='1' height='1' src='https://blogger.googleusercontent.com/tracker/6130933074739215567-8461494414834393417?l=4thgradeblogger.blogspot.com' alt='' /&gt;&lt;/div&gt;</content><link rel='replies' type='application/atom+xml' href='http://4thgradeblogger.blogspot.com/feeds/8461494414834393417/comments/default' title='Post Comments'/><link rel='replies' type='text/html' href='http://www.blogger.com/comment.g?blogID=6130933074739215567&amp;postID=8461494414834393417&amp;isPopup=true' title='0 Comments'/><link rel='edit' type='application/atom+xml' href='http://www.blogger.com/feeds/6130933074739215567/posts/default/8461494414834393417'/><link rel='self' type='application/atom+xml' href='http://www.blogger.com/feeds/6130933074739215567/posts/default/8461494414834393417'/><link rel='alternate' type='text/html' href='http://4thgradeblogger.blogspot.com/2012/01/january-23-27-math-assignments.html' title='January 23-27 Math Assignments'/><author><name>Dave and Mandi</name><email>noreply@blogger.com</email><gd:image rel='http://schemas.google.com/g/2005#thumbnail' width='21' height='32' src='http://2.bp.blogspot.com/_VwffLDm1B8s/Sd2MbjQAePI/AAAAAAAABY8/GYKsr-EaMrQ/S220/bridalboots.jpg'/></author><thr:total>0</thr:total></entry><entry><id>tag:blogger.com,1999:blog-6130933074739215567.post-4987288918010944360</id><published>2012-01-13T15:19:00.000-08:00</published><updated>2012-01-13T15:23:05.526-08:00</updated><title type='text'>January 17-20 Math Assignments</title><content type='html'>&lt;span style="font-size:180%;"&gt;Tuesday- Page 253 (2-11)&lt;br /&gt;Wednesday- Math Envelope&lt;br /&gt;Thursday- Page 254 (13-25 odd)&lt;br /&gt;Friday- &lt;span style="color: rgb(255, 0, 0);"&gt;0-5 Division Quiz and Multiplying 2 Digit Numbers Quiz&lt;br /&gt;&lt;br /&gt;&lt;a href="http://www.prongo.com/math/multiplication.html"&gt;Multiply 2 Digits Baseball Game!&lt;/a&gt;&lt;br /&gt;&lt;/span&gt;&lt;/span&gt;&lt;div class="blogger-post-footer"&gt;&lt;img width='1' height='1' src='https://blogger.googleusercontent.com/tracker/6130933074739215567-4987288918010944360?l=4thgradeblogger.blogspot.com' alt='' /&gt;&lt;/div&gt;</content><link rel='replies' type='application/atom+xml' href='http://4thgradeblogger.blogspot.com/feeds/4987288918010944360/comments/default' title='Post Comments'/><link rel='replies' type='text/html' href='http://www.blogger.com/comment.g?blogID=6130933074739215567&amp;postID=4987288918010944360&amp;isPopup=true' title='0 Comments'/><link rel='edit' type='application/atom+xml' href='http://www.blogger.com/feeds/6130933074739215567/posts/default/4987288918010944360'/><link rel='self' type='application/atom+xml' href='http://www.blogger.com/feeds/6130933074739215567/posts/default/4987288918010944360'/><link rel='alternate' type='text/html' href='http://4thgradeblogger.blogspot.com/2012/01/january-17-20-math-assignments.html' title='January 17-20 Math Assignments'/><author><name>Dave and Mandi</name><email>noreply@blogger.com</email><gd:image rel='http://schemas.google.com/g/2005#thumbnail' width='21' height='32' src='http://2.bp.blogspot.com/_VwffLDm1B8s/Sd2MbjQAePI/AAAAAAAABY8/GYKsr-EaMrQ/S220/bridalboots.jpg'/></author><thr:total>0</thr:total></entry><entry><id>tag:blogger.com,1999:blog-6130933074739215567.post-7323648609883507796</id><published>2012-01-09T07:44:00.000-08:00</published><updated>2012-01-09T07:45:52.078-08:00</updated><title type='text'>January 9-13 Math Assignments</title><content type='html'>&lt;span style="font-size:130%;"&gt;Monday- 2 Digit Multiplication Sheet&lt;br /&gt;Tuesday- Page 246 Set B&lt;br /&gt;Wednesday- No Homework&lt;br /&gt;Thursday- Page 247 (7-18)&lt;br /&gt;Friday- &lt;span style="color: rgb(255, 0, 0);"&gt;0-4 Division Quiz&lt;/span&gt;&lt;br /&gt;&lt;/span&gt;&lt;div class="blogger-post-footer"&gt;&lt;img width='1' height='1' src='https://blogger.googleusercontent.com/tracker/6130933074739215567-7323648609883507796?l=4thgradeblogger.blogspot.com' alt='' /&gt;&lt;/div&gt;</content><link rel='replies' type='application/atom+xml' href='http://4thgradeblogger.blogspot.com/feeds/7323648609883507796/comments/default' title='Post Comments'/><link rel='replies' type='text/html' href='http://www.blogger.com/comment.g?blogID=6130933074739215567&amp;postID=7323648609883507796&amp;isPopup=true' title='0 Comments'/><link rel='edit' type='application/atom+xml' href='http://www.blogger.com/feeds/6130933074739215567/posts/default/7323648609883507796'/><link rel='self' type='application/atom+xml' href='http://www.blogger.com/feeds/6130933074739215567/posts/default/7323648609883507796'/><link rel='alternate' type='text/html' href='http://4thgradeblogger.blogspot.com/2012/01/january-9-13-math-assignments.html' title='January 9-13 Math Assignments'/><author><name>Dave and Mandi</name><email>noreply@blogger.com</email><gd:image rel='http://schemas.google.com/g/2005#thumbnail' width='21' height='32' src='http://2.bp.blogspot.com/_VwffLDm1B8s/Sd2MbjQAePI/AAAAAAAABY8/GYKsr-EaMrQ/S220/bridalboots.jpg'/></author><thr:total>0</thr:total></entry><entry><id>tag:blogger.com,1999:blog-6130933074739215567.post-2154176098377375374</id><published>2012-01-03T06:30:00.001-08:00</published><updated>2012-01-03T06:40:45.258-08:00</updated><title type='text'>January 4-6 Math Assignments</title><content type='html'>&lt;div style="text-align: center;"&gt;&lt;a href="http://www.coolmyspacecomments.com/happy-new-year.html" title="Happy New Year Comment Graphics"&gt;&lt;img src="http://s1189.photobucket.com/albums/z432/hnyr12/newyear/05.gif" alt="Happy New Year" border="0" /&gt;&lt;/a&gt;&lt;/div&gt;&lt;span&gt;&lt;b&gt;Welcome Back to School! 2012 will be a great year!&lt;/b&gt;&lt;/span&gt;&lt;div&gt;&lt;span&gt;&lt;b&gt;&lt;br /&gt;&lt;/b&gt;&lt;/span&gt;&lt;/div&gt;&lt;div&gt;&lt;span&gt;&lt;b&gt;Wednesday- Math Envelope&lt;/b&gt;&lt;/span&gt;&lt;/div&gt;&lt;div&gt;&lt;span&gt;&lt;b&gt;Thursday- 2 Digit Multiplication Worksheet&lt;/b&gt;&lt;/span&gt;&lt;/div&gt;&lt;div&gt;&lt;span&gt;&lt;b&gt;Friday- 0-3 Division Quiz&lt;/b&gt;&lt;/span&gt;&lt;/div&gt;&lt;div&gt;&lt;span&gt;&lt;b&gt;&lt;a href="http://www.thegreatmartinicompany.com/Math-Quick-Quiz/division-quiz.html"&gt;Practice Here!&lt;/a&gt;&lt;/b&gt;&lt;/span&gt;&lt;/div&gt;&lt;div class="blogger-post-footer"&gt;&lt;img width='1' height='1' src='https://blogger.googleusercontent.com/tracker/6130933074739215567-2154176098377375374?l=4thgradeblogger.blogspot.com' alt='' /&gt;&lt;/div&gt;</content><link rel='replies' type='application/atom+xml' href='http://4thgradeblogger.blogspot.com/feeds/2154176098377375374/comments/default' title='Post Comments'/><link rel='replies' type='text/html' href='http://www.blogger.com/comment.g?blogID=6130933074739215567&amp;postID=2154176098377375374&amp;isPopup=true' title='0 Comments'/><link rel='edit' type='application/atom+xml' href='http://www.blogger.com/feeds/6130933074739215567/posts/default/2154176098377375374'/><link rel='self' type='application/atom+xml' href='http://www.blogger.com/feeds/6130933074739215567/posts/default/2154176098377375374'/><link rel='alternate' type='text/html' href='http://4thgradeblogger.blogspot.com/2012/01/january-4-6-math-assignments.html' title='January 4-6 Math Assignments'/><author><name>Dave and Mandi</name><email>noreply@blogger.com</email><gd:image rel='http://schemas.google.com/g/2005#thumbnail' width='21' height='32' src='http://2.bp.blogspot.com/_VwffLDm1B8s/Sd2MbjQAePI/AAAAAAAABY8/GYKsr-EaMrQ/S220/bridalboots.jpg'/></author><thr:total>0</thr:total></entry><entry><id>tag:blogger.com,1999:blog-6130933074739215567.post-5977228725935208421</id><published>2011-12-12T10:49:00.000-08:00</published><updated>2011-12-12T10:54:07.702-08:00</updated><title type='text'>December 12-16 Math Assignments</title><content type='html'>&lt;a onblur="try {parent.deselectBloggerImageGracefully();} catch(e) {}" href="http://1.bp.blogspot.com/-CdZoC0hU7NM/TuZNup4i0AI/AAAAAAAACCc/zURPgriBV2s/s1600/arthurchristmas.jpeg"&gt;&lt;img style="display: block; margin: 0px auto 10px; text-align: center; cursor: pointer; width: 197px; height: 256px;" src="http://1.bp.blogspot.com/-CdZoC0hU7NM/TuZNup4i0AI/AAAAAAAACCc/zURPgriBV2s/s400/arthurchristmas.jpeg" alt="" id="BLOGGER_PHOTO_ID_5685317043514167298" border="0" /&gt;&lt;/a&gt;&lt;br /&gt;&lt;span style="font-size:180%;"&gt;&lt;span style="font-family:georgia;"&gt;&lt;span style="color: rgb(255, 0, 0);"&gt;NO MATH HOMEWORK THIS WEEK!&lt;/span&gt;&lt;br /&gt;Monday- End of Semester Math Test&lt;br /&gt;Tuesday- End of Semester Math Test&lt;br /&gt;Wednesday- Enrichment/Intervention&lt;br /&gt;Thursday-AR Field Trip to see Arthur Christmas&lt;br /&gt;Friday- Class Christmas Party; Dismiss at 12:00&lt;br /&gt;&lt;/span&gt;&lt;/span&gt;&lt;div class="blogger-post-footer"&gt;&lt;img width='1' height='1' src='https://blogger.googleusercontent.com/tracker/6130933074739215567-5977228725935208421?l=4thgradeblogger.blogspot.com' alt='' /&gt;&lt;/div&gt;</content><link rel='replies' type='application/atom+xml' href='http://4thgradeblogger.blogspot.com/feeds/5977228725935208421/comments/default' title='Post Comments'/><link rel='replies' type='text/html' href='http://www.blogger.com/comment.g?blogID=6130933074739215567&amp;postID=5977228725935208421&amp;isPopup=true' title='0 Comments'/><link rel='edit' type='application/atom+xml' href='http://www.blogger.com/feeds/6130933074739215567/posts/default/5977228725935208421'/><link rel='self' type='application/atom+xml' href='http://www.blogger.com/feeds/6130933074739215567/posts/default/5977228725935208421'/><link rel='alternate' type='text/html' href='http://4thgradeblogger.blogspot.com/2011/12/december-12-16-math-assignments.html' title='December 12-16 Math Assignments'/><author><name>Dave and Mandi</name><email>noreply@blogger.com</email><gd:image rel='http://schemas.google.com/g/2005#thumbnail' width='21' height='32' src='http://2.bp.blogspot.com/_VwffLDm1B8s/Sd2MbjQAePI/AAAAAAAABY8/GYKsr-EaMrQ/S220/bridalboots.jpg'/></author><media:thumbnail xmlns:media='http://search.yahoo.com/mrss/' url='http://1.bp.blogspot.com/-CdZoC0hU7NM/TuZNup4i0AI/AAAAAAAACCc/zURPgriBV2s/s72-c/arthurchristmas.jpeg' height='72' width='72'/><thr:total>0</thr:total></entry><entry><id>tag:blogger.com,1999:blog-6130933074739215567.post-5447367531070479369</id><published>2011-12-02T11:48:00.000-08:00</published><updated>2011-12-02T11:52:21.982-08:00</updated><title type='text'>December 5-9 Math Assignments</title><content type='html'>&lt;div align="center"&gt;&lt;embed src="http://i53.photobucket.com/albums/g78/webbfree/christmas/animations/countdown-1.swf" quality="high" pluginspage="http://www.macromedia.com/go/getflashplayer" type="application/x-shockwave-flash" width="524" height="142"&gt;&lt;/embed&gt;&lt;br&gt;&lt;a href="http://christmasgifts.org/christmas-countdown-flash-code.php" title="Christmas Countdown" target="_blank"&gt;Christmas Countdown&lt;/a&gt; designed by &lt;a href="http://www.christmasgifts.org" title="Christmas Gifts" target="_blank"&gt;Christmas