<?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-3883030132635442037</id><updated>2012-02-17T04:07:41.451Z</updated><title type='text'>Pattern Seekers! The Howes Y6 Maths Blog</title><subtitle type='html'>Join us on our journey into pattern and order - our journey into Maths!</subtitle><link rel='http://schemas.google.com/g/2005#feed' type='application/atom+xml' href='http://howesseekers.blogspot.com/feeds/posts/default'/><link rel='self' type='application/atom+xml' href='http://www.blogger.com/feeds/3883030132635442037/posts/default?max-results=100'/><link rel='alternate' type='text/html' href='http://howesseekers.blogspot.com/'/><link rel='hub' href='http://pubsubhubbub.appspot.com/'/><author><name>Paul Tarry</name><uri>http://www.blogger.com/profile/09326454078393625862</uri><email>noreply@blogger.com</email><gd:image rel='http://schemas.google.com/g/2005#thumbnail' width='16' height='16' src='http://img2.blogblog.com/img/b16-rounded.gif'/></author><generator version='7.00' uri='http://www.blogger.com'>Blogger</generator><openSearch:totalResults>22</openSearch:totalResults><openSearch:startIndex>1</openSearch:startIndex><openSearch:itemsPerPage>100</openSearch:itemsPerPage><entry><id>tag:blogger.com,1999:blog-3883030132635442037.post-5658853271485996593</id><published>2012-01-06T09:48:00.000Z</published><updated>2012-01-06T09:48:21.945Z</updated><title type='text'>My Maths Your Maths</title><content type='html'>&lt;span style="font-family: Arial,Helvetica,sans-serif;"&gt;As a school we have recently invested in &lt;a href="http://www.mymaths.co.uk/" target="_blank"&gt;My Maths&lt;/a&gt;, which is an online resource that helps us with our learning.&amp;nbsp; &lt;/span&gt;&lt;br /&gt;&lt;br /&gt;&lt;span style="font-family: Arial,Helvetica,sans-serif;"&gt;We are going to be using &lt;a href="http://www.mymaths.co.uk/" target="_blank"&gt;My Math&lt;/a&gt;s for Home Learning this week. Year 6 please sign in to the site using your login and then complete the four tasks that you find. When finished you might like to post a comment below on what you think of Home Learning being set this way....&lt;/span&gt;&lt;br /&gt;&lt;br /&gt;&lt;img alt="" height="329" 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width="640" /&gt;&lt;div class="blogger-post-footer"&gt;&lt;img width='1' height='1' src='https://blogger.googleusercontent.com/tracker/3883030132635442037-5658853271485996593?l=howesseekers.blogspot.com' alt='' /&gt;&lt;/div&gt;</content><link rel='replies' type='application/atom+xml' href='http://howesseekers.blogspot.com/feeds/5658853271485996593/comments/default' title='Post Comments'/><link rel='replies' type='text/html' href='http://howesseekers.blogspot.com/2012/01/my-maths-your-maths.html#comment-form' title='0 Comments'/><link rel='edit' type='application/atom+xml' href='http://www.blogger.com/feeds/3883030132635442037/posts/default/5658853271485996593'/><link rel='self' type='application/atom+xml' href='http://www.blogger.com/feeds/3883030132635442037/posts/default/5658853271485996593'/><link rel='alternate' type='text/html' href='http://howesseekers.blogspot.com/2012/01/my-maths-your-maths.html' title='My Maths Your Maths'/><author><name>Paul Tarry</name><uri>http://www.blogger.com/profile/09326454078393625862</uri><email>noreply@blogger.com</email><gd:image rel='http://schemas.google.com/g/2005#thumbnail' width='16' height='16' src='http://img2.blogblog.com/img/b16-rounded.gif'/></author><thr:total>0</thr:total></entry><entry><id>tag:blogger.com,1999:blog-3883030132635442037.post-8372243478605338132</id><published>2011-11-04T12:26:00.000Z</published><updated>2011-11-04T12:26:12.517Z</updated><title type='text'>Home Learning, 4th November</title><content type='html'>&lt;div class="separator" style="clear: both; text-align: center;"&gt;&lt;a href="http://www.active-maths.co.uk/fractions/whiteboard/images/no_line_eg1.gif" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"&gt;&lt;img border="0" height="226" src="http://www.active-maths.co.uk/fractions/whiteboard/images/no_line_eg1.gif" width="400" /&gt;&lt;/a&gt;&lt;/div&gt;&lt;br /&gt;&lt;br /&gt;&lt;br /&gt;&lt;div class="MsoNormal"&gt;&lt;br /&gt;&lt;/div&gt;&lt;div class="MsoNormal"&gt;&lt;span style="font-family: &amp;quot;Trebuchet MS&amp;quot;;"&gt;A straight forward task this week: learn the common fraction and decimal equivalents by heart! Be ready to tell the rest of the class about the learning strategies you used to help you remember. We’ll have a quiz on this next Thursday.