Gifts.org&lt;/a&gt;&lt;/div&gt;&lt;br /&gt;&lt;br /&gt;&lt;br /&gt;&lt;br /&gt;&lt;span style="font-size:180%;"&gt;Monday- Math Book pages H6 and H7&lt;br /&gt;Tuesday- Math Book pages H8 and H23&lt;br /&gt;Wednesday-No Homework&lt;br /&gt;Thursday-Math Book pages H26 and H27&lt;br /&gt;Friday- 0-12 Multiplication Quiz&lt;br /&gt;&lt;br /&gt;END OF SEMESTER MATH TEST ON MONDAY, DEC. 12th&lt;br /&gt;&lt;/span&gt;&lt;div class="blogger-post-footer"&gt;&lt;img width='1' height='1' src='https://blogger.googleusercontent.com/tracker/6130933074739215567-5447367531070479369?l=4thgradeblogger.blogspot.com' alt='' /&gt;&lt;/div&gt;</content><link rel='replies' type='application/atom+xml' href='http://4thgradeblogger.blogspot.com/feeds/5447367531070479369/comments/default' title='Post Comments'/><link rel='replies' type='text/html' href='http://www.blogger.com/comment.g?blogID=6130933074739215567&amp;postID=5447367531070479369&amp;isPopup=true' title='3 Comments'/><link rel='edit' type='application/atom+xml' href='http://www.blogger.com/feeds/6130933074739215567/posts/default/5447367531070479369'/><link rel='self' type='application/atom+xml' href='http://www.blogger.com/feeds/6130933074739215567/posts/default/5447367531070479369'/><link rel='alternate' type='text/html' href='http://4thgradeblogger.blogspot.com/2011/12/december-5-9-math-assignments.html' title='December 5-9 Math Assignments'/><author><name>Dave and Mandi</name><email>noreply@blogger.com</email><gd:image rel='http://schemas.google.com/g/2005#thumbnail' width='21' height='32' src='http://2.bp.blogspot.com/_VwffLDm1B8s/Sd2MbjQAePI/AAAAAAAABY8/GYKsr-EaMrQ/S220/bridalboots.jpg'/></author><thr:total>3</thr:total></entry><entry><id>tag:blogger.com,1999:blog-6130933074739215567.post-4791779676203530039</id><published>2011-11-18T11:50:00.000-08:00</published><updated>2011-11-18T11:55:31.132-08:00</updated><title type='text'>November 28-December 2 Math Assignments</title><content type='html'>&lt;object classid="clsid:D27CDB6E-AE6D-11cf-96B8-444553540000" codebase="http://download.macromedia.com/pub/shockwave/cabs/flash/swflash.cab#version=6,0,29,0" width="220" height="160"&gt;&lt;param name="movie" value="http://www.starholly.com/m/cdc/christmascd.swf"&gt;&lt;param name="wmode" value="transparent"&gt;&lt;param name="quality" value="high"&gt;&lt;embed src="http://www.starholly.com/m/cdc/christmascd.swf" quality="high" pluginspage="http://www.macromedia.com/go/getflashplayer" type="application/x-shockwave-flash" wmode="transparent" width="220" height="160"&gt;&lt;/embed&gt;&lt;/object&gt;&lt;br /&gt;&lt;a href="http://www.azdressup.com/christmas-countdown-clocks.html" target="_blank"&gt;&lt;strong&gt;Customize Countdown Timer&lt;/strong&gt;&lt;/a&gt;&lt;br /&gt;&lt;span style="color: rgb(255, 0, 0); font-family: georgia;font-size:130%;" &gt;Days Until Christmas&lt;/span&gt;&lt;br /&gt;&lt;br /&gt;&lt;span style="font-size:180%;"&gt;Monday- Coordinate Grid Worksheet&lt;br /&gt;Tuesday- Page 431 (9-12) and (19-24)&lt;br /&gt;Wednesday- Math Envelope&lt;br /&gt;Thursday- Page 19 (1-25 odd)&lt;br /&gt;Friday- &lt;span style="color: rgb(255, 0, 0);"&gt;0-12 Multiplication Quiz&lt;/span&gt;&lt;br /&gt;&lt;/span&gt;&lt;div class="blogger-post-footer"&gt;&lt;img width='1' height='1' src='https://blogger.googleusercontent.com/tracker/6130933074739215567-4791779676203530039?l=4thgradeblogger.blogspot.com' alt='' /&gt;&lt;/div&gt;</content><link rel='replies' type='application/atom+xml' href='http://4thgradeblogger.blogspot.com/feeds/4791779676203530039/comments/default' title='Post Comments'/><link rel='replies' type='text/html' href='http://www.blogger.com/comment.g?blogID=6130933074739215567&amp;postID=4791779676203530039&amp;isPopup=true' title='0 Comments'/><link rel='edit' type='application/atom+xml' href='http://www.blogger.com/feeds/6130933074739215567/posts/default/4791779676203530039'/><link rel='self' type='application/atom+xml' href='http://www.blogger.com/feeds/6130933074739215567/posts/default/4791779676203530039'/><link rel='alternate' type='text/html' href='http://4thgradeblogger.blogspot.com/2011/11/november-28-december-2-math-assignments.html' title='November 28-December 2 Math Assignments'/><author><name>Dave and Mandi</name><email>noreply@blogger.com</email><gd:image rel='http://schemas.google.com/g/2005#thumbnail' width='21' height='32' src='http://2.bp.blogspot.com/_VwffLDm1B8s/Sd2MbjQAePI/AAAAAAAABY8/GYKsr-EaMrQ/S220/bridalboots.jpg'/></author><thr:total>0</thr:total></entry><entry><id>tag:blogger.com,1999:blog-6130933074739215567.post-1262696968822328188</id><published>2011-11-13T12:43:00.000-08:00</published><updated>2011-11-13T12:45:59.694-08:00</updated><title type='text'>November 14-18</title><content type='html'>&lt;a onblur="try {parent.deselectBloggerImageGracefully();} catch(e) {}" href="http://1.bp.blogspot.com/-CffWiHvi3bU/TsAsG4y_zoI/AAAAAAAACCQ/ZYyPFMi0TsU/s1600/index.jpeg"&gt;&lt;img style="display: block; margin: 0px auto 10px; text-align: center; cursor: pointer; width: 225px; height: 224px;" src="http://1.bp.blogspot.com/-CffWiHvi3bU/TsAsG4y_zoI/AAAAAAAACCQ/ZYyPFMi0TsU/s400/index.jpeg" alt="" id="BLOGGER_PHOTO_ID_5674584027323944578" border="0" /&gt;&lt;/a&gt;&lt;br /&gt;&lt;span style="font-size:180%;"&gt;Monday- No Homework!&lt;br /&gt;CARS 2 Outdoor Movie on the SES Playground&lt;/span&gt;&lt;br /&gt;&lt;span style="font-size:180%;"&gt;5:30 PM&lt;br /&gt;Tuesday-Review Study Guide&lt;br /&gt;Wednesday-Review Study Guide&lt;br /&gt;Thursday- &lt;span style="color: rgb(255, 0, 0);"&gt;Mixed Numbers and Improper Fractions Test&lt;br /&gt;&lt;span style="color: rgb(0, 0, 0);"&gt;Friday- &lt;span style="color: rgb(255, 0, 0);"&gt;0-12 Multiplication Quiz&lt;/span&gt;&lt;/span&gt;&lt;br /&gt;&lt;/span&gt;&lt;/span&gt;&lt;div class="blogger-post-footer"&gt;&lt;img width='1' height='1' src='https://blogger.googleusercontent.com/tracker/6130933074739215567-1262696968822328188?l=4thgradeblogger.blogspot.com' alt='' /&gt;&lt;/div&gt;</content><link rel='replies' type='application/atom+xml' href='http://4thgradeblogger.blogspot.com/feeds/1262696968822328188/comments/default' title='Post Comments'/><link rel='replies' type='text/html' href='http://www.blogger.com/comment.g?blogID=6130933074739215567&amp;postID=1262696968822328188&amp;isPopup=true' title='0 Comments'/><link rel='edit' type='application/atom+xml' href='http://www.blogger.com/feeds/6130933074739215567/posts/default/1262696968822328188'/><link rel='self' type='application/atom+xml' href='http://www.blogger.com/feeds/6130933074739215567/posts/default/1262696968822328188'/><link rel='alternate' type='text/html' href='http://4thgradeblogger.blogspot.com/2011/11/november-14-18.html' title='November 14-18'/><author><name>Dave and Mandi</name><email>noreply@blogger.com</email><gd:image rel='http://schemas.google.com/g/2005#thumbnail' width='21' height='32' src='http://2.bp.blogspot.com/_VwffLDm1B8s/Sd2MbjQAePI/AAAAAAAABY8/GYKsr-EaMrQ/S220/bridalboots.jpg'/></author><media:thumbnail xmlns:media='http://search.yahoo.com/mrss/' url='http://1.bp.blogspot.com/-CffWiHvi3bU/TsAsG4y_zoI/AAAAAAAACCQ/ZYyPFMi0TsU/s72-c/index.jpeg' height='72' width='72'/><thr:total>0</thr:total></entry><entry><id>tag:blogger.com,1999:blog-6130933074739215567.post-7526944031425139907</id><published>2011-11-07T08:32:00.000-08:00</published><updated>2011-11-07T08:39:38.781-08:00</updated><title type='text'></title><content type='html'>&lt;a onblur="try {parent.deselectBloggerImageGracefully();} catch(e) {}" href="http://1.bp.blogspot.com/-zzWuRnixnt4/TrgIatRkUSI/AAAAAAAACBs/VHQcuEwvknk/s1600/FallFestival.jpg"&gt;&lt;img style="display: block; margin: 0px auto 10px; text-align: center; cursor: pointer; width: 400px; height: 166px;" src="http://1.bp.blogspot.com/-zzWuRnixnt4/TrgIatRkUSI/AAAAAAAACBs/VHQcuEwvknk/s400/FallFestival.jpg" alt="" id="BLOGGER_PHOTO_ID_5672292985596039458" border="0" /&gt;&lt;/a&gt;&lt;br /&gt;&lt;div style="text-align: center;"&gt;&lt;span style="font-size:180%;"&gt;SES FALL FESTIVAL IS THURSDAY, NOVEMBER 10TH&lt;/span&gt;&lt;br /&gt;&lt;span style="font-size:180%;"&gt;BEGINNING AT 5:30 PM&lt;/span&gt;&lt;br /&gt;&lt;br /&gt;&lt;div style="text-align: left;"&gt;&lt;span style="font-size:100%;"&gt;Monday- Study Equivalent Fractions and Decimals and Mixed Numbers Worksheet&lt;br /&gt;Tuesday- Study Equivalent Fractions and Decimals and Improper Fractions Worksheet&lt;br /&gt;Wednesday-Study Equivalent Fractions and Decimals and Math Envelope&lt;br /&gt;Thursday-&lt;/span&gt;&lt;span style="color: rgb(255, 0, 0);"&gt;&lt;span style="font-size:100%;"&gt; 0-12 Multiplication Quiz and Fractions and Decimals Matching Quiz&lt;br /&gt;&lt;span style="color: rgb(0, 0, 0);"&gt;Friday- Veteran's Day Holiday&lt;br /&gt;&lt;br /&gt;&lt;a href="http://www.mathplayground.com/fractions_mixed.html"&gt;&lt;span style="font-size:180%;"&gt;Mixed Numbers Game&lt;/span&gt;&lt;/a&gt;&lt;br /&gt;&lt;/span&gt;&lt;/span&gt;&lt;/span&gt;&lt;/div&gt;&lt;/div&gt;&lt;br /&gt;&lt;!--[if gte mso 9]&gt;&lt;xml&gt;  &lt;w:worddocument&gt;   &lt;w:view&gt;Normal&lt;/w:View&gt;   &lt;w:zoom&gt;0&lt;/w:Zoom&gt;   &lt;w:trackmoves/&gt;   &lt;w:trackformatting/&gt;   &lt;w:punctuationkerning/&gt;   &lt;w:validateagainstschemas/&gt;   &lt;w:saveifxmlinvalid&gt;false&lt;/w:SaveIfXMLInvalid&gt;   &lt;w:ignoremixedcontent&gt;false&lt;/w:IgnoreMixedContent&gt;   &lt;w:alwaysshowplaceholdertext&gt;false&lt;/w:AlwaysShowPlaceholderText&gt;   &lt;w:donotpromoteqf/&gt;   &lt;w:lidthemeother&gt;EN-US&lt;/w:LidThemeOther&gt;   &lt;w:lidthemeasian&gt;X-NONE&lt;/w:LidThemeAsian&gt;   &lt;w:lidthemecomplexscript&gt;X-NONE&lt;/w:LidThemeComplexScript&gt;   &lt;w:compatibility&gt;    &lt;w:breakwrappedtables/&gt;    &lt;w:snaptogridincell/&gt;    &lt;w:wraptextwithpunct/&gt;    &lt;w:useasianbreakrules/&gt;    &lt;w:dontgrowautofit/&gt;    &lt;w:splitpgbreakandparamark/&gt;    &lt;w:dontvertaligncellwithsp/&gt;    &lt;w:dontbreakconstrainedforcedtables/&gt;    &lt;w:dontvertalignintxbx/&gt;    &lt;w:word11kerningpairs/&gt;    &lt;w:cachedcolbalance/&gt;   &lt;/w:Compatibility&gt;   &lt;w:browserlevel&gt;MicrosoftInternetExplorer4&lt;/w:BrowserLevel&gt;   &lt;m:mathpr&gt;    &lt;m:mathfont val="Cambria Math"&gt;    &lt;m:brkbin val="before"&gt;    &lt;m:brkbinsub val="&amp;#45;-"&gt;    &lt;m:smallfrac val="off"&gt;    &lt;m:dispdef/&gt;    &lt;m:lmargin val="0"&gt;    &lt;m:rmargin val="0"&gt;    &lt;m:defjc val="centerGroup"&gt;    &lt;m:wrapindent val="1440"&gt;    &lt;m:intlim val="subSup"&gt;    &lt;m:narylim val="undOvr"&gt;   &lt;/m:mathPr&gt;&lt;/w:WordDocument&gt; &lt;/xml&gt;&lt;![endif]--&gt;&lt;!--[if gte mso 9]&gt;&lt;xml&gt;  &lt;w:latentstyles deflockedstate="false" defunhidewhenused="true" defsemihidden="true" defqformat="false" defpriority="99" latentstylecount="267"&gt;   &lt;w:lsdexception locked="false" priority="0" semihidden="false" unhidewhenused="false" qformat="true" name="Normal"&gt;   &lt;w:lsdexception locked="false" priority="9" semihidden="false" unhidewhenused="false" qformat="true" name="heading 1"&gt;   &lt;w:lsdexception locked="false" priority="9" qformat="true" name="heading 2"&gt;   &lt;w:lsdexception locked="false" priority="9" qformat="true" name="heading 3"&gt;   &lt;w:lsdexception locked="false" priority="9" qformat="true" name="heading 4"&gt;   &lt;w:lsdexception locked="false" priority="9" qformat="true" name="heading 5"&gt;   &lt;w:lsdexception locked="false" priority="9" qformat="true" name="heading 6"&gt;   &lt;w:lsdexception locked="false" priority="9" qformat="true" name="heading 7"&gt;   &lt;w:lsdexception locked="false" priority="9" qformat="true" name="heading 8"&gt;   &lt;w:lsdexception locked="false" priority="9" qformat="true" name="heading 9"&gt;   &lt;w:lsdexception locked="false" priority="39" name="toc 1"&gt;   &lt;w:lsdexception locked="false" priority="39" name="toc 2"&gt;   &lt;w:lsdexception locked="false" priority="39" name="toc 3"&gt;   &lt;w:lsdexception locked="false" priority="39" name="toc 4"&gt;   &lt;w:lsdexception locked="false" priority="39" name="toc 5"&gt;   &lt;w:lsdexception locked="false" priority="39" name="toc 6"&gt;   &lt;w:lsdexception locked="false" priority="39" name="toc 7"&gt;   &lt;w:lsdexception locked="false" priority="39" name="toc 8"&gt;   &lt;w:lsdexception locked="false" priority="39" name="toc 9"&gt;   &lt;w:lsdexception locked="false" priority="35" qformat="true" name="caption"&gt;   &lt;w:lsdexception locked="false" priority="10" semihidden="false" unhidewhenused="false" qformat="true" name="Title"&gt;   &lt;w:lsdexception locked="false" priority="1" name="Default Paragraph Font"&gt;   &lt;w:lsdexception locked="false" priority="11" semihidden="false" unhidewhenused="false" qformat="true" name="Subtitle"&gt;   &lt;w:lsdexception locked="false" priority="22" semihidden="false" unhidewhenused="false" qformat="true" name="Strong"&gt;   &lt;w:lsdexception locked="false" priority="20" semihidden="false" unhidewhenused="false" qformat="true" name="Emphasis"&gt;   &lt;w:lsdexception locked="false" priority="59" semihidden="false" unhidewhenused="false" name="Table Grid"&gt;   &lt;w:lsdexception locked="false" unhidewhenused="false" name="Placeholder Text"&gt;   &lt;w:lsdexception locked="false" priority="1" semihidden="false" unhidewhenused="false" qformat="true" name="No Spacing"&gt;   &lt;w:lsdexception locked="false" priority="60" semihidden="false" unhidewhenused="false" name="Light Shading"&gt;   &lt;w:lsdexception locked="false" priority="61" semihidden="false" unhidewhenused="false" name="Light List"&gt;   &lt;w:lsdexception locked="false" priority="62" semihidden="false" unhidewhenused="false" name="Light Grid"&gt;   &lt;w:lsdexception locked="false" priority="63" semihidden="false" unhidewhenused="false" name="Medium Shading 1"&gt;   &lt;w:lsdexception locked="false" priority="64" semihidden="false" unhidewhenused="false" name="Medium Shading 2"&gt;   &lt;w:lsdexception locked="false" priority="65" semihidden="false" unhidewhenused="false" name="Medium List 1"&gt;   &lt;w:lsdexception locked="false" priority="66" semihidden="false" unhidewhenused="false" name="Medium List 2"&gt;   &lt;w:lsdexception locked="false" priority="67" semihidden="false" unhidewhenused="false" name="Medium Grid 1"&gt;   &lt;w:lsdexception locked="false" priority="68" semihidden="false" unhidewhenused="false" name="Medium Grid 2"&gt;   &lt;w:lsdexception locked="false" priority="69" semihidden="false" unhidewhenused="false" name="Medium Grid 3"&gt;   &lt;w:lsdexception locked="false" priority="70" semihidden="false" unhidewhenused="false" name="Dark List"&gt;   &lt;w:lsdexception locked="false" priority="71" semihidden="false" unhidewhenused="false" name="Colorful Shading"&gt;   &lt;w:lsdexception locked="false" priority="72" semihidden="false" unhidewhenused="false" name="Colorful List"&gt;   &lt;w:lsdexception locked="false" priority="73" semihidden="false" unhidewhenused="false" name="Colorful Grid"&gt;   &lt;w:lsdexception locked="false" priority="60" semihidden="false" unhidewhenused="false" name="Light Shading Accent 1"&gt;   &lt;w:lsdexception locked="false" priority="61" semihidden="false" unhidewhenused="false" name="Light List Accent 1"&gt;   &lt;w:lsdexception locked="false" priority="62" semihidden="false" unhidewhenused="false" name="Light Grid Accent 1"&gt;   &lt;w:lsdexception locked="false" priority="63" semihidden="false" unhidewhenused="false" name="Medium Shading 1 Accent 1"&gt;   &lt;w:lsdexception locked="false" priority="64" semihidden="false" unhidewhenused="false" name="Medium Shading 2 Accent 1"&gt;   &lt;w:lsdexception locked="false" priority="65" semihidden="false" unhidewhenused="false" name="Medium List 1 Accent 1"&gt;   &lt;w:lsdexception locked="false" unhidewhenused="false" name="Revision"&gt;   &lt;w:lsdexception locked="false" priority="34" semihidden="false" unhidewhenused="false" qformat="true" name="List Paragraph"&gt;   &lt;w:lsdexception locked="false" priority="29" semihidden="false" unhidewhenused="false" qformat="true" name="Quote"&gt;   &lt;w:lsdexception locked="false" priority="30" semihidden="false" unhidewhenused="false" qformat="true" name="Intense Quote"&gt;   &lt;w:lsdexception locked="false" priority="66" semihidden="false" unhidewhenused="false" name="Medium List 2 Accent 1"&gt;   &lt;w:lsdexception locked="false" priority="67" semihidden="false" unhidewhenused="false" name="Medium Grid 1 Accent 1"&gt;   &lt;w:lsdexception locked="false" priority="68" semihidden="false" unhidewhenused="false" name="Medium Grid 2 Accent 1"&gt;   &lt;w:lsdexception locked="false" priority="69" semihidden="false" unhidewhenused="false" name="Medium Grid 3 Accent 1"&gt;   &lt;w:lsdexception locked="false" priority="70" semihidden="false" unhidewhenused="false" name="Dark List Accent 1"&gt;   &lt;w:lsdexception locked="false" priority="71" semihidden="false" unhidewhenused="false" name="Colorful Shading Accent 1"&gt;   &lt;w:lsdexception locked="false" priority="72" semihidden="false" unhidewhenused="false" name="Colorful List Accent 1"&gt;   &lt;w:lsdexception locked="false" priority="73" semihidden="false" unhidewhenused="false" name="Colorful Grid Accent 1"&gt;   &lt;w:lsdexception locked="false" priority="60" semihidden="false" unhidewhenused="false" name="Light Shading Accent 2"&gt;   &lt;w:lsdexception locked="false" priority="61" semihidden="false" unhidewhenused="false" name="Light List Accent 2"&gt;   &lt;w:lsdexception locked="false" priority="62" semihidden="false" unhidewhenused="false" name="Light Grid Accent 2"&gt;   &lt;w:lsdexception locked="false" priority="63" semihidden="false" unhidewhenused="false" name="Medium Shading 1 Accent 2"&gt;   &lt;w:lsdexception locked="false" priority="64" semihidden="false" unhidewhenused="false" name="Medium Shading 2 Accent 2"&gt;   &lt;w:lsdexception locked="false" priority="65" semihidden="false" unhidewhenused="false" name="Medium List 1 Accent 2"&gt;   &lt;w:lsdexception locked="false" priority="66" semihidden="false" unhidewhenused="false" name="Medium List 2 Accent 2"&gt;   &lt;w:lsdexception locked="false" priority="67" semihidden="false" unhidewhenused="false" name="Medium Grid 1 Accent 2"&gt;   &lt;w:lsdexception locked="false" priority="68" semihidden="false" unhidewhenused="false" name="Medium Grid 2 Accent 2"&gt;   &lt;w:lsdexception locked="false" priority="69" semihidden="false" unhidewhenused="false" name="Medium Grid 3 Accent 2"&gt;   &lt;w:lsdexception locked="false" priority="70" semihidden="false" unhidewhenused="false" name="Dark List Accent 2"&gt;   &lt;w:lsdexception locked="false" priority="71" semihidden="false" unhidewhenused="false" name="Colorful Shading Accent 2"&gt;   &lt;w:lsdexception locked="false" priority="72" semihidden="false" unhidewhenused="false" name="Colorful List Accent 2"&gt;   &lt;w:lsdexception locked="false" priority="73" semihidden="false" unhidewhenused="false" name="Colorful Grid Accent 2"&gt;   &lt;w:lsdexception locked="false" priority="60" semihidden="false" unhidewhenused="false" name="Light Shading Accent 3"&gt;   &lt;w:lsdexception locked="false" priority="61" semihidden="false" unhidewhenused="false" name="Light List Accent 3"&gt;   &lt;w:lsdexception locked="false" priority="62" semihidden="false" unhidewhenused="false" name="Light Grid Accent 3"&gt;   &lt;w:lsdexception locked="false" priority="63" semihidden="false" unhidewhenused="false" name="Medium Shading 1 Accent 3"&gt;   &lt;w:lsdexception locked="false" priority="64" semihidden="false" unhidewhenused="false" name="Medium Shading 2 Accent 3"&gt;   &lt;w:lsdexception locked="false" priority="65" semihidden="false" unhidewhenused="false" name="Medium List 1 Accent 3"&gt;   &lt;w:lsdexception locked="false" priority="66" semihidden="false" unhidewhenused="false" name="Medium List 2 Accent 3"&gt;   &lt;w:lsdexception locked="false" priority="67" semihidden="false" unhidewhenused="false" name="Medium Grid 1 Accent 3"&gt;   &lt;w:lsdexception locked="false" priority="68" semihidden="false" unhidewhenused="false" name="Medium Grid 2 Accent 3"&gt;   &lt;w:lsdexception locked="false" priority="69" semihidden="false" unhidewhenused="false" name="Medium Grid 3 Accent 3"&gt;   &lt;w:lsdexception locked="false" priority="70" semihidden="false" unhidewhenused="false" name="Dark List Accent 3"&gt;   &lt;w:lsdexception locked="false" priority="71" semihidden="false" unhidewhenused="false" name="Colorful Shading Accent 3"&gt;   &lt;w:lsdexception locked="false" priority="72" semihidden="false" unhidewhenused="false" name="Colorful List Accent 3"&gt;   &lt;w:lsdexception locked="false" priority="73" semihidden="false" unhidewhenused="false" name="Colorful Grid Accent 3"&gt;   &lt;w:lsdexception locked="false" priority="60" semihidden="false" unhidewhenused="false" name="Light Shading Accent 4"&gt;   &lt;w:lsdexception locked="false" priority="61" semihidden="false" unhidewhenused="false" name="Light List Accent 4"&gt;   &lt;w:lsdexception locked="false" priority="62" semihidden="false" unhidewhenused="false" name="Light Grid Accent 4"&gt;   &lt;w:lsdexception locked="false" priority="63" semihidden="false" unhidewhenused="false" name="Medium Shading 1 Accent 4"&gt;   &lt;w:lsdexception locked="false" priority="64" semihidden="false" unhidewhenused="false" name="Medium Shading 2 Accent 4"&gt;   &lt;w:lsdexception locked="false" priority="65" semihidden="false" unhidewhenused="false" name="Medium List 1 Accent 4"&gt;   &lt;w:lsdexception locked="false" priority="66" semihidden="false" unhidewhenused="false" name="Medium List 2 Accent 4"&gt;   &lt;w:lsdexception locked="false" priority="67" semihidden="false" unhidewhenused="false" name="Medium Grid 1 Accent 4"&gt;   &lt;w:lsdexception locked="false" priority="68" semihidden="false" unhidewhenused="false" name="Medium Grid 2 Accent 4"&gt;   &lt;w:lsdexception locked="false" priority="69" semihidden="false" unhidewhenused="false" name="Medium Grid 3 Accent 4"&gt;   &lt;w:lsdexception locked="false" priority="70" semihidden="false" unhidewhenused="false" name="Dark List Accent 4"&gt;   &lt;w:lsdexception locked="false" priority="71" semihidden="false" unhidewhenused="false" name="Colorful Shading Accent 4"&gt;   &lt;w:lsdexception locked="false" priority="72" semihidden="false" unhidewhenused="false" name="Colorful List Accent 4"&gt;   &lt;w:lsdexception locked="false" priority="73" semihidden="false" unhidewhenused="false" name="Colorful Grid Accent 4"&gt;   &lt;w:lsdexception locked="false" priority="60" semihidden="false" unhidewhenused="false" name="Light Shading Accent 5"&gt;   &lt;w:lsdexception locked="false" priority="61" semihidden="false" unhidewhenused="false" name="Light List Accent 5"&gt;   &lt;w:lsdexception locked="false" priority="62" semihidden="false" unhidewhenused="false" name="Light Grid Accent 5"&gt;   &lt;w:lsdexception locked="false" priority="63" semihidden="false" unhidewhenused="false" name="Medium Shading 1 Accent 5"&gt;   &lt;w:lsdexception locked="false" priority="64" semihidden="false" unhidewhenused="false" name="Medium Shading 2 Accent 5"&gt;   &lt;w:lsdexception locked="false" priority="65" semihidden="false" unhidewhenused="false" name="Medium List 1 Accent 5"&gt;   &lt;w:lsdexception locked="false" priority="66" semihidden="false" unhidewhenused="false" name="Medium List 2 Accent 5"&gt;   &lt;w:lsdexception locked="false" priority="67" semihidden="false" unhidewhenused="false" name="Medium Grid 1 Accent 5"&gt;   &lt;w:lsdexception locked="false" priority="68" semihidden="false" unhidewhenused="false" name="Medium Grid 2 Accent 5"&gt;   &lt;w:lsdexception locked="false" priority="69" semihidden="false" unhidewhenused="false" name="Medium Grid 3 Accent 5"&gt;   &lt;w:lsdexception locked="false" priority="70" semihidden="false" unhidewhenused="false" name="Dark List Accent 5"&gt;   &lt;w:lsdexception locked="false" priority="71" semihidden="false" unhidewhenused="false" name="Colorful Shading Accent 5"&gt;   &lt;w:lsdexception locked="false" priority="72" semihidden="false" unhidewhenused="false" name="Colorful List Accent 5"&gt;   &lt;w:lsdexception locked="false" priority="73" semihidden="false" unhidewhenused="false" name="Colorful Grid Accent 5"&gt;   &lt;w:lsdexception locked="false" priority="60" semihidden="false" unhidewhenused="false" name="Light Shading Accent 6"&gt;   &lt;w:lsdexception locked="false" priority="61" semihidden="false" unhidewhenused="false" name="Light List Accent 6"&gt;   &lt;w:lsdexception locked="false" priority="62" semihidden="false" unhidewhenused="false" name="Light Grid Accent 6"&gt;   &lt;w:lsdexception locked="false" priority="63" semihidden="false" unhidewhenused="false" name="Medium Shading 1 Accent 6"&gt;   &lt;w:lsdexception locked="false" priority="64" semihidden="false" unhidewhenused="false" name="Medium Shading 2 Accent 6"&gt;   &lt;w:lsdexception locked="false" priority="65" semihidden="false" unhidewhenused="false" name="Medium List 1 Accent 6"&gt;   &lt;w:lsdexception locked="false" priority="66" semihidden="false" unhidewhenused="false" name="Medium List 2 Accent 6"&gt;   &lt;w:lsdexception locked="false" priority="67" semihidden="false" unhidewhenused="false" name="Medium Grid 1 Accent 6"&gt;   &lt;w:lsdexception locked="false" priority="68" semihidden="false" unhidewhenused="false" name="Medium Grid 2 Accent 6"&gt;   &lt;w:lsdexception locked="false" priority="69" semihidden="false" unhidewhenused="false" name="Medium Grid 3 Accent 6"&gt;   &lt;w:lsdexception locked="false" priority="70" semihidden="false" unhidewhenused="false" name="Dark List Accent 6"&gt;   &lt;w:lsdexception locked="false" priority="71" semihidden="false" unhidewhenused="false" name="Colorful Shading Accent 6"&gt;   &lt;w:lsdexception locked="false" priority="72" semihidden="false" unhidewhenused="false" name="Colorful List Accent 6"&gt;   &lt;w:lsdexception locked="false" priority="73" semihidden="false" unhidewhenused="false" name="Colorful Grid Accent 6"&gt;   &lt;w:lsdexception locked="false" priority="19" semihidden="false" unhidewhenused="false" qformat="true" name="Subtle Emphasis"&gt;   &lt;w:lsdexception locked="false" priority="21" semihidden="false" unhidewhenused="false" qformat="true" name="Intense Emphasis"&gt;   &lt;w:lsdexception locked="false" priority="31" semihidden="false" unhidewhenused="false" qformat="true" name="Subtle Reference"&gt;   &lt;w:lsdexception locked="false" priority="32" semihidden="false" unhidewhenused="false" qformat="true" name="Intense Reference"&gt;   &lt;w:lsdexception locked="false" priority="33" semihidden="false" unhidewhenused="false" qformat="true" name="Book Title"&gt;   &lt;w:lsdexception locked="false" priority="37" name="Bibliography"&gt;   &lt;w:lsdexception locked="false" priority="39" qformat="true" name="TOC Heading"&gt;  &lt;/w:LatentStyles&gt; &lt;/xml&gt;&lt;![endif]--&gt;&lt;!--[if gte mso 10]&gt; &lt;style&gt;  /* Style Definitions */  table.MsoNormalTable  {mso-style-name:"Table Normal";  mso-tstyle-rowband-size:0;  mso-tstyle-colband-size:0;  mso-style-noshow:yes;  mso-style-priority:99;  mso-style-qformat:yes;  mso-style-parent:"";  mso-padding-alt:0in 5.4pt 0in 5.4pt;  mso-para-margin:0in;  mso-para-margin-bottom:.0001pt;  mso-pagination:widow-orphan;  font-size:11.0pt;  font-family:"Calibri","sans-serif";  mso-ascii-font-family:Calibri;  mso-ascii-theme-font:minor-latin;  mso-fareast-font-family:"Times New Roman";  mso-fareast-theme-font:minor-fareast;  mso-hansi-font-family:Calibri;  mso-hansi-theme-font:minor-latin;  mso-bidi-font-family:"Times New Roman";  mso-bidi-theme-font:minor-bidi;} &lt;/style&gt; &lt;![endif]--&gt;  &lt;p class="MsoNormal" style="text-align: center;" align="center"&gt;&lt;span style="line-height: 115%;font-family:&amp;quot;;font-size:14pt;"  &gt;Equivalent Fractions and Decimals Study Sheet&lt;/span&gt;&lt;/p&gt;  &lt;p class="MsoNormal" style="text-align: center;" align="center"&gt;&lt;span style="line-height: 115%;font-family:&amp;quot;;font-size:14pt;"  &gt;You need to memorize these equivalent fractions and decimals for a MATCHING QUIZ on Thursday, November 10&lt;sup&gt;th&lt;/sup&gt;!&lt;span style=""&gt;  &lt;/span&gt;&lt;/span&gt;&lt;/p&gt;  &lt;p class="MsoNormal"&gt;&lt;span style="line-height: 115%;font-family:&amp;quot;;font-size:20pt;"  &gt;1/100 = 0.01&lt;span style=""&gt;                             &lt;/span&gt;&lt;br /&gt;&lt;/span&gt;&lt;/p&gt;&lt;p class="MsoNormal"&gt;&lt;span style="line-height: 115%;font-family:&amp;quot;;font-size:20pt;"  &gt;1/2 = 0.5 or 0.50&lt;/span&gt;&lt;/p&gt;  &lt;p class="MsoNormal"&gt;&lt;span style="line-height: 115%;font-family:&amp;quot;;font-size:20pt;"  &gt;1/10 = 0.1 or 0.10&lt;span style=""&gt;&lt;br /&gt;&lt;/span&gt;&lt;/span&gt;&lt;/p&gt;&lt;p class="MsoNormal"&gt;&lt;span style="line-height: 115%;font-family:&amp;quot;;font-size:20pt;"  &gt;&lt;span style=""&gt;              &lt;/span&gt;&lt;span style=""&gt;      &lt;/span&gt;2/3 = 0.67&lt;/span&gt;&lt;/p&gt;  &lt;p class="MsoNormal"&gt;&lt;span style="line-height: 115%;font-family:&amp;quot;;font-size:20pt;"  &gt;1/4 = 0.25&lt;span style=""&gt;                           &lt;/span&gt;&lt;span style=""&gt;      &lt;/span&gt;&lt;br /&gt;&lt;/span&gt;&lt;/p&gt;&lt;p class="MsoNormal"&gt;&lt;span style="line-height: 115%;font-family:&amp;quot;;font-size:20pt;"  &gt;3/4 = 0.75&lt;/span&gt;&lt;/p&gt;  &lt;p class="MsoNormal"&gt;&lt;span style="line-height: 115%;font-family:&amp;quot;;font-size:20pt;"  &gt;1/3 = 0.33&lt;span style=""&gt;&lt;br /&gt;&lt;/span&gt;&lt;/span&gt;&lt;/p&gt;&lt;p class="MsoNormal"&gt;&lt;span style="line-height: 115%;font-family:&amp;quot;;font-size:20pt;"  &gt;&lt;span style=""&gt;                          &lt;/span&gt;&lt;span style=""&gt;      &lt;/span&gt;10/10 =1&lt;/span&gt;&lt;/p&gt;&lt;div class="blogger-post-footer"&gt;&lt;img width='1' height='1' src='https://blogger.googleusercontent.com/tracker/6130933074739215567-7526944031425139907?l=4thgradeblogger.blogspot.com' alt='' /&gt;&lt;/div&gt;</content><link rel='replies' type='application/atom+xml' href='http://4thgradeblogger.blogspot.com/feeds/7526944031425139907/comments/default' title='Post Comments'/><link rel='replies' type='text/html' href='http://www.blogger.com/comment.g?blogID=6130933074739215567&amp;postID=7526944031425139907&amp;isPopup=true' title='0 Comments'/><link rel='edit' type='application/atom+xml' href='http://www.blogger.com/feeds/6130933074739215567/posts/default/7526944031425139907'/><link rel='self' type='application/atom+xml' href='http://www.blogger.com/feeds/6130933074739215567/posts/default/7526944031425139907'/><link rel='alternate' type='text/html' href='http://4thgradeblogger.blogspot.com/2011/11/ses-fall-festival-is-thursday-november.html' title=''/><author><name>Dave and Mandi</name><email>noreply@blogger.com</email><gd:image rel='http://schemas.google.com/g/2005#thumbnail' width='21' height='32' src='http://2.bp.blogspot.com/_VwffLDm1B8s/Sd2MbjQAePI/AAAAAAAABY8/GYKsr-EaMrQ/S220/bridalboots.jpg'/></author><media:thumbnail xmlns:media='http://search.yahoo.com/mrss/' url='http://1.bp.blogspot.com/-zzWuRnixnt4/TrgIatRkUSI/AAAAAAAACBs/VHQcuEwvknk/s72-c/FallFestival.jpg' height='72' width='72'/><thr:total>0</thr:total></entry><entry><id>tag:blogger.com,1999:blog-6130933074739215567.post-7677370936659502476</id><published>2011-10-31T05:42:00.000-07:00</published><updated>2011-10-31T09:29:56.440-07:00</updated><title type='text'>October 31-November 4 Math Assignments</title><content type='html'>&lt;a onblur="try {parent.deselectBloggerImageGracefully();} catch(e) {}" href="http://3.bp.blogspot.com/-RWQntfiUFRg/Tq6Z605PbLI/AAAAAAAACBg/uXxnVlp9bLE/s1600/images.jpeg"&gt;&lt;img style="display: block; margin: 0px auto 10px; text-align: center; cursor: pointer; width: 259px; height: 194px;" src="http://3.bp.blogspot.com/-RWQntfiUFRg/Tq6Z605PbLI/AAAAAAAACBg/uXxnVlp9bLE/s400/images.jpeg" alt="" id="BLOGGER_PHOTO_ID_5669638216816225458" border="0" /&gt;&lt;/a&gt;&lt;span style="font-size:130%;"&gt;Monday- &lt;span style="color: rgb(255, 153, 0);"&gt;Happy Halloween!!! No Homework Tonight:) &lt;/span&gt;&lt;br /&gt;Tuesday- Study Guide&lt;br /&gt;Wednesday-Field Trip to Fort Toulouse&lt;br /&gt;Thursday- Study for test tomorrow&lt;br /&gt;Friday- &lt;/span&gt;&lt;span style="color: rgb(255, 0, 0);"&gt;&lt;span style="font-size:130%;"&gt;o-12 Multiplication Quiz and Fractions Test&lt;br /&gt;&lt;br /&gt;&lt;a href="http://jeopardylabs.com/play/fractions379"&gt;Jeopardy Review for Friday's Fractions Test&lt;/a&gt;&lt;/span&gt;&lt;br /&gt;&lt;/span&gt;&lt;div class="blogger-post-footer"&gt;&lt;img width='1' height='1' src='https://blogger.googleusercontent.com/tracker/6130933074739215567-7677370936659502476?l=4thgradeblogger.blogspot.com' alt='' /&gt;&lt;/div&gt;</content><link rel='replies' type='application/atom+xml' href='http://4thgradeblogger.blogspot.com/feeds/7677370936659502476/comments/default' title='Post