&amp;nbsp;&lt;/span&gt;&lt;/div&gt;&lt;div class="MsoNormal"&gt;&lt;br /&gt;&lt;/div&gt;&lt;div class="MsoNormal"&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: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:Compatibility&gt;    &lt;w:BreakWrappedTables/&gt;    &lt;w:SnapToGridInCell/&gt;    &lt;w:WrapTextWithPunct/&gt;    &lt;w:UseAsianBreakRules/&gt;    &lt;w:DontGrowAutofit/&gt;   &lt;/w:Compatibility&gt;   &lt;w:BrowserLevel&gt;MicrosoftInternetExplorer4&lt;/w:BrowserLevel&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" LatentStyleCount="156"&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-parent:""; mso-padding-alt:0cm 5.4pt 0cm 5.4pt; mso-para-margin:0cm; mso-para-margin-bottom:.0001pt; mso-pagination:widow-orphan; font-size:10.0pt; font-family:"Times New Roman"; mso-ansi-language:#0400; mso-fareast-language:#0400; mso-bidi-language:#0400;}&lt;/style&gt; &lt;![endif]--&gt;  &lt;/div&gt;&lt;table align="left" border="1" cellpadding="0" class="MsoNormalTable" style="margin-left: 6.75pt; margin-right: 6.75pt; width: 546px;"&gt;&lt;tbody&gt;&lt;tr style="height: 14.8pt; mso-yfti-firstrow: yes; mso-yfti-irow: 0;"&gt;   &lt;td style="height: 14.8pt; padding: .75pt .75pt .75pt .75pt;" valign="top"&gt;   &lt;div class="MsoNormal" style="mso-element-anchor-horizontal: margin; mso-element-anchor-vertical: page; mso-element-frame-hspace: 9.0pt; mso-element-top: 198.05pt; mso-element-wrap: around; mso-element: frame; mso-height-rule: exactly;"&gt;&lt;b&gt;Fraction&lt;/b&gt;&lt;/div&gt;&lt;/td&gt;   &lt;td style="height: 14.8pt; padding: .75pt .75pt .75pt .75pt;" valign="top"&gt;   &lt;div class="MsoNormal" style="mso-element-anchor-horizontal: margin; mso-element-anchor-vertical: page; mso-element-frame-hspace: 9.0pt; mso-element-top: 198.05pt; mso-element-wrap: around; mso-element: frame; mso-height-rule: exactly;"&gt;&lt;b&gt;Decimal&lt;/b&gt;&lt;/div&gt;&lt;/td&gt;   &lt;td style="height: 14.8pt; padding: .75pt .75pt .75pt .75pt;" valign="top"&gt;   &lt;div class="MsoNormal" style="mso-element-anchor-horizontal: margin; mso-element-anchor-vertical: page; mso-element-frame-hspace: 9.0pt; mso-element-top: 198.05pt; mso-element-wrap: around; mso-element: frame; mso-height-rule: exactly;"&gt;&lt;b&gt;Percent&lt;/b&gt;&lt;/div&gt;&lt;/td&gt;  &lt;/tr&gt;&lt;tr style="height: 15.65pt; mso-yfti-irow: 1;"&gt;   &lt;td style="height: 15.65pt; padding: .75pt .75pt .75pt .75pt;" valign="top"&gt;   &lt;div class="MsoNormal" style="mso-element-anchor-horizontal: margin; mso-element-anchor-vertical: page; mso-element-frame-hspace: 9.0pt; mso-element-top: 198.05pt; mso-element-wrap: around; mso-element: frame; mso-height-rule: exactly;"&gt;1/2&lt;/div&gt;&lt;/td&gt;   &lt;td style="height: 15.65pt; padding: .75pt .75pt .75pt .75pt;" valign="top"&gt;   &lt;div class="MsoNormal" style="mso-element-anchor-horizontal: margin; mso-element-anchor-vertical: page; mso-element-frame-hspace: 9.0pt; mso-element-top: 198.05pt; mso-element-wrap: around; mso-element: frame; mso-height-rule: exactly;"&gt;0.5&lt;/div&gt;&lt;/td&gt;   &lt;td style="height: 15.65pt; padding: .75pt .75pt .75pt .75pt;" valign="top"&gt;   &lt;div class="MsoNormal" style="mso-element-anchor-horizontal: margin; mso-element-anchor-vertical: page; mso-element-frame-hspace: 9.0pt; mso-element-top: 198.05pt; mso-element-wrap: around; mso-element: frame; mso-height-rule: exactly;"&gt;50%&lt;/div&gt;&lt;/td&gt;  &lt;/tr&gt;&lt;tr style="height: 14.8pt; mso-yfti-irow: 2;"&gt;   &lt;td style="height: 14.8pt; padding: .75pt .75pt .75pt .75pt;" valign="top"&gt;   &lt;div class="MsoNormal" style="mso-element-anchor-horizontal: margin; mso-element-anchor-vertical: page; mso-element-frame-hspace: 9.0pt; mso-element-top: 198.05pt; mso-element-wrap: around; mso-element: frame; mso-height-rule: exactly;"&gt;1/3&lt;/div&gt;&lt;/td&gt;   &lt;td style="height: 14.8pt; padding: .75pt .75pt .75pt .75pt;" valign="top"&gt;   &lt;div class="MsoNormal" style="mso-element-anchor-horizontal: margin; mso-element-anchor-vertical: page; mso-element-frame-hspace: 9.0pt; mso-element-top: 198.05pt; mso-element-wrap: around; mso-element: frame; mso-height-rule: exactly;"&gt;0.333…&lt;/div&gt;&lt;/td&gt;   &lt;td style="height: 14.8pt; padding: .75pt .75pt .75pt .75pt;" valign="top"&gt;   &lt;div class="MsoNormal" style="mso-element-anchor-horizontal: margin; mso-element-anchor-vertical: page; mso-element-frame-hspace: 9.0pt; mso-element-top: 198.05pt; mso-element-wrap: around; mso-element: frame; mso-height-rule: exactly;"&gt;33.333…%&lt;/div&gt;&lt;/td&gt;  &lt;/tr&gt;&lt;tr style="height: 15.65pt; mso-yfti-irow: 3;"&gt;   &lt;td style="height: 15.65pt; padding: .75pt .75pt .75pt .75pt;" valign="top"&gt;   &lt;div class="MsoNormal" style="mso-element-anchor-horizontal: margin; mso-element-anchor-vertical: page; mso-element-frame-hspace: 9.0pt; mso-element-top: 198.05pt; mso-element-wrap: around; mso-element: frame; mso-height-rule: exactly;"&gt;2/3&lt;/div&gt;&lt;/td&gt;   &lt;td style="height: 15.65pt; padding: .75pt .75pt .75pt .75pt;" valign="top"&gt;   &lt;div class="MsoNormal" style="mso-element-anchor-horizontal: margin; mso-element-anchor-vertical: page; mso-element-frame-hspace: 9.0pt; mso-element-top: 198.05pt; mso-element-wrap: around; mso-element: frame; mso-height-rule: exactly;"&gt;0.666…&lt;/div&gt;&lt;/td&gt;   &lt;td style="height: 15.65pt; padding: .75pt .75pt .75pt .75pt;" valign="top"&gt;   &lt;div class="MsoNormal" style="mso-element-anchor-horizontal: margin; mso-element-anchor-vertical: page; mso-element-frame-hspace: 9.0pt; mso-element-top: 198.05pt; mso-element-wrap: around; mso-element: frame; mso-height-rule: exactly;"&gt;66.666…%&lt;/div&gt;&lt;/td&gt;  &lt;/tr&gt;&lt;tr style="height: 14.8pt; mso-yfti-irow: 4;"&gt;   &lt;td style="height: 14.8pt; padding: .75pt .75pt .75pt .75pt;" valign="top"&gt;   &lt;div class="MsoNormal" style="mso-element-anchor-horizontal: margin; mso-element-anchor-vertical: page; mso-element-frame-hspace: 9.0pt; mso-element-top: 198.05pt; mso-element-wrap: around; mso-element: frame; mso-height-rule: exactly;"&gt;1/4&lt;/div&gt;&lt;/td&gt;   &lt;td style="height: 14.8pt; padding: .75pt .75pt .75pt .75pt;" valign="top"&gt;   &lt;div class="MsoNormal" style="mso-element-anchor-horizontal: margin; mso-element-anchor-vertical: page; mso-element-frame-hspace: 9.0pt; mso-element-top: 198.05pt; mso-element-wrap: around; mso-element: frame; mso-height-rule: exactly;"&gt;0.25&lt;/div&gt;&lt;/td&gt;   &lt;td style="height: 14.8pt; padding: .75pt .75pt .75pt .75pt;" valign="top"&gt;   &lt;div class="MsoNormal" style="mso-element-anchor-horizontal: margin; mso-element-anchor-vertical: page; mso-element-frame-hspace: 9.0pt; mso-element-top: 198.05pt; mso-element-wrap: around; mso-element: frame; mso-height-rule: exactly;"&gt;25%&lt;/div&gt;&lt;/td&gt;  &lt;/tr&gt;&lt;tr style="height: 14.8pt; mso-yfti-irow: 5;"&gt;   &lt;td style="height: 14.8pt; padding: .75pt .75pt .75pt .75pt;" valign="top"&gt;   &lt;div class="MsoNormal" style="mso-element-anchor-horizontal: margin; mso-element-anchor-vertical: page; mso-element-frame-hspace: 9.0pt; mso-element-top: 198.05pt; mso-element-wrap: around; mso-element: frame; mso-height-rule: exactly;"&gt;3/4&lt;/div&gt;&lt;/td&gt;   &lt;td style="height: 14.8pt; padding: .75pt .75pt .75pt .75pt;" valign="top"&gt;   &lt;div class="MsoNormal" style="mso-element-anchor-horizontal: margin; mso-element-anchor-vertical: page; mso-element-frame-hspace: 9.0pt; mso-element-top: 198.05pt; mso-element-wrap: around; mso-element: frame; mso-height-rule: exactly;"&gt;0.75&lt;/div&gt;&lt;/td&gt;   &lt;td style="height: 14.8pt; padding: .75pt .75pt .75pt .75pt;" valign="top"&gt;   &lt;div class="MsoNormal" style="mso-element-anchor-horizontal: margin; mso-element-anchor-vertical: page; mso-element-frame-hspace: 9.0pt; mso-element-top: 198.05pt; mso-element-wrap: around; mso-element: frame; mso-height-rule: exactly;"&gt;75%&lt;/div&gt;&lt;/td&gt;  &lt;/tr&gt;&lt;tr style="height: 15.65pt; mso-yfti-irow: 6;"&gt;   &lt;td style="height: 15.65pt; padding: .75pt .75pt .75pt .75pt;" valign="top"&gt;   &lt;div class="MsoNormal" style="mso-element-anchor-horizontal: margin; mso-element-anchor-vertical: page; mso-element-frame-hspace: 9.0pt; mso-element-top: 198.05pt; mso-element-wrap: around; mso-element: frame; mso-height-rule: exactly;"&gt;1/5&lt;/div&gt;&lt;/td&gt;   &lt;td style="height: 15.65pt; padding: .75pt .75pt .75pt .75pt;" valign="top"&gt;   &lt;div class="MsoNormal" style="mso-element-anchor-horizontal: margin; mso-element-anchor-vertical: page; mso-element-frame-hspace: 9.0pt; mso-element-top: 198.05pt; mso-element-wrap: around; mso-element: frame; mso-height-rule: exactly;"&gt;0.2&lt;/div&gt;&lt;/td&gt;   &lt;td style="height: 15.65pt; padding: .75pt .75pt .75pt .75pt;" valign="top"&gt;   &lt;div class="MsoNormal" style="mso-element-anchor-horizontal: margin; mso-element-anchor-vertical: page; mso-element-frame-hspace: 9.0pt; mso-element-top: 198.05pt; mso-element-wrap: around; mso-element: frame; mso-height-rule: exactly;"&gt;20%&lt;/div&gt;&lt;/td&gt;  &lt;/tr&gt;&lt;tr style="height: 14.8pt; mso-yfti-irow: 7;"&gt;   &lt;td style="height: 14.8pt; padding: .75pt .75pt .75pt .75pt;" valign="top"&gt;   &lt;div class="MsoNormal" style="mso-element-anchor-horizontal: margin; mso-element-anchor-vertical: page; mso-element-frame-hspace: 9.0pt; mso-element-top: 198.05pt; mso-element-wrap: around; mso-element: frame; mso-height-rule: exactly;"&gt;2/5&lt;/div&gt;&lt;/td&gt;   &lt;td style="height: 14.8pt; padding: .75pt .75pt .75pt .75pt;" valign="top"&gt;   &lt;div class="MsoNormal" style="mso-element-anchor-horizontal: margin; mso-element-anchor-vertical: page; mso-element-frame-hspace: 9.0pt; mso-element-top: 198.05pt; mso-element-wrap: around; mso-element: frame; mso-height-rule: exactly;"&gt;0.4&lt;/div&gt;&lt;/td&gt;   &lt;td style="height: 14.8pt; padding: .75pt .75pt .75pt .75pt;" valign="top"&gt;   &lt;div class="MsoNormal" style="mso-element-anchor-horizontal: margin; mso-element-anchor-vertical: page; mso-element-frame-hspace: 9.0pt; mso-element-top: 198.05pt; mso-element-wrap: around; mso-element: frame; mso-height-rule: exactly;"&gt;40%&lt;/div&gt;&lt;/td&gt;  &lt;/tr&gt;&lt;tr style="height: 15.65pt; mso-yfti-irow: 8;"&gt;   &lt;td style="height: 15.65pt; padding: .75pt .75pt .75pt .75pt;" valign="top"&gt;   &lt;div class="MsoNormal" style="mso-element-anchor-horizontal: margin; mso-element-anchor-vertical: page; mso-element-frame-hspace: 9.0pt; mso-element-top: 198.05pt; mso-element-wrap: around; mso-element: frame; mso-height-rule: exactly;"&gt;3/5&lt;/div&gt;&lt;/td&gt;   &lt;td style="height: 15.65pt; padding: .75pt .75pt .75pt .75pt;" valign="top"&gt;   &lt;div class="MsoNormal" style="mso-element-anchor-horizontal: margin; mso-element-anchor-vertical: page; mso-element-frame-hspace: 9.0pt; mso-element-top: 198.05pt; mso-element-wrap: around; mso-element: frame; mso-height-rule: exactly;"&gt;0.6&lt;/div&gt;&lt;/td&gt;   &lt;td style="height: 15.65pt; padding: .75pt .75pt .75pt .75pt;" valign="top"&gt;   &lt;div class="MsoNormal" style="mso-element-anchor-horizontal: margin; mso-element-anchor-vertical: page; mso-element-frame-hspace: 9.0pt; mso-element-top: 198.05pt; mso-element-wrap: around; mso-element: frame; mso-height-rule: exactly;"&gt;60%&lt;/div&gt;&lt;/td&gt;  &lt;/tr&gt;&lt;tr style="height: 14.8pt; mso-yfti-irow: 9;"&gt;   &lt;td style="height: 14.8pt; padding: .75pt .75pt .75pt .75pt;" valign="top"&gt;   &lt;div class="MsoNormal" style="mso-element-anchor-horizontal: margin; mso-element-anchor-vertical: page; mso-element-frame-hspace: 9.0pt; mso-element-top: 198.05pt; mso-element-wrap: around; mso-element: frame; mso-height-rule: exactly;"&gt;4/5&lt;/div&gt;&lt;/td&gt;   &lt;td style="height: 14.8pt; padding: .75pt .75pt .75pt .75pt;" valign="top"&gt;   &lt;div class="MsoNormal" style="mso-element-anchor-horizontal: margin; mso-element-anchor-vertical: page; mso-element-frame-hspace: 9.0pt; mso-element-top: 198.05pt; mso-element-wrap: around; mso-element: frame; mso-height-rule: exactly;"&gt;0.8&lt;/div&gt;&lt;/td&gt;   &lt;td style="height: 14.8pt; padding: .75pt .75pt .75pt .75pt;" valign="top"&gt;   &lt;div class="MsoNormal" style="mso-element-anchor-horizontal: margin; mso-element-anchor-vertical: page; mso-element-frame-hspace: 9.0pt; mso-element-top: 198.05pt; mso-element-wrap: around; mso-element: frame; mso-height-rule: exactly;"&gt;80%&lt;/div&gt;&lt;/td&gt;  &lt;/tr&gt;&lt;tr style="height: 14.8pt; mso-yfti-irow: 10;"&gt;   &lt;td style="height: 14.8pt; padding: .75pt .75pt .75pt .75pt;" valign="top"&gt;   &lt;div class="MsoNormal" style="mso-element-anchor-horizontal: margin; mso-element-anchor-vertical: page; mso-element-frame-hspace: 9.0pt; mso-element-top: 198.05pt; mso-element-wrap: around; mso-element: frame; mso-height-rule: exactly;"&gt;1/8&lt;/div&gt;&lt;/td&gt;   &lt;td style="height: 14.8pt; padding: .75pt .75pt .75pt .75pt;" valign="top"&gt;   &lt;div class="MsoNormal" style="mso-element-anchor-horizontal: margin; mso-element-anchor-vertical: page; mso-element-frame-hspace: 9.0pt; mso-element-top: 198.05pt; mso-element-wrap: around; mso-element: frame; mso-height-rule: exactly;"&gt;0.125&lt;/div&gt;&lt;/td&gt;   &lt;td style="height: 14.8pt; padding: .75pt .75pt .75pt .75pt;" valign="top"&gt;   &lt;div class="MsoNormal" style="mso-element-anchor-horizontal: margin; mso-element-anchor-vertical: page; mso-element-frame-hspace: 9.0pt; mso-element-top: 198.05pt; mso-element-wrap: around; mso-element: frame; mso-height-rule: exactly;"&gt;12.5%&lt;/div&gt;&lt;/td&gt;  &lt;/tr&gt;&lt;tr style="height: 15.65pt; mso-yfti-irow: 11;"&gt;   &lt;td style="height: 15.65pt; padding: .75pt .75pt .75pt .75pt;" valign="top"&gt;   &lt;div class="MsoNormal" style="mso-element-anchor-horizontal: margin; mso-element-anchor-vertical: page; mso-element-frame-hspace: 9.0pt; mso-element-top: 198.05pt; mso-element-wrap: around; mso-element: frame; mso-height-rule: exactly;"&gt;3/8&lt;/div&gt;&lt;/td&gt;   &lt;td style="height: 15.65pt; padding: .75pt .75pt .75pt .75pt;" valign="top"&gt;   &lt;div class="MsoNormal" style="mso-element-anchor-horizontal: margin; mso-element-anchor-vertical: page; mso-element-frame-hspace: 9.0pt; mso-element-top: 198.05pt; mso-element-wrap: around; mso-element: frame; mso-height-rule: exactly;"&gt;0.375&lt;/div&gt;&lt;/td&gt;   &lt;td style="height: 15.65pt; padding: .75pt .75pt .75pt .75pt;" valign="top"&gt;   &lt;div class="MsoNormal" style="mso-element-anchor-horizontal: margin; mso-element-anchor-vertical: page; mso-element-frame-hspace: 9.0pt; mso-element-top: 198.05pt; mso-element-wrap: around; mso-element: frame; mso-height-rule: exactly;"&gt;37.5%&lt;/div&gt;&lt;/td&gt;  &lt;/tr&gt;&lt;tr style="height: 14.8pt; mso-yfti-irow: 12;"&gt;   &lt;td style="height: 14.8pt; padding: .75pt .75pt .75pt .75pt;" valign="top"&gt;   &lt;div class="MsoNormal" style="mso-element-anchor-horizontal: margin; mso-element-anchor-vertical: page; mso-element-frame-hspace: 9.0pt; mso-element-top: 198.05pt; mso-element-wrap: around; mso-element: frame; mso-height-rule: exactly;"&gt;5/8&lt;/div&gt;&lt;/td&gt;   &lt;td style="height: 14.8pt; padding: .75pt .75pt .75pt .75pt;" valign="top"&gt;   &lt;div class="MsoNormal" style="mso-element-anchor-horizontal: margin; mso-element-anchor-vertical: page; mso-element-frame-hspace: 9.0pt; mso-element-top: 198.05pt; mso-element-wrap: around; mso-element: frame; mso-height-rule: exactly;"&gt;0.625&lt;/div&gt;&lt;/td&gt;   &lt;td style="height: 14.8pt; padding: .75pt .75pt .75pt .75pt;" valign="top"&gt;   &lt;div class="MsoNormal" style="mso-element-anchor-horizontal: margin; mso-element-anchor-vertical: page; mso-element-frame-hspace: 9.0pt; mso-element-top: 198.05pt; mso-element-wrap: around; mso-element: frame; mso-height-rule: exactly;"&gt;62.5%&lt;/div&gt;&lt;/td&gt;  &lt;/tr&gt;&lt;tr style="height: 14.8pt; mso-yfti-irow: 13;"&gt;   &lt;td style="height: 14.8pt; padding: .75pt .75pt .75pt .75pt;" valign="top"&gt;   &lt;div class="MsoNormal" style="mso-element-anchor-horizontal: margin; mso-element-anchor-vertical: page; mso-element-frame-hspace: 9.0pt; mso-element-top: 198.05pt; mso-element-wrap: around; mso-element: frame; mso-height-rule: exactly;"&gt;7/8&lt;/div&gt;&lt;/td&gt;   &lt;td style="height: 14.8pt; padding: .75pt .75pt .75pt .75pt;" valign="top"&gt;   &lt;div class="MsoNormal" style="mso-element-anchor-horizontal: margin; mso-element-anchor-vertical: page; mso-element-frame-hspace: 9.0pt; mso-element-top: 198.05pt; mso-element-wrap: around; mso-element: frame; mso-height-rule: exactly;"&gt;0.875&lt;/div&gt;&lt;/td&gt;   &lt;td style="height: 14.8pt; padding: .75pt .75pt .75pt .75pt;" valign="top"&gt;   &lt;div class="MsoNormal" style="mso-element-anchor-horizontal: margin; mso-element-anchor-vertical: page; mso-element-frame-hspace: 9.0pt; mso-element-top: 198.05pt; mso-element-wrap: around; mso-element: frame; mso-height-rule: exactly;"&gt;87.5%&lt;/div&gt;&lt;/td&gt;  &lt;/tr&gt;&lt;tr style="height: 14.8pt; mso-yfti-irow: 14;"&gt;   &lt;td style="height: 14.8pt; padding: .75pt .75pt .75pt .75pt;" valign="top"&gt;   &lt;div class="MsoNormal" style="mso-element-anchor-horizontal: margin; mso-element-anchor-vertical: page; mso-element-frame-hspace: 9.0pt; mso-element-top: 198.05pt; mso-element-wrap: around; mso-element: frame; mso-height-rule: exactly;"&gt;1/10&lt;/div&gt;&lt;/td&gt;   &lt;td style="height: 14.8pt; padding: .75pt .75pt .75pt .75pt;" valign="top"&gt;   &lt;div class="MsoNormal" style="mso-element-anchor-horizontal: margin; mso-element-anchor-vertical: page; mso-element-frame-hspace: 9.0pt; mso-element-top: 198.05pt; mso-element-wrap: around; mso-element: frame; mso-height-rule: exactly;"&gt;0.1&lt;/div&gt;&lt;/td&gt;   &lt;td style="height: 14.8pt; padding: .75pt .75pt .75pt .75pt;" valign="top"&gt;   &lt;div class="MsoNormal" style="mso-element-anchor-horizontal: margin; mso-element-anchor-vertical: page; mso-element-frame-hspace: 9.0pt; mso-element-top: 198.05pt; mso-element-wrap: around; mso-element: frame; mso-height-rule: exactly;"&gt;10%&lt;/div&gt;&lt;/td&gt;  &lt;/tr&gt;&lt;tr style="height: 15.65pt; mso-yfti-irow: 15;"&gt;   &lt;td style="height: 15.65pt; padding: .75pt .75pt .75pt .75pt;" valign="top"&gt;   &lt;div class="MsoNormal" style="mso-element-anchor-horizontal: margin; mso-element-anchor-vertical: page; mso-element-frame-hspace: 9.0pt; mso-element-top: 198.05pt; mso-element-wrap: around; mso-element: frame; mso-height-rule: exactly;"&gt;2/10&lt;/div&gt;&lt;/td&gt;   &lt;td style="height: 15.65pt; padding: .75pt .75pt .75pt .75pt;" valign="top"&gt;   &lt;div class="MsoNormal" style="mso-element-anchor-horizontal: margin; mso-element-anchor-vertical: page; mso-element-frame-hspace: 9.0pt; mso-element-top: 198.05pt; mso-element-wrap: around; mso-element: frame; mso-height-rule: exactly;"&gt;0.2&lt;/div&gt;&lt;/td&gt;   &lt;td style="height: 15.65pt; padding: .75pt .75pt .75pt .75pt;" valign="top"&gt;   &lt;div class="MsoNormal" style="mso-element-anchor-horizontal: margin; mso-element-anchor-vertical: page; mso-element-frame-hspace: 9.0pt; mso-element-top: 198.05pt; mso-element-wrap: around; mso-element: frame; mso-height-rule: exactly;"&gt;20%&lt;/div&gt;&lt;/td&gt;  &lt;/tr&gt;&lt;tr style="height: 14.8pt; mso-yfti-irow: 16;"&gt;   &lt;td style="height: 14.8pt; padding: .75pt .75pt .75pt .75pt;" valign="top"&gt;   &lt;div class="MsoNormal" style="mso-element-anchor-horizontal: margin; mso-element-anchor-vertical: page; mso-element-frame-hspace: 9.0pt; mso-element-top: 198.05pt; mso-element-wrap: around; mso-element: frame; mso-height-rule: exactly;"&gt;3/10&lt;/div&gt;&lt;/td&gt;   &lt;td style="height: 14.8pt; padding: .75pt .75pt .75pt .75pt;" valign="top"&gt;   &lt;div class="MsoNormal" style="mso-element-anchor-horizontal: margin; mso-element-anchor-vertical: page; mso-element-frame-hspace: 9.0pt; mso-element-top: 198.05pt; mso-element-wrap: around; mso-element: frame; mso-height-rule: exactly;"&gt;0.3&lt;/div&gt;&lt;/td&gt;   &lt;td style="height: 14.8pt; padding: .75pt .75pt .75pt .75pt;" valign="top"&gt;   &lt;div class="MsoNormal" style="mso-element-anchor-horizontal: margin; mso-element-anchor-vertical: page; mso-element-frame-hspace: 9.0pt; mso-element-top: 198.05pt; mso-element-wrap: around; mso-element: frame; mso-height-rule: exactly;"&gt;30%&lt;/div&gt;&lt;/td&gt;  &lt;/tr&gt;&lt;tr style="height: 14.8pt; mso-yfti-irow: 17;"&gt;   &lt;td style="height: 14.8pt; padding: .75pt .75pt .75pt .75pt;" valign="top"&gt;   &lt;div class="MsoNormal" style="mso-element-anchor-horizontal: margin; mso-element-anchor-vertical: page; mso-element-frame-hspace: 9.0pt; mso-element-top: 198.05pt; mso-element-wrap: around; mso-element: frame; mso-height-rule: exactly;"&gt;4/10&lt;/div&gt;&lt;/td&gt;   &lt;td style="height: 14.8pt; padding: .75pt .75pt .75pt .75pt;" valign="top"&gt;   &lt;div class="MsoNormal" style="mso-element-anchor-horizontal: margin; mso-element-anchor-vertical: page; mso-element-frame-hspace: 9.0pt; mso-element-top: 198.05pt; mso-element-wrap: around; mso-element: frame; mso-height-rule: exactly;"&gt;0.4&lt;/div&gt;&lt;/td&gt;   &lt;td style="height: 14.8pt; padding: .75pt .75pt .75pt .75pt;" valign="top"&gt;   &lt;div class="MsoNormal" style="mso-element-anchor-horizontal: margin; mso-element-anchor-vertical: page; mso-element-frame-hspace: 9.0pt; mso-element-top: 198.05pt; mso-element-wrap: around; mso-element: frame; mso-height-rule: exactly;"&gt;40%&lt;/div&gt;&lt;/td&gt;  &lt;/tr&gt;&lt;tr style="height: 14.8pt; mso-yfti-irow: 18;"&gt;   &lt;td style="height: 14.8pt; padding: .75pt .75pt .75pt .75pt;" valign="top"&gt;   &lt;div class="MsoNormal" style="mso-element-anchor-horizontal: margin; mso-element-anchor-vertical: page; mso-element-frame-hspace: 9.0pt; mso-element-top: 198.05pt; mso-element-wrap: around; mso-element: frame; mso-height-rule: exactly;"&gt;1/100&lt;/div&gt;&lt;/td&gt;   &lt;td style="height: 14.8pt; padding: .75pt .75pt .75pt .75pt;" valign="top"&gt;   &lt;div class="MsoNormal" style="mso-element-anchor-horizontal: margin; mso-element-anchor-vertical: page; mso-element-frame-hspace: 9.0pt; mso-element-top: 198.05pt; mso-element-wrap: around; mso-element: frame; mso-height-rule: exactly;"&gt;0.01&lt;/div&gt;&lt;/td&gt;   &lt;td style="height: 14.8pt; padding: .75pt .75pt .75pt .75pt;" valign="top"&gt;   &lt;div class="MsoNormal" style="mso-element-anchor-horizontal: margin; mso-element-anchor-vertical: page; mso-element-frame-hspace: 9.0pt; mso-element-top: 198.05pt; mso-element-wrap: around; mso-element: frame; mso-height-rule: exactly;"&gt;1%&lt;/div&gt;&lt;/td&gt;  &lt;/tr&gt;&lt;tr style="height: 14.8pt; mso-yfti-irow: 19;"&gt;   &lt;td style="height: 14.8pt; padding: .75pt .75pt .75pt .75pt;" valign="top"&gt;   &lt;div class="MsoNormal" style="mso-element-anchor-horizontal: margin; mso-element-anchor-vertical: page; mso-element-frame-hspace: 9.0pt; mso-element-top: 198.05pt; mso-element-wrap: around; mso-element: frame; mso-height-rule: exactly;"&gt;2/100&lt;/div&gt;&lt;/td&gt;   &lt;td style="height: 14.8pt; padding: .75pt .75pt .75pt .75pt;" valign="top"&gt;   &lt;div class="MsoNormal" style="mso-element-anchor-horizontal: margin; mso-element-anchor-vertical: page; mso-element-frame-hspace: 9.0pt; mso-element-top: 198.05pt; mso-element-wrap: around; mso-element: frame; mso-height-rule: exactly;"&gt;0.02&lt;/div&gt;&lt;/td&gt;   &lt;td style="height: 14.8pt; padding: .75pt .75pt .75pt .75pt;" valign="top"&gt;   &lt;div class="MsoNormal" style="mso-element-anchor-horizontal: margin; mso-element-anchor-vertical: page; mso-element-frame-hspace: 9.0pt; mso-element-top: 198.05pt; mso-element-wrap: around; mso-element: frame; mso-height-rule: exactly;"&gt;2%&lt;/div&gt;&lt;/td&gt;  &lt;/tr&gt;&lt;tr style="height: 14.8pt; mso-yfti-irow: 20;"&gt;   &lt;td style="height: 14.8pt; padding: .75pt .75pt .75pt .75pt;" valign="top"&gt;   &lt;div class="MsoNormal" style="mso-element-anchor-horizontal: margin; mso-element-anchor-vertical: page; mso-element-frame-hspace: 9.0pt; mso-element-top: 198.05pt; mso-element-wrap: around; mso-element: frame; mso-height-rule: exactly;"&gt;3/100&lt;/div&gt;&lt;/td&gt;   &lt;td style="height: 14.8pt; padding: .75pt .75pt .75pt .75pt;" valign="top"&gt;   &lt;div class="MsoNormal" style="mso-element-anchor-horizontal: margin; mso-element-anchor-vertical: page; mso-element-frame-hspace: 9.0pt; mso-element-top: 198.05pt; mso-element-wrap: around; mso-element: frame; mso-height-rule: exactly;"&gt;0.03&lt;/div&gt;&lt;/td&gt;   &lt;td style="height: 14.8pt; padding: .75pt .75pt .75pt .75pt;" valign="top"&gt;   &lt;div class="MsoNormal" style="mso-element-anchor-horizontal: margin; mso-element-anchor-vertical: page; mso-element-frame-hspace: 