Comments'/><link rel='replies' type='text/html' href='http://www.blogger.com/comment.g?blogID=6130933074739215567&amp;postID=7677370936659502476&amp;isPopup=true' title='0 Comments'/><link rel='edit' type='application/atom+xml' href='http://www.blogger.com/feeds/6130933074739215567/posts/default/7677370936659502476'/><link rel='self' type='application/atom+xml' href='http://www.blogger.com/feeds/6130933074739215567/posts/default/7677370936659502476'/><link rel='alternate' type='text/html' href='http://4thgradeblogger.blogspot.com/2011/10/october-31-november-4-math-assignments.html' title='October 31-November 4 Math Assignments'/><author><name>Dave and Mandi</name><email>noreply@blogger.com</email><gd:image rel='http://schemas.google.com/g/2005#thumbnail' width='21' height='32' src='http://2.bp.blogspot.com/_VwffLDm1B8s/Sd2MbjQAePI/AAAAAAAABY8/GYKsr-EaMrQ/S220/bridalboots.jpg'/></author><media:thumbnail xmlns:media='http://search.yahoo.com/mrss/' url='http://3.bp.blogspot.com/-RWQntfiUFRg/Tq6Z605PbLI/AAAAAAAACBg/uXxnVlp9bLE/s72-c/images.jpeg' height='72' width='72'/><thr:total>0</thr:total></entry><entry><id>tag:blogger.com,1999:blog-6130933074739215567.post-8795911960685582061</id><published>2011-10-21T14:27:00.000-07:00</published><updated>2011-10-21T14:34:39.793-07:00</updated><title type='text'>October 24-28 Math Assignments</title><content type='html'>&lt;a onblur="try {parent.deselectBloggerImageGracefully();} catch(e) {}" href="http://4.bp.blogspot.com/-OCsjm42dzpI/TqHkAqWqe9I/AAAAAAAACBU/DO0DhRI6_bc/s1600/RedRibbonWeekStickerWhite.jpg"&gt;&lt;img style="display: block; margin: 0px auto 10px; text-align: center; cursor: pointer; width: 341px; height: 355px;" src="http://4.bp.blogspot.com/-OCsjm42dzpI/TqHkAqWqe9I/AAAAAAAACBU/DO0DhRI6_bc/s400/RedRibbonWeekStickerWhite.jpg" alt="" id="BLOGGER_PHOTO_ID_5666060506229275602" border="0" /&gt;&lt;/a&gt;&lt;span style="font-size:130%;"&gt;&lt;span style="color: rgb(255, 0, 0);"&gt;&lt;span style="font-size:180%;"&gt;WEAR RED ON FRIDAY TO SUPPORT RED RIBBON WEEK!&lt;/span&gt;&lt;/span&gt;&lt;br /&gt;&lt;br /&gt;Monday- Page 447 (6-33)&lt;br /&gt;Tuesday- Page 469-470 (1-19)&lt;br /&gt;Wednesday-Math Envelope&lt;br /&gt;Thursday- Study Multiplication Facts 0-11&lt;br /&gt;Friday- &lt;span style="color: rgb(255, 0, 0);"&gt;0-11 Multiplication Quiz&lt;br /&gt;&lt;a href="http://funschool.kaboose.com/fun-blaster/back-to-school/games/game_action_fraction.html"&gt;&lt;br /&gt;ADDING FRACTIONS GAME&lt;/a&gt;&lt;br /&gt;&lt;a href="http://www.funbrain.com/fractop/index.html"&gt;Fractions Soccer Shootout&lt;/a&gt;&lt;br /&gt;&lt;a href="http://www.softschools.com/math/games/fractions_practice.jsp"&gt;Adding Fractions&lt;/a&gt;&lt;br /&gt;&lt;/span&gt;&lt;/span&gt;&lt;div class="blogger-post-footer"&gt;&lt;img width='1' height='1' src='https://blogger.googleusercontent.com/tracker/6130933074739215567-8795911960685582061?l=4thgradeblogger.blogspot.com' alt='' /&gt;&lt;/div&gt;</content><link rel='replies' type='application/atom+xml' href='http://4thgradeblogger.blogspot.com/feeds/8795911960685582061/comments/default' title='Post Comments'/><link rel='replies' type='text/html' href='http://www.blogger.com/comment.g?blogID=6130933074739215567&amp;postID=8795911960685582061&amp;isPopup=true' title='0 Comments'/><link rel='edit' type='application/atom+xml' href='http://www.blogger.com/feeds/6130933074739215567/posts/default/8795911960685582061'/><link rel='self' type='application/atom+xml' href='http://www.blogger.com/feeds/6130933074739215567/posts/default/8795911960685582061'/><link rel='alternate' type='text/html' href='http://4thgradeblogger.blogspot.com/2011/10/october-24-28-math-assignments.html' title='October 24-28 Math Assignments'/><author><name>Dave and Mandi</name><email>noreply@blogger.com</email><gd:image rel='http://schemas.google.com/g/2005#thumbnail' width='21' height='32' src='http://2.bp.blogspot.com/_VwffLDm1B8s/Sd2MbjQAePI/AAAAAAAABY8/GYKsr-EaMrQ/S220/bridalboots.jpg'/></author><media:thumbnail xmlns:media='http://search.yahoo.com/mrss/' url='http://4.bp.blogspot.com/-OCsjm42dzpI/TqHkAqWqe9I/AAAAAAAACBU/DO0DhRI6_bc/s72-c/RedRibbonWeekStickerWhite.jpg' height='72' width='72'/><thr:total>0</thr:total></entry><entry><id>tag:blogger.com,1999:blog-6130933074739215567.post-9220227096789059622</id><published>2011-10-16T19:56:00.000-07:00</published><updated>2011-10-18T11:13:48.223-07:00</updated><title type='text'>Oct. 17-21 Math Assignments</title><content type='html'>&lt;div style="text-align: center;"&gt;&lt;a onblur="try {parent.deselectBloggerImageGracefully();} catch(e) {}" href="http://4.bp.blogspot.com/-hzEHljfOmjk/TpuaS5BDdFI/AAAAAAAACA8/7pUvTIFY2X0/s1600/DSC_0394.JPG"&gt;&lt;img style="display: block; margin: 0px auto 10px; text-align: center; cursor: pointer; width: 400px; height: 268px;" src="http://4.bp.blogspot.com/-hzEHljfOmjk/TpuaS5BDdFI/AAAAAAAACA8/7pUvTIFY2X0/s400/DSC_0394.JPG" alt="" id="BLOGGER_PHOTO_ID_5664290605682095186" border="0" /&gt;&lt;/a&gt;&lt;br /&gt;Friday was Ms. Hudson's last day in 4th grade.  We will miss her, but know she will enjoy her experience in first grade!  We will be welcoming Mrs. Snider this week!&lt;br /&gt;&lt;br /&gt;&lt;div style="text-align: left;"&gt;&lt;span style="font-size:130%;"&gt;Monday: Ordering, Adding, and Subtracting Decimals/Money Study Guide&lt;br /&gt;Tuesday: Accelerated Math&lt;br /&gt;Wednesday: Math Envelope and Study for Test!&lt;br /&gt;Thursday: &lt;span style="color: rgb(255, 0, 0);"&gt;Ordering, Adding, and Subtracting Math Test&lt;/span&gt;: No Homework&lt;br /&gt;Friday: AR Celebration&lt;br /&gt;&lt;br /&gt;&lt;a href="http://jeopardylabs.com/play/decimals171"&gt;Decimal Jeopardy Review &lt;/a&gt;&lt;br /&gt;&lt;/span&gt;&lt;/div&gt;&lt;/div&gt;&lt;div class="blogger-post-footer"&gt;&lt;img width='1' height='1' src='https://blogger.googleusercontent.com/tracker/6130933074739215567-9220227096789059622?l=4thgradeblogger.blogspot.com' alt='' /&gt;&lt;/div&gt;</content><link rel='replies' type='application/atom+xml' href='http://4thgradeblogger.blogspot.com/feeds/9220227096789059622/comments/default' title='Post Comments'/><link rel='replies' type='text/html' href='http://www.blogger.com/comment.g?blogID=6130933074739215567&amp;postID=9220227096789059622&amp;isPopup=true' title='0 Comments'/><link rel='edit' type='application/atom+xml' href='http://www.blogger.com/feeds/6130933074739215567/posts/default/9220227096789059622'/><link rel='self' type='application/atom+xml' href='http://www.blogger.com/feeds/6130933074739215567/posts/default/9220227096789059622'/><link rel='alternate' type='text/html' href='http://4thgradeblogger.blogspot.com/2011/10/oct-17-21-math-assignments.html' title='Oct. 17-21 Math Assignments'/><author><name>Dave and Mandi</name><email>noreply@blogger.com</email><gd:image rel='http://schemas.google.com/g/2005#thumbnail' width='21' height='32' src='http://2.bp.blogspot.com/_VwffLDm1B8s/Sd2MbjQAePI/AAAAAAAABY8/GYKsr-EaMrQ/S220/bridalboots.jpg'/></author><media:thumbnail xmlns:media='http://search.yahoo.com/mrss/' url='http://4.bp.blogspot.com/-hzEHljfOmjk/TpuaS5BDdFI/AAAAAAAACA8/7pUvTIFY2X0/s72-c/DSC_0394.JPG' height='72' width='72'/><thr:total>0</thr:total></entry><entry><id>tag:blogger.com,1999:blog-6130933074739215567.post-6224359977587269600</id><published>2011-10-13T09:16:00.000-07:00</published><updated>2011-10-13T09:18:51.751-07:00</updated><title type='text'>Capitol Trip</title><content type='html'>&lt;a onblur="try {parent.deselectBloggerImageGracefully();} catch(e) {}" href="http://2.bp.blogspot.com/--y1lYRbEmQ4/TpcPUn66xFI/AAAAAAAACAw/tpmVP4ZDUlQ/s1600/2011%2BCaptiol4.JPG"&gt;&lt;img style="display: block; margin: 0px auto 10px; text-align: center; cursor: pointer; width: 400px; height: 225px;" src="http://2.bp.blogspot.com/--y1lYRbEmQ4/TpcPUn66xFI/AAAAAAAACAw/tpmVP4ZDUlQ/s400/2011%2BCaptiol4.JPG" alt="" id="BLOGGER_PHOTO_ID_5663011903429592146" border="0" /&gt;&lt;/a&gt;&lt;br /&gt;&lt;a onblur="try {parent.deselectBloggerImageGracefully();} catch(e) {}" href="http://2.bp.blogspot.com/-a77FJ8wnhV0/TpcPKUbjnFI/AAAAAAAACAk/BQ_r2cx0-IE/s1600/2011%2BCaptiol.JPG"&gt;&lt;img style="display: block; margin: 0px auto 10px; text-align: center; cursor: pointer; width: 400px; height: 225px;" src="http://2.bp.blogspot.com/-a77FJ8wnhV0/TpcPKUbjnFI/AAAAAAAACAk/BQ_r2cx0-IE/s400/2011%2BCaptiol.JPG" alt="" id="BLOGGER_PHOTO_ID_5663011726399085650" border="0" /&gt;&lt;/a&gt;&lt;div class="blogger-post-footer"&gt;&lt;img width='1' height='1' src='https://blogger.googleusercontent.com/tracker/6130933074739215567-6224359977587269600?l=4thgradeblogger.blogspot.com' alt='' /&gt;&lt;/div&gt;</content><link rel='replies' type='application/atom+xml' href='http://4thgradeblogger.blogspot.com/feeds/6224359977587269600/comments/default' title='Post Comments'/><link rel='replies' type='text/html' href='http://www.blogger.com/comment.g?blogID=6130933074739215567&amp;postID=6224359977587269600&amp;isPopup=true' title='0 Comments'/><link rel='edit' type='application/atom+xml' href='http://www.blogger.com/feeds/6130933074739215567/posts/default/6224359977587269600'/><link rel='self' type='application/atom+xml' href='http://www.blogger.com/feeds/6130933074739215567/posts/default/6224359977587269600'/><link rel='alternate' type='text/html' href='http://4thgradeblogger.blogspot.com/2011/10/capitol-trip.html' title='Capitol Trip'/><author><name>Dave and Mandi</name><email>noreply@blogger.com</email><gd:image rel='http://schemas.google.com/g/2005#thumbnail' width='21' height='32' src='http://2.bp.blogspot.com/_VwffLDm1B8s/Sd2MbjQAePI/AAAAAAAABY8/GYKsr-EaMrQ/S220/bridalboots.jpg'/></author><media:thumbnail xmlns:media='http://search.yahoo.com/mrss/' url='http://2.bp.blogspot.com/--y1lYRbEmQ4/TpcPUn66xFI/AAAAAAAACAw/tpmVP4ZDUlQ/s72-c/2011%2BCaptiol4.JPG' height='72' width='72'/><thr:total>0</thr:total></entry><entry><id>tag:blogger.com,1999:blog-6130933074739215567.post-6847447222446650005</id><published>2011-10-10T05:34:00.000-07:00</published><updated>2011-10-10T05:37:52.554-07:00</updated><title type='text'>October 11- October 14</title><content type='html'>&lt;a onblur="try {parent.deselectBloggerImageGracefully();} catch(e) {}" href="http://1.bp.blogspot.com/-upT3JP_na58/TpLmyPaoOcI/AAAAAAAACAc/yivZO-Z5Pks/s1600/135-Alabama_State_Capitol_Building.jpg"&gt;&lt;img style="float: left; margin: 0pt 10px 10px 0pt; cursor: pointer; width: 400px; height: 245px;" src="http://1.bp.blogspot.com/-upT3JP_na58/TpLmyPaoOcI/AAAAAAAACAc/yivZO-Z5Pks/s400/135-Alabama_State_Capitol_Building.jpg" alt="" id="BLOGGER_PHOTO_ID_5661841432364202434" border="0" /&gt;&lt;/a&gt;&lt;br /&gt;&lt;br /&gt;&lt;br /&gt;&lt;br /&gt;&lt;br /&gt;&lt;br /&gt;&lt;br /&gt;&lt;br /&gt;&lt;br /&gt;&lt;br /&gt;&lt;br /&gt;&lt;br /&gt;&lt;br /&gt;&lt;br /&gt;&lt;br /&gt;Monday- No School!&lt;br /&gt;Tuesday- Field Trip to Montgomery: We will return at 4:30 pm.&lt;br /&gt;Wednesday- No Homework- Wacky Tacky Dress Day&lt;br /&gt;Thursday- No Homework-Favorite Team Dress Day&lt;br /&gt;Friday- Homecoming! Parade at 12:00, Pep Rally at 12:45, Dismiss at 1:20&lt;div class="blogger-post-footer"&gt;&lt;img width='1' height='1' src='https://blogger.googleusercontent.com/tracker/6130933074739215567-6847447222446650005?l=4thgradeblogger.blogspot.com' alt='' /&gt;&lt;/div&gt;</content><link rel='replies' type='application/atom+xml' href='http://4thgradeblogger.blogspot.com/feeds/6847447222446650005/comments/default' title='Post Comments'/><link rel='replies' type='text/html' href='http://www.blogger.com/comment.g?blogID=6130933074739215567&amp;postID=6847447222446650005&amp;isPopup=true' title='0 Comments'/><link rel='edit' type='application/atom+xml' href='http://www.blogger.com/feeds/6130933074739215567/posts/default/6847447222446650005'/><link rel='self' type='application/atom+xml' href='http://www.blogger.com/feeds/6130933074739215567/posts/default/6847447222446650005'/><link rel='alternate' type='text/html' href='http://4thgradeblogger.blogspot.com/2011/10/october-11-october-14.html' title='October 11- October 14'/><author><name>Dave and Mandi</name><email>noreply@blogger.com</email><gd:image rel='http://schemas.google.com/g/2005#thumbnail' width='21' height='32' src='http://2.bp.blogspot.com/_VwffLDm1B8s/Sd2MbjQAePI/AAAAAAAABY8/GYKsr-EaMrQ/S220/bridalboots.jpg'/></author><media:thumbnail xmlns:media='http://search.yahoo.com/mrss/' url='http://1.bp.blogspot.com/-upT3JP_na58/TpLmyPaoOcI/AAAAAAAACAc/yivZO-Z5Pks/s72-c/135-Alabama_State_Capitol_Building.jpg' height='72' width='72'/><thr:total>0</thr:total></entry><entry><id>tag:blogger.com,1999:blog-6130933074739215567.post-1802382718650612031</id><published>2011-10-03T09:51:00.000-07:00</published><updated>2011-10-03T10:03:04.045-07:00</updated><title type='text'>October 3-7 Math Assignments</title><content type='html'>&lt;a href="http://classroommathlinks.wikispaces.com/Decimal+Games"&gt;&lt;span style="text-decoration: underline;"&gt; &lt;/span&gt;&lt;/a&gt;&lt;span style="font-size:180%;"&gt;&lt;a href="http://www.math-play.com/decimal-math-games.html"&gt;Decimal Games&lt;/a&gt;&lt;br /&gt;&lt;br /&gt;&lt;a href="http://classroommathlinks.wikispaces.com/Decimal+Games"&gt;&lt;span style="text-decoration: underline;"&gt;More Decimal Games&lt;/span&gt;&lt;/a&gt;&lt;br /&gt;&lt;br /&gt;&lt;a href="http://cemc2.math.uwaterloo.ca/mathfrog/english/kidz/orderdecimal6.shtml"&gt;Ordering Decimals Game&lt;/a&gt;&lt;/span&gt;&lt;br /&gt;&lt;br /&gt;&lt;br /&gt;&lt;span style="font-weight: bold;"&gt;&lt;span style="font-size:180%;"&gt;Morris and Smith Homerooms:&lt;/span&gt;&lt;br /&gt;&lt;span style="font-weight: bold;"&gt;Monday- Decimals Worksheet&lt;br /&gt;Tuesday- Accelerated Math&lt;br /&gt;Wednesday- Math Envelope&lt;br /&gt;Thursday- Page 598 in Math Book if not completed in class.&lt;br /&gt;Friday- &lt;span style="color: rgb(255, 0, 0);"&gt;0-11 Multiplication Quiz&lt;/span&gt;&lt;br /&gt;&lt;br /&gt;&lt;span style="font-size:180%;"&gt;Oates and Mack Homerooms:&lt;/span&gt;&lt;br /&gt;Monday- Decimals Worksheet&lt;br /&gt;Tuesday- Reading and Rounding Decimals Study Guide&lt;br /&gt;Wednesday- Math Envelope&lt;br /&gt;Thursday- &lt;span style="color: rgb(255, 0, 0);"&gt;0-11 Multiplication Quiz&lt;/span&gt;; Study for Friday's Test&lt;br /&gt;Friday- &lt;span style="color: rgb(255, 0, 0);"&gt;Reading and Rounding Decimals Test&lt;br /&gt;&lt;/span&gt;&lt;/span&gt;&lt;/span&gt;&lt;span style="font-weight: bold;"&gt;&lt;span style="font-weight: bold;"&gt;&lt;span style="font-size:180%;"&gt;&lt;br /&gt;Evans Homeroom:&lt;/span&gt;&lt;br /&gt;Monday- Decimals Worksheet&lt;br /&gt;Tuesday- Reading  Decimals Study Guide&lt;br /&gt;Wednesday- Math Envelope&lt;br /&gt;Thursday- &lt;span style="color: rgb(255, 0, 0);"&gt;0-9 Multiplication Quiz&lt;/span&gt;; Study for Friday's Test&lt;br /&gt;Friday- &lt;span style="color: rgb(255, 0, 0);"&gt;Reading Decimals Test&lt;/span&gt;&lt;/span&gt;&lt;/span&gt;&lt;br /&gt;&lt;span style="font-weight: bold;"&gt;&lt;span style="font-weight: bold;"&gt;&lt;span style="color: rgb(255, 0, 0);"&gt;&lt;br /&gt;&lt;/span&gt;&lt;/span&gt;&lt;/span&gt;&lt;div class="blogger-post-footer"&gt;&lt;img width='1' height='1' src='https://blogger.googleusercontent.com/tracker/6130933074739215567-1802382718650612031?l=4thgradeblogger.blogspot.com' alt='' /&gt;&lt;/div&gt;</content><link rel='replies' type='application/atom+xml' href='http://4thgradeblogger.blogspot.com/feeds/1802382718650612031/comments/default' title='Post Comments'/><link rel='replies' type='text/html' href='http://www.blogger.com/comment.g?blogID=6130933074739215567&amp;postID=1802382718650612031&amp;isPopup=true' title='0 Comments'/><link rel='edit' type='application/atom+xml' href='http://www.blogger.com/feeds/6130933074739215567/posts/default/1802382718650612031'/><link rel='self' type='application/atom+xml' href='http://www.blogger.com/feeds/6130933074739215567/posts/default/1802382718650612031'/><link rel='alternate' type='text/html' href='http://4thgradeblogger.blogspot.com/2011/10/october-3-7-math-assignments.html' title='October 3-7 Math Assignments'/><author><name>Dave and Mandi</name><email>noreply@blogger.com</email><gd:image rel='http://schemas.google.com/g/2005#thumbnail' width='21' height='32' src='http://2.bp.blogspot.com/_VwffLDm1B8s/Sd2MbjQAePI/AAAAAAAABY8/GYKsr-EaMrQ/S220/bridalboots.jpg'/></author><thr:total>0</thr:total></entry><entry><id>tag:blogger.com,1999:blog-6130933074739215567.post-5136830720928797831</id><published>2011-09-26T08:23:00.000-07:00</published><updated>2011-09-26T08:34:44.329-07:00</updated><title type='text'>September 26-30 Math Assignments</title><content type='html'>&lt;a onblur="try {parent.deselectBloggerImageGracefully();} catch(e) {}" href="http://4.bp.blogspot.com/-NikzQLNxbR8/ToCbF7juFtI/AAAAAAAACAM/orvsvHs5nwc/s1600/picture11.png"&gt;&lt;img style="float: left; margin: 0pt 10px 10px 0pt; cursor: pointer; width: 240px; height: 270px;" src="http://4.bp.blogspot.com/-NikzQLNxbR8/ToCbF7juFtI/AAAAAAAACAM/orvsvHs5nwc/s400/picture11.png" alt="" id="BLOGGER_PHOTO_ID_5656691658166507218" border="0" /&gt;&lt;/a&gt;&lt;br /&gt;&lt;img src="file:///C:/DOCUME%7E1/MANDI%7E1.MOR/LOCALS%7E1/Temp/moz-screenshot-2.png" alt="" /&gt;&lt;br /&gt;&lt;span style="font-weight: bold;"&gt;&lt;span style="font-size:130%;"&gt;&lt;br /&gt;&lt;br /&gt;&lt;br /&gt;&lt;br /&gt;&lt;br /&gt;&lt;br /&gt;&lt;br /&gt;&lt;br /&gt;&lt;br /&gt;&lt;br /&gt;&lt;br /&gt;&lt;br /&gt;Morris and Smith Homerooms:&lt;br /&gt;&lt;span style="font-size:100%;"&gt;Monday- &lt;/span&gt;&lt;/span&gt;&lt;/span&gt;&lt;span style="font-size:130%;"&gt;&lt;span style="font-size:100%;"&gt;Multiplication Sheet and Decimals Worksheet&lt;/span&gt;&lt;/span&gt;&lt;span style="font-weight: bold;"&gt;&lt;span style="font-size:130%;"&gt;&lt;span style="font-size:100%;"&gt;&lt;br /&gt;Tuesday- &lt;/span&gt;&lt;/span&gt;&lt;/span&gt;&lt;span style="font-size:130%;"&gt;&lt;span style="font-size:100%;"&gt;Decimals Study Guide&lt;/span&gt;&lt;/span&gt;&lt;span style="font-weight: bold;"&gt;&lt;span style="font-size:130%;"&gt;&lt;span style="font-size:100%;"&gt;&lt;br /&gt;Wednesday- &lt;/span&gt;&lt;/span&gt;&lt;/span&gt;&lt;span style="font-size:130%;"&gt;&lt;span style="font-size:100%;"&gt;Math Envelope&lt;/span&gt;&lt;/span&gt;&lt;span style="font-weight: bold;"&gt;&lt;span style="font-size:130%;"&gt;&lt;span style="font-size:100%;"&gt;&lt;br /&gt;Thursday- &lt;/span&gt;&lt;/span&gt;&lt;/span&gt;&lt;span style="font-size:130%;"&gt;&lt;span style="font-size:100%;"&gt;&lt;span style="color: rgb(255, 0, 0);"&gt;Reading and Rounding Decimals Test&lt;/span&gt;; Study Multiplication Facts&lt;/span&gt;&lt;/span&gt;&lt;span style="font-weight: bold;"&gt;&lt;span style="font-size:130%;"&gt;&lt;span style="font-size:100%;"&gt;&lt;br /&gt;Friday- &lt;/span&gt;&lt;/span&gt;&lt;/span&gt;&lt;span style="color: rgb(255, 0, 0);font-size:130%;" &gt;&lt;span style="font-size:100%;"&gt;0-10 Multiplication Quiz&lt;/span&gt;&lt;/span&gt;&lt;span style="font-weight: bold;"&gt;&lt;span style="font-size:130%;"&gt;&lt;span style="font-size:100%;"&gt;&lt;br /&gt;&lt;a href="http://year51ghajnsielem.wordpress.com/2010/04/10/ordering-decimals/"&gt;Decimals Game!&lt;/a&gt;&lt;br /&gt;&lt;a href="http://www.math-play.com/decimal-math-games.html"&gt;More Decimals Games!&lt;/a&gt;&lt;br /&gt;&lt;br /&gt;&lt;/span&gt;&lt;/span&gt;&lt;/span&gt;&lt;span style="font-weight: bold;"&gt;&lt;span style="font-size:130%;"&gt;Mack, Oates, and Evans Homerooms:&lt;br /&gt;&lt;span style="font-size:100%;"&gt;Monday- &lt;/span&gt;&lt;/span&gt;&lt;/span&gt;&lt;span style="font-size:130%;"&gt;&lt;span style="font-size:100%;"&gt;Multiplication Sheet and Study for Math Test&lt;/span&gt;&lt;/span&gt;&lt;span style="font-weight: bold;"&gt;&lt;span style="font-size:130%;"&gt;&lt;span style="font-size:100%;"&gt;&lt;br /&gt;Tuesday- &lt;/span&gt;&lt;/span&gt;&lt;/span&gt;&lt;span style="font-size:130%;"&gt;&lt;span style="font-size:100%;"&gt;&lt;span style="color: rgb(255, 0, 0);"&gt;Estimating Sums and Differences Math Test&lt;/span&gt;; No homework&lt;/span&gt;&lt;/span&gt;&lt;span style="font-weight: bold;"&gt;&lt;span style="font-size:130%;"&gt;&lt;span style="font-size:100%;"&gt;&lt;br /&gt;Wednesday- &lt;/span&gt;&lt;/span&gt;&lt;/span&gt;&lt;span style="font-size:130%;"&gt;&lt;span style="font-size:100%;"&gt;Math Envelope&lt;/span&gt;&lt;/span&gt;&lt;span style="font-weight: bold;"&gt;&lt;span style="font-size:130%;"&gt;&lt;span style="font-size:100%;"&gt;&lt;br /&gt;Thursday- &lt;/span&gt;&lt;/span&gt;&lt;/span&gt;&lt;span style="font-size:130%;"&gt;&lt;span style="font-size:100%;"&gt;&lt;span style="color: rgb(0, 0, 0);"&gt;Accelerated Math&lt;/span&gt;; Study Multiplication Facts&lt;/span&gt;&lt;/span&gt;&lt;span style="font-weight: bold;"&gt;&lt;span style="font-size:130%;"&gt;&lt;span style="font-size:100%;"&gt;&lt;br /&gt;Friday- &lt;/span&gt;&lt;/span&gt;&lt;/span&gt;&lt;span style="color: rgb(255, 0, 0);font-size:130%;" &gt;&lt;span style="font-size:100%;"&gt;0-10 Multiplication Quiz&lt;/span&gt;&lt;/span&gt;&lt;span style="font-weight: bold;"&gt;&lt;span style="font-size:130%;"&gt;&lt;span style="font-size:100%;"&gt;&lt;br /&gt;&lt;/span&gt;&lt;/span&gt;&lt;/span&gt;&lt;br /&gt;&lt;span style="font-weight: bold;"&gt;&lt;span style="font-size:130%;"&gt;&lt;span style="font-size:100%;"&gt;&lt;br /&gt;&lt;/span&gt;&lt;/span&gt;&lt;/span&gt;&lt;div class="blogger-post-footer"&gt;&lt;img width='1' height='1' src='https://blogger.googleusercontent.com/tracker/6130933074739215567-5136830720928797831?l=4thgradeblogger.blogspot.com' alt='' /&gt;&lt;/div&gt;</content><link rel='replies' type='application/atom+xml' href='http://4thgradeblogger.blogspot.com/feeds/5136830720928797831/comments/default' title='Post Comments'/><link rel='replies' type='text/html' href='http://www.blogger.com/comment.g?blogID=6130933074739215567&amp;postID=5136830720928797831&amp;isPopup=true' title='0 Comments'/><link