9.0pt; mso-element-top: 198.05pt; mso-element-wrap: around; mso-element: frame; mso-height-rule: exactly;"&gt;3%&lt;/div&gt;&lt;/td&gt;  &lt;/tr&gt;&lt;tr style="height: 14.8pt; mso-yfti-irow: 21;"&gt;   &lt;td style="height: 14.8pt; padding: .75pt .75pt .75pt .75pt;" valign="top"&gt;   &lt;div class="MsoNormal" style="mso-element-anchor-horizontal: margin; mso-element-anchor-vertical: page; mso-element-frame-hspace: 9.0pt; mso-element-top: 198.05pt; mso-element-wrap: around; mso-element: frame; mso-height-rule: exactly;"&gt;1/1000&lt;/div&gt;&lt;/td&gt;   &lt;td style="height: 14.8pt; padding: .75pt .75pt .75pt .75pt;" valign="top"&gt;   &lt;div class="MsoNormal" style="mso-element-anchor-horizontal: margin; mso-element-anchor-vertical: page; mso-element-frame-hspace: 9.0pt; mso-element-top: 198.05pt; mso-element-wrap: around; mso-element: frame; mso-height-rule: exactly;"&gt;0.001&lt;/div&gt;&lt;/td&gt;   &lt;td style="height: 14.8pt; padding: .75pt .75pt .75pt .75pt;" valign="top"&gt;   &lt;div class="MsoNormal" style="mso-element-anchor-horizontal: margin; mso-element-anchor-vertical: page; mso-element-frame-hspace: 9.0pt; mso-element-top: 198.05pt; mso-element-wrap: around; mso-element: frame; mso-height-rule: exactly;"&gt;0.1%&lt;/div&gt;&lt;/td&gt;  &lt;/tr&gt;&lt;tr style="height: 14.8pt; mso-yfti-irow: 22; mso-yfti-lastrow: yes;"&gt;   &lt;td style="height: 14.8pt; padding: .75pt .75pt .75pt .75pt;" valign="top"&gt;   &lt;div class="MsoNormal" style="mso-element-anchor-horizontal: margin; mso-element-anchor-vertical: page; mso-element-frame-hspace: 9.0pt; mso-element-top: 198.05pt; mso-element-wrap: around; mso-element: frame; mso-height-rule: exactly;"&gt;2/1000&lt;/div&gt;&lt;/td&gt;   &lt;td style="height: 14.8pt; padding: .75pt .75pt .75pt .75pt;" valign="top"&gt;   &lt;div class="MsoNormal" style="mso-element-anchor-horizontal: margin; mso-element-anchor-vertical: page; mso-element-frame-hspace: 9.0pt; mso-element-top: 198.05pt; mso-element-wrap: around; mso-element: frame; mso-height-rule: exactly;"&gt;0.002&lt;/div&gt;&lt;/td&gt;   &lt;td style="height: 14.8pt; padding: .75pt .75pt .75pt .75pt;" valign="top"&gt;   &lt;div class="MsoNormal" style="mso-element-anchor-horizontal: margin; mso-element-anchor-vertical: page; mso-element-frame-hspace: 9.0pt; mso-element-top: 198.05pt; mso-element-wrap: around; mso-element: frame; mso-height-rule: exactly;"&gt;0.2%&lt;/div&gt;&lt;/td&gt;  &lt;/tr&gt;&lt;/tbody&gt;&lt;/table&gt;&lt;b style="mso-bidi-font-weight: normal;"&gt;&lt;u&gt;&lt;span style="text-decoration: none;"&gt;&lt;br /&gt;&lt;/span&gt;&lt;/u&gt;&lt;/b&gt;&amp;nbsp;&lt;div class="MsoNormal"&gt;&lt;br /&gt;&lt;/div&gt;&lt;div class="MsoNormal"&gt;&lt;br /&gt;&lt;/div&gt;&lt;div class="blogger-post-footer"&gt;&lt;img width='1' height='1' src='https://blogger.googleusercontent.com/tracker/3883030132635442037-8372243478605338132?l=howesseekers.blogspot.com' alt='' /&gt;&lt;/div&gt;</content><link rel='replies' type='application/atom+xml' href='http://howesseekers.blogspot.com/feeds/8372243478605338132/comments/default' title='Post Comments'/><link rel='replies' type='text/html' href='http://howesseekers.blogspot.com/2011/11/home-learning-4th-november.html#comment-form' title='0 Comments'/><link rel='edit' type='application/atom+xml' href='http://www.blogger.com/feeds/3883030132635442037/posts/default/8372243478605338132'/><link rel='self' type='application/atom+xml' href='http://www.blogger.com/feeds/3883030132635442037/posts/default/8372243478605338132'/><link rel='alternate' type='text/html' href='http://howesseekers.blogspot.com/2011/11/home-learning-4th-november.html' title='Home Learning, 4th November'/><author><name>Paul Tarry</name><uri>http://www.blogger.com/profile/09326454078393625862</uri><email>noreply@blogger.com</email><gd:image rel='http://schemas.google.com/g/2005#thumbnail' width='16' height='16' src='http://img2.blogblog.com/img/b16-rounded.gif'/></author><thr:total>0</thr:total></entry><entry><id>tag:blogger.com,1999:blog-3883030132635442037.post-6311941925848319100</id><published>2011-10-12T13:37:00.004+01:00</published><updated>2011-10-14T12:21:56.199+01:00</updated><title type='text'>Home Learning: real life... divided!</title><content type='html'>&lt;div class="separator" style="clear: both; text-align: center;"&gt;&lt;a href="https://www.ncchomelearning.co.uk/images/uploads/home%20learning%20300.jpg" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"&gt;&lt;img border="0" src="https://www.ncchomelearning.co.uk/images/uploads/home%20learning%20300.jpg" /&gt;&lt;/a&gt;&lt;/div&gt;&lt;br /&gt;&lt;br /&gt;Home Learning this week is to answer some real life long division questions. Each group has created a glog with some questions on it - check em out! Choose one of the glogs and answer the questions on the glog itself.&amp;nbsp; Home learning is due in next Tuesday. Don't forget you can add comments below about the glogs and your learning. Here are the links:&lt;br /&gt;&lt;span style="font-size: small;"&gt;&lt;a href="http://www.blogger.com/goog_1558365546"&gt;&lt;br /&gt;&lt;/a&gt;&lt;/span&gt;&lt;br /&gt;&lt;span style="font-size: small;"&gt;&lt;a href="http://howesy606.edu.glogster.com/maths-division-sam-karam-and-kurun/"&gt;http://howesy606.edu.glogster.com/maths-division-sam-karam-and-kurun/&lt;/a&gt;&lt;/span&gt;&lt;br /&gt;&lt;br /&gt;&lt;span style="font-size: small;"&gt;&lt;a href="http://madmanlewis.glogster.com/maths-division-questions/"&gt;http://madmanlewis.glogster.com/maths-division-questions/&lt;/a&gt;&amp;nbsp;&lt;/span&gt;&lt;br /&gt;&lt;br /&gt;&lt;span style="font-size: small;"&gt;&lt;a href="http://howesy620.edu.glogster.com/glog-7764-8841/"&gt;http://howesy620.edu.glogster.com/glog-7764-8841/&lt;/a&gt;&lt;/span&gt;&lt;br /&gt;&lt;span style="font-size: small;"&gt;&lt;a href="http://howesy626.edu.glogster.com/glog-465-3470/"&gt;&lt;/a&gt;&lt;/span&gt;&lt;br /&gt;&lt;a href="http://howesy604.edu.glogster.com/maths-glog-8654/%20"&gt;&lt;span style="font-size: small;"&gt;&lt;/span&gt;&lt;/a&gt;&lt;span style="font-size: small;"&gt;&lt;a href=""&gt;http://howesy604.edu.glogster.com/maths-glog-8654/&lt;/a&gt; &lt;/span&gt;&lt;br /&gt;&lt;br /&gt;&lt;a href="http://howesy626.edu.glogster.com/glog-465-3470/"&gt;&lt;span style="font-size: small;"&gt;http://howesy626.edu.glogster.com/glog-465-3470/&lt;/span&gt;&lt;/a&gt;&lt;br /&gt;&lt;span style="font-size: small;"&gt;&lt;a href="http://howesy626.edu.glogster.com/glog-465-3470/"&gt;&lt;/a&gt;&lt;/span&gt;&lt;br /&gt;&lt;span style="font-size: small;"&gt;&lt;a href="http://howesy626.edu.glogster.com/glog-465-3470/"&gt;http://howesy608.edu.glogster.com/omg-division/&lt;/a&gt;&lt;/span&gt;&lt;br /&gt;&lt;br /&gt;&lt;span style="font-size: small;"&gt;&amp;nbsp;&lt;/span&gt;&lt;br /&gt;&lt;br /&gt;&lt;span style="font-size: small;"&gt; &lt;/span&gt;&lt;div class="blogger-post-footer"&gt;&lt;img width='1' height='1' src='https://blogger.googleusercontent.com/tracker/3883030132635442037-6311941925848319100?l=howesseekers.blogspot.com' alt='' /&gt;&lt;/div&gt;</content><link rel='replies' type='application/atom+xml' href='http://howesseekers.blogspot.com/feeds/6311941925848319100/comments/default' title='Post Comments'/><link rel='replies' type='text/html' href='http://howesseekers.blogspot.com/2011/10/home-learning-real-life-divided.html#comment-form' title='1 Comments'/><link rel='edit' type='application/atom+xml' href='http://www.blogger.com/feeds/3883030132635442037/posts/default/6311941925848319100'/><link rel='self' type='application/atom+xml' href='http://www.blogger.com/feeds/3883030132635442037/posts/default/6311941925848319100'/><link rel='alternate' type='text/html' href='http://howesseekers.blogspot.com/2011/10/home-learning-real-life-divided.html' title='Home Learning: real life... divided!'/><author><name>Paul Tarry</name><uri>http://www.blogger.com/profile/09326454078393625862</uri><email>noreply@blogger.com</email><gd:image rel='http://schemas.google.com/g/2005#thumbnail' width='16' height='16' src='http://img2.blogblog.com/img/b16-rounded.gif'/></author><thr:total>1</thr:total></entry><entry><id>tag:blogger.com,1999:blog-3883030132635442037.post-5640110613159241636</id><published>2011-09-21T10:11:00.001+01:00</published><updated>2011-09-21T10:11:50.762+01:00</updated><title type='text'>Investigations!</title><content type='html'>There is a long history of investigation in mathematics with evidence  that the Ancient Egyptians explored numbers and found patterns and  connections in their work. From the time of ancient civilizations  mathematics has been used to make sense of the world and the universe in  which we live.&lt;br /&gt;&lt;br /&gt;&lt;br /&gt;&lt;div class="separator" style="clear: both; text-align: center;"&gt;&lt;a href="http://www.eyelid.co.uk/pics/numbers.jpg" style="margin-left: 1em; margin-right: 1em;"&gt;&lt;img border="0" height="223" src="http://www.eyelid.co.uk/pics/numbers.jpg" width="400" /&gt;&lt;/a&gt;&lt;/div&gt;&lt;br /&gt;Throughout the year we will be working through different investigations  using and applying our maths skills and knowledge. Investigations  require us to work systematically, think logically and to search for  patterns as well as making conjectures, testing these and trying to make  generalizations.&lt;br /&gt;&lt;br /&gt;See our investigations develop through the year - you can also try them at home!&lt;br /&gt;&lt;br /&gt;&lt;br /&gt;&lt;span style="background-color: #ffd966; color: blue; font-size: medium;"&gt;&lt;b&gt;Investigation 1: Three in a Bag. &lt;/b&gt;&lt;/span&gt;&lt;br /&gt;&lt;br /&gt;&lt;br /&gt;This investigation explores totals and complements to 30 with plenty  of  mental arithmetic. It's an opportunity to develop patterns and work  