rel='edit' type='application/atom+xml' href='http://www.blogger.com/feeds/6130933074739215567/posts/default/5136830720928797831'/><link rel='self' type='application/atom+xml' href='http://www.blogger.com/feeds/6130933074739215567/posts/default/5136830720928797831'/><link rel='alternate' type='text/html' href='http://4thgradeblogger.blogspot.com/2011/09/september-26-30-math-assignments.html' title='September 26-30 Math Assignments'/><author><name>Dave and Mandi</name><email>noreply@blogger.com</email><gd:image rel='http://schemas.google.com/g/2005#thumbnail' width='21' height='32' src='http://2.bp.blogspot.com/_VwffLDm1B8s/Sd2MbjQAePI/AAAAAAAABY8/GYKsr-EaMrQ/S220/bridalboots.jpg'/></author><media:thumbnail xmlns:media='http://search.yahoo.com/mrss/' url='http://4.bp.blogspot.com/-NikzQLNxbR8/ToCbF7juFtI/AAAAAAAACAM/orvsvHs5nwc/s72-c/picture11.png' height='72' width='72'/><thr:total>0</thr:total></entry><entry><id>tag:blogger.com,1999:blog-6130933074739215567.post-4594498041399960668</id><published>2011-09-19T12:28:00.000-07:00</published><updated>2011-09-19T12:32:59.579-07:00</updated><title type='text'>September 19-23 Math Assignments</title><content type='html'>&lt;span style="font-weight: bold;"&gt;&lt;span style="font-size:130%;"&gt;Morris and Smith Homerooms&lt;br /&gt;&lt;span style="font-weight: bold;"&gt;&lt;span style="font-size:100%;"&gt;&lt;span style="font-weight: bold;"&gt;Monday- Multiplication Sheet and Study Guide&lt;br /&gt;Tuesday- Study for Math Test&lt;br /&gt;Wednesday-Estimating Sums and Differences Test/ Math Envelope&lt;br /&gt;Thursday- Accelerated Math&lt;br /&gt;Friday- 0-9 Multiplication Quiz&lt;br /&gt;&lt;br /&gt;&lt;span style="font-size:130%;"&gt;Oates, Mack, and Evans Homerooms&lt;br /&gt;&lt;span style="font-size:100%;"&gt;Monday- Multiplication  Sheet and page 59 (8-24 even)&lt;br /&gt;Tuesday-Study Guide&lt;br /&gt;Wednesday- Math Envelope&lt;br /&gt;Thursday-Study Multiplication&lt;br /&gt;Friday- Multiplication Quiz&lt;br /&gt;&lt;/span&gt;&lt;/span&gt;&lt;/span&gt;&lt;/span&gt;&lt;/span&gt;&lt;/span&gt;&lt;/span&gt;&lt;div class="blogger-post-footer"&gt;&lt;img width='1' height='1' src='https://blogger.googleusercontent.com/tracker/6130933074739215567-4594498041399960668?l=4thgradeblogger.blogspot.com' alt='' /&gt;&lt;/div&gt;</content><link rel='replies' type='application/atom+xml' href='http://4thgradeblogger.blogspot.com/feeds/4594498041399960668/comments/default' title='Post Comments'/><link rel='replies' type='text/html' href='http://www.blogger.com/comment.g?blogID=6130933074739215567&amp;postID=4594498041399960668&amp;isPopup=true' title='0 Comments'/><link rel='edit' type='application/atom+xml' href='http://www.blogger.com/feeds/6130933074739215567/posts/default/4594498041399960668'/><link rel='self' type='application/atom+xml' href='http://www.blogger.com/feeds/6130933074739215567/posts/default/4594498041399960668'/><link rel='alternate' type='text/html' href='http://4thgradeblogger.blogspot.com/2011/09/september-19-23-math-assignments.html' title='September 19-23 Math Assignments'/><author><name>Dave and Mandi</name><email>noreply@blogger.com</email><gd:image rel='http://schemas.google.com/g/2005#thumbnail' width='21' height='32' src='http://2.bp.blogspot.com/_VwffLDm1B8s/Sd2MbjQAePI/AAAAAAAABY8/GYKsr-EaMrQ/S220/bridalboots.jpg'/></author><thr:total>0</thr:total></entry><entry><id>tag:blogger.com,1999:blog-6130933074739215567.post-6110562368721456040</id><published>2011-09-12T08:13:00.000-07:00</published><updated>2011-09-12T08:21:50.507-07:00</updated><title type='text'>September 12-16 Math Assignments</title><content type='html'>&lt;a title="Click here to get MySpace comments, glitter graphics, funny photos and more cool stuff!" href="http://www.zingerbugimages.com/"&gt;&lt;img src="http://www.holidays.zingerbugimages.com/glitter_graphics/9-11_blinking_collage.gif" border="0" /&gt;&lt;/a&gt;&lt;br /&gt;&lt;a href="http://www.zingerbugimages.com/"&gt;Comments by ZingerBug.com&lt;/a&gt;&lt;br /&gt;&lt;br /&gt;&lt;span style="font-size:130%;"&gt;&lt;span style="font-weight: bold;"&gt;Homework for Morris and Smith Homerooms&lt;/span&gt;&lt;/span&gt;&lt;br /&gt;&lt;span style="font-weight: bold;"&gt;Monday- 0-8 Multiplication Sheet and Accelerated Math&lt;/span&gt;&lt;br /&gt;&lt;span style="font-weight: bold;"&gt;Tuesday- Page 59 (8-24) EVEN&lt;/span&gt;&lt;br /&gt;&lt;span style="font-weight: bold;"&gt;Wednesday- Math Envelope&lt;/span&gt;&lt;br /&gt;&lt;span style="font-weight: bold;"&gt;Thursday- Study 0-8 Multiplication&lt;/span&gt;&lt;br /&gt;&lt;span style="font-weight: bold;"&gt;Friday- 0-8 Multiplication Quiz&lt;/span&gt;&lt;br /&gt;&lt;br /&gt;&lt;span style="font-size:130%;"&gt;&lt;span style="font-weight: bold;"&gt;Homework for Oates, Mack, and Evans Homerooms&lt;br /&gt;&lt;span style="font-size:100%;"&gt;Monday- 0-8 Multiplication and study for tomorrow's test&lt;br /&gt;Tuesday- Round, Add, and Subtract Test, No Homework&lt;br /&gt;Wednesday- Math Envelope&lt;br /&gt;Thursday- Accelerated Math&lt;br /&gt;Friday- 0-8 Multiplication Quiz&lt;br /&gt;&lt;/span&gt;&lt;/span&gt;&lt;/span&gt;&lt;div class="blogger-post-footer"&gt;&lt;img width='1' height='1' src='https://blogger.googleusercontent.com/tracker/6130933074739215567-6110562368721456040?l=4thgradeblogger.blogspot.com' alt='' /&gt;&lt;/div&gt;</content><link rel='replies' type='application/atom+xml' href='http://4thgradeblogger.blogspot.com/feeds/6110562368721456040/comments/default' title='Post Comments'/><link rel='replies' type='text/html' href='http://www.blogger.com/comment.g?blogID=6130933074739215567&amp;postID=6110562368721456040&amp;isPopup=true' title='0 Comments'/><link rel='edit' type='application/atom+xml' href='http://www.blogger.com/feeds/6130933074739215567/posts/default/6110562368721456040'/><link rel='self' type='application/atom+xml' href='http://www.blogger.com/feeds/6130933074739215567/posts/default/6110562368721456040'/><link rel='alternate' type='text/html' href='http://4thgradeblogger.blogspot.com/2011/09/september-12-16-math-assignments.html' title='September 12-16 Math Assignments'/><author><name>Dave and Mandi</name><email>noreply@blogger.com</email><gd:image rel='http://schemas.google.com/g/2005#thumbnail' width='21' height='32' src='http://2.bp.blogspot.com/_VwffLDm1B8s/Sd2MbjQAePI/AAAAAAAABY8/GYKsr-EaMrQ/S220/bridalboots.jpg'/></author><thr:total>0</thr:total></entry><entry><id>tag:blogger.com,1999:blog-6130933074739215567.post-3318889051116589929</id><published>2011-09-07T13:56:00.000-07:00</published><updated>2011-09-07T14:00:04.305-07:00</updated><title type='text'>September 6-9 Math Assignments</title><content type='html'>Monday-Labor Day!!&lt;br /&gt;Tuesday-Study Guide&lt;br /&gt;Wednesday-Math Envelope&lt;br /&gt;Thursday-No Homework&lt;br /&gt;Friday-Grandparents Day 12:30-1:30&lt;br /&gt;&lt;br /&gt;&lt;a href="http://www.dazzlejunction.com/" title="Grand Parents Day Heart pictures"&gt;&lt;img src="http://www.dazzlejunction.com/graphics-holiday/grandparents-day/grand-parents-day-heart.gif" alt="Grand Parents Day Heart images" border="0" /&gt;&lt;/a&gt;&lt;br /&gt;&lt;a href="http://www.dazzlejunction.com/graphics-holiday/grandparents-day/"&gt;Grandparents Day Graphics&lt;/a&gt;&lt;div class="blogger-post-footer"&gt;&lt;img width='1' height='1' src='https://blogger.googleusercontent.com/tracker/6130933074739215567-3318889051116589929?l=4thgradeblogger.blogspot.com' alt='' /&gt;&lt;/div&gt;</content><link rel='replies' type='application/atom+xml' href='http://4thgradeblogger.blogspot.com/feeds/3318889051116589929/comments/default' title='Post Comments'/><link rel='replies' type='text/html' href='http://www.blogger.com/comment.g?blogID=6130933074739215567&amp;postID=3318889051116589929&amp;isPopup=true' title='0 Comments'/><link rel='edit' type='application/atom+xml' href='http://www.blogger.com/feeds/6130933074739215567/posts/default/3318889051116589929'/><link rel='self' type='application/atom+xml' href='http://www.blogger.com/feeds/6130933074739215567/posts/default/3318889051116589929'/><link rel='alternate' type='text/html' href='http://4thgradeblogger.blogspot.com/2011/09/september-6-9-math-assignments.html' title='September 6-9 Math Assignments'/><author><name>Dave and Mandi</name><email>noreply@blogger.com</email><gd:image rel='http://schemas.google.com/g/2005#thumbnail' width='21' height='32' src='http://2.bp.blogspot.com/_VwffLDm1B8s/Sd2MbjQAePI/AAAAAAAABY8/GYKsr-EaMrQ/S220/bridalboots.jpg'/></author><thr:total>0</thr:total></entry><entry><id>tag:blogger.com,1999:blog-6130933074739215567.post-7090754821417004791</id><published>2011-08-29T10:48:00.000-07:00</published><updated>2011-08-29T10:53:43.640-07:00</updated><title type='text'>August 29- September 1 Math Assignments</title><content type='html'>&lt;a onblur="try {parent.deselectBloggerImageGracefully();} catch(e) {}" href="http://3.bp.blogspot.com/-kPXGiVq_ev8/TlvROQDczoI/AAAAAAAACAE/cT15b4y2WY0/s1600/boybooks.gif"&gt;&lt;img style="float: left; margin: 0pt 10px 10px 0pt; cursor: pointer; width: 272px; height: 400px;" src="http://3.bp.blogspot.com/-kPXGiVq_ev8/TlvROQDczoI/AAAAAAAACAE/cT15b4y2WY0/s400/boybooks.gif" alt="" id="BLOGGER_PHOTO_ID_5646336600596860546" border="0" /&gt;&lt;/a&gt;&lt;br /&gt;&lt;span style="font-weight: bold;"&gt;&lt;span style="font-size:130%;"&gt;Monday:&lt;br /&gt;1. &lt;/span&gt;&lt;/span&gt;&lt;span style="font-size:130%;"&gt;Multiplication Sheet&lt;/span&gt;&lt;span style="font-weight: bold;"&gt;&lt;span style="font-size:130%;"&gt;&lt;br /&gt;2. &lt;/span&gt;&lt;/span&gt;&lt;span style="font-size:130%;"&gt;Page 39 (1-29) odd&lt;/span&gt;&lt;span style="font-weight: bold;"&gt;&lt;span style="font-size:130%;"&gt;&lt;br /&gt;Tuesday: &lt;/span&gt;&lt;/span&gt;&lt;span style="font-size:130%;"&gt;Finish Accelerated Math&lt;/span&gt;&lt;span style="font-weight: bold;"&gt;&lt;span style="font-size:130%;"&gt;&lt;br /&gt;Wednesday: &lt;/span&gt;&lt;/span&gt;&lt;span style="font-size:130%;"&gt;Math Envelope&lt;/span&gt;&lt;span style="font-weight: bold;"&gt;&lt;span style="font-size:130%;"&gt;&lt;br /&gt;Thursday: &lt;/span&gt;&lt;/span&gt;&lt;span style="font-size:130%;"&gt;Study 0-7 Multiplication&lt;/span&gt;&lt;span style="font-weight: bold;"&gt;&lt;span style="font-size:130%;"&gt;&lt;br /&gt;Friday: &lt;/span&gt;&lt;/span&gt;&lt;span style="font-size:130%;"&gt;0-7 Multiplication Quiz&lt;/span&gt;&lt;span style="font-weight: bold;"&gt;&lt;span style="font-size:130%;"&gt;&lt;br /&gt;&lt;br /&gt;This week's Spirit Dress Days are&lt;br /&gt;Thurs: "Make'em See Double" Twin Day&lt;br /&gt;Fri: Black and Gold Day&lt;br /&gt;GO TIGERS!!!!!!&lt;br /&gt;&lt;br /&gt;Book orders are due this Friday, Sept. 2.&lt;br /&gt;&lt;br /&gt;&lt;br /&gt;Don't forget! We are out of school next Monday, September 5th for Labor Day!!&lt;br /&gt;&lt;/span&gt;&lt;/span&gt;&lt;div class="blogger-post-footer"&gt;&lt;img width='1' height='1' src='https://blogger.googleusercontent.com/tracker/6130933074739215567-7090754821417004791?l=4thgradeblogger.blogspot.com' alt='' /&gt;&lt;/div&gt;</content><link rel='replies' type='application/atom+xml' href='http://4thgradeblogger.blogspot.com/feeds/7090754821417004791/comments/default' title='Post Comments'/><link rel='replies' type='text/html' href='http://www.blogger.com/comment.g?blogID=6130933074739215567&amp;postID=7090754821417004791&amp;isPopup=true' title='0 Comments'/><link rel='edit' type='application/atom+xml' href='http://www.blogger.com/feeds/6130933074739215567/posts/default/7090754821417004791'/><link rel='self' type='application/atom+xml' href='http://www.blogger.com/feeds/6130933074739215567/posts/default/7090754821417004791'/><link rel='alternate' type='text/html' href='http://4thgradeblogger.blogspot.com/2011/08/august-29-september-1-math-assignments.html' title='August 29- September 1 Math Assignments'/><author><name>Dave and Mandi</name><email>noreply@blogger.com</email><gd:image rel='http://schemas.google.com/g/2005#thumbnail' width='21' height='32' src='http://2.bp.blogspot.com/_VwffLDm1B8s/Sd2MbjQAePI/AAAAAAAABY8/GYKsr-EaMrQ/S220/bridalboots.jpg'/></author><media:thumbnail xmlns:media='http://search.yahoo.com/mrss/' url='http://3.bp.blogspot.com/-kPXGiVq_ev8/TlvROQDczoI/AAAAAAAACAE/cT15b4y2WY0/s72-c/boybooks.gif' height='72' width='72'/><thr:total>0</thr:total></entry><entry><id>tag:blogger.com,1999:blog-6130933074739215567.post-1409343728529256681</id><published>2011-08-22T17:54:00.000-07:00</published><updated>2011-08-22T17:58:06.782-07:00</updated><title type='text'>August 22-26 Math Assignments</title><content type='html'>&lt;img src="data:image/png;base64,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" alt="" /&gt;&lt;br /&gt;&lt;span style="font-size:130%;"&gt;Monday-Math Test Study Guide and Multiplication Sheet&lt;br /&gt;Tuesday-Study for Thursday's and Friday's Tests&lt;br /&gt;Wednesday-Math Envelope&lt;br /&gt;Thursday- MATH TEST TODAY! Study Mult. 0-6&lt;br /&gt;Friday-Mult. 0-6 Quiz&lt;br /&gt;&lt;/span&gt;&lt;div class="blogger-post-footer"&gt;&lt;img width='1' height='1' src='https://blogger.googleusercontent.com/tracker/6130933074739215567-1409343728529256681?l=4thgradeblogger.blogspot.com' alt='' /&gt;&lt;/div&gt;</content><link rel='replies' type='application/atom+xml' href='http://4thgradeblogger.blogspot.com/feeds/1409343728529256681/comments/default' title='Post Comments'/><link rel='replies' type='text/html' href='http://www.blogger.com/comment.g?blogID=6130933074739215567&amp;postID=1409343728529256681&amp;isPopup=true' title='0 Comments'/><link rel='edit' type='application/atom+xml' href='http://www.blogger.com/feeds/6130933074739215567/posts/default/1409343728529256681'/><link rel='self' type='application/atom+xml' href='http://www.blogger.com/feeds/6130933074739215567/posts/default/1409343728529256681'/><link rel='alternate' type='text/html' href='http://4thgradeblogger.blogspot.com/2011/08/august-22-26-math-assignments.html' title='August 22-26 Math Assignments'/><author><name>Dave and Mandi</name><email>noreply@blogger.com</email><gd:image rel='http://schemas.google.com/g/2005#thumbnail' width='21' height='32' src='http://2.bp.blogspot.com/_VwffLDm1B8s/Sd2MbjQAePI/AAAAAAAABY8/GYKsr-EaMrQ/S220/bridalboots.jpg'/></author><thr:total>0</thr:total></entry><entry><id>tag:blogger.com,1999:blog-6130933074739215567.post-5932096275626945795</id><published>2011-08-15T07:22:00.001-07:00</published><updated>2011-08-15T07:24:14.401-07:00</updated><title type='text'>August 15-19 Math Assignments</title><content type='html'>&lt;a onblur="try {parent.deselectBloggerImageGracefully();} catch(e) {}" href="http://2.bp.blogspot.com/-V2qB7KtnPzw/TkkrykfMbjI/AAAAAAAAB_w/XWjYwfwIRGk/s1600/schoolclip15zm0.gif"&gt;&lt;img style="float: left; margin: 0pt 10px 10px 0pt; cursor: pointer; width: 222px; height: 324px;" src="http://2.bp.blogspot.com/-V2qB7KtnPzw/TkkrykfMbjI/AAAAAAAAB_w/XWjYwfwIRGk/s400/schoolclip15zm0.gif" alt="" id="BLOGGER_PHOTO_ID_5641088156046224946" border="0" /&gt;&lt;/a&gt;&lt;br /&gt;&lt;span style="font-size:130%;"&gt;Monday- Get Multiplication Paper completed and signed&lt;br /&gt;Tuesday- Accelerated Math&lt;br /&gt;Wednesday- Get Math Envelope signed&lt;br /&gt;Thursday- Study Multiplication Facts 0-5&lt;br /&gt;Friday- 0-5 Multiplication Quiz&lt;/span&gt;&lt;br /&gt;&lt;div class="blogger-post-footer"&gt;&lt;img width='1' height='1' src='https://blogger.googleusercontent.com/tracker/6130933074739215567-5932096275626945795?l=4thgradeblogger.blogspot.com' alt='' /&gt;&lt;/div&gt;</content><link rel='replies' type='application/atom+xml' href='http://4thgradeblogger.blogspot.com/feeds/5932096275626945795/comments/default' title='Post Comments'/><link rel='replies' type='text/html' href='http://www.blogger.com/comment.g?blogID=6130933074739215567&amp;postID=5932096275626945795&amp;isPopup=true' title='0 Comments'/><link rel='edit' type='application/atom+xml' href='http://www.blogger.com/feeds/6130933074739215567/posts/default/5932096275626945795'/><link rel='self' type='application/atom+xml' href='http://www.blogger.com/feeds/6130933074739215567/posts/default/5932096275626945795'/><link rel='alternate' type='text/html' href='http://4thgradeblogger.blogspot.com/2011/08/august-15-19-math-assignments.html' title='August 15-19 Math Assignments'/><author><name>Dave and Mandi</name><email>noreply@blogger.com</email><gd:image rel='http://schemas.google.com/g/2005#thumbnail' width='21' height='32' src='http://2.bp.blogspot.com/_VwffLDm1B8s/Sd2MbjQAePI/AAAAAAAABY8/GYKsr-EaMrQ/S220/bridalboots.jpg'/></author><media:thumbnail xmlns:media='http://search.yahoo.com/mrss/' url='http://2.bp.blogspot.com/-V2qB7KtnPzw/TkkrykfMbjI/AAAAAAAAB_w/XWjYwfwIRGk/s72-c/schoolclip15zm0.gif' height='72' width='72'/><thr:total>0</thr:total></entry><entry><id>tag:blogger.com,1999:blog-6130933074739215567.post-8583520270095136200</id><published>2011-08-08T14:25:00.000-07:00</published><updated>2011-08-08T14:27:26.619-07:00</updated><title type='text'>August 8-12 Math Assignments</title><content type='html'>&lt;a onblur="try {parent.deselectBloggerImageGracefully();} catch(e) {}" href="http://3.bp.blogspot.com/-1u4TKlNy0uo/TkBUteQbwqI/AAAAAAAAB_o/rHRom7tjvW0/s1600/welcomebackchalkboardsikw9.gif"&gt;&lt;img style="float: left; margin: 0pt 10px 10px 0pt; cursor: pointer; width: 400px; height: 276px;" src="http://3.bp.blogspot.com/-1u4TKlNy0uo/TkBUteQbwqI/AAAAAAAAB_o/rHRom7tjvW0/s400/welcomebackchalkboardsikw9.gif" alt="" id="BLOGGER_PHOTO_ID_5638599873660699298" border="0" /&gt;&lt;/a&gt;&lt;br /&gt;&lt;span style="font-size:130%;"&gt;&lt;span style="font-family:courier new;"&gt;&lt;br /&gt;&lt;br /&gt;Monday-Get papers signed to return&lt;br /&gt;Tuesday-No Homework&lt;br /&gt;Wednesday-Get math paper signed&lt;br /&gt;Thursday-Study Multiplication Facts&lt;br /&gt;Friday- 0s-2s Multiplication Quiz&lt;br /&gt;&lt;/span&gt;&lt;/span&gt;&lt;div class="blogger-post-footer"&gt;&lt;img width='1' height='1' src='https://blogger.googleusercontent.com/tracker/6130933074739215567-8583520270095136200?l=4thgradeblogger.blogspot.com' alt='' /&gt;&lt;/div&gt;</content><link rel='replies' type='application/atom+xml' href='http://4thgradeblogger.blogspot.com/feeds/8583520270095136200/comments/default' title='Post Comments'/><link rel='replies' type='text/html' href='http://www.blogger.com/comment.g?blogID=6130933074739215567&amp;postID=8583520270095136200&amp;isPopup=true' title='0 Comments'/><link rel='edit' type='application/atom+xml' href='http://www.blogger.com/feeds/6130933074739215567/posts/default/8583520270095136200'/><link rel='self' type='application/atom+xml' href='http://www.blogger.com/feeds/6130933074739215567/posts/default/8583520270095136200'/><link rel='alternate' type='text/html' href='http://4thgradeblogger.blogspot.com/2011/08/august-8-12-math-assignments.html' title='August 8-12 Math Assignments'/><author><name>Dave and Mandi</name><email>noreply@blogger.com</email><gd:image rel='http://schemas.google.com/g/2005#thumbnail' width='21' height='32' src='http://2.bp.blogspot.com/_VwffLDm1B8s/Sd2MbjQAePI/AAAAAAAABY8/GYKsr-EaMrQ/S220/bridalboots.jpg'/></author><media:thumbnail xmlns:media='http://search.yahoo.com/mrss/' url='http://3.bp.blogspot.com/-1u4TKlNy0uo/TkBUteQbwqI/AAAAAAAAB_o/rHRom7tjvW0/s72-c/welcomebackchalkboardsikw9.gif' height='72' width='72'/><thr:total>0</thr:total></entry><entry><id>tag:blogger.com,1999:blog-6130933074739215567.post-3386530658437883701</id><published>2011-08-07T20:36:00.000-07:00</published><updated>2011-08-07T20:39:51.434-07:00</updated><title type='text'>Welcome to Fourth Grade!</title><content type='html'>&lt;a onblur="try {parent.deselectBloggerImageGracefully();} catch(e) {}" href="http://1.bp.blogspot.com/-sxwPjsJJWGE/Tj9aJZDew5I/AAAAAAAAB_c/ZIygJdtvK6o/s1600/Owl-clip-art-3.jpg"&gt;&lt;img style="float:left; margin:0 10px 10px 0;cursor:pointer; cursor:hand;width: 337px; height: 371px;" src="http://1.bp.blogspot.com/-sxwPjsJJWGE/Tj9aJZDew5I/AAAAAAAAB_c/ZIygJdtvK6o/s400/Owl-clip-art-3.jpg" alt="" id="BLOGGER_PHOTO_ID_5638324375881958290" border="0" /&gt;&lt;/a&gt;&lt;br /&gt;&lt;span style="color: rgb(255, 102, 0);"&gt;&lt;span style="font-size:180%;"&gt;&lt;span style="font-weight: bold; font-family: verdana;"&gt;Whoooo's Ready for &lt;/span&gt;&lt;br /&gt;&lt;br /&gt;&lt;span style="font-weight: bold; font-family: verdana;"&gt;a new school year??&lt;br /&gt;&lt;br /&gt;&lt;br /&gt;It's going to be a&lt;br /&gt;&lt;br /&gt;HOOT!!&lt;br /&gt;&lt;/span&gt;&lt;/span&gt;&lt;/span&gt;&lt;div class="blogger-post-footer"&gt;&lt;img width='1' height='1' src='https://blogger.googleusercontent.com/tracker/6130933074739215567-3386530658437883701?l=4thgradeblogger.blogspot.com' alt='' /&gt;&lt;/div&gt;</content><link rel='replies' type='application/atom+xml' href='http://4thgradeblogger.blogspot.com/feeds/3386530658437883701/comments/default' title='Post Comments'/><link rel='replies' type='text/html' href='http://www.blogger.com/comment.g?blogID=6130933074739215567&amp;postID=3386530658437883701&amp;isPopup=true' title='0 Comments'/><link rel='edit' type='application/atom+xml' href='http://www.blogger.com/feeds/6130933074739215567/posts/default/3386530658437883701'/><link rel='self' type='application/atom+xml' href='http://www.blogger.com/feeds/6130933074739215567/posts/default/3386530658437883701'/><link rel='alternate' type='text/html' href='http://4thgradeblogger.blogspot.com/2011/08/welcome-to-fourth-grade.html' title='Welcome to Fourth Grade!'/><author><name>Dave and Mandi</name><email>noreply@blogger.com</email><gd:image rel='http://schemas.google.com/g/2005#thumbnail' width='21' height='32' src='http://2.bp.blogspot.com/_VwffLDm1B8s/Sd2MbjQAePI/AAAAAAAABY8/GYKsr-EaMrQ/S220/bridalboots.jpg'/></author><media:thumbnail xmlns:media='http://search.yahoo.com/mrss/' url='http://1.bp.blogspot.com/-sxwPjsJJWGE/Tj9aJZDew5I/AAAAAAAAB_c/ZIygJdtvK6o/s72-c/Owl-clip-art-3.jpg' height='72' width='72'/><thr:total>0</thr:total></entry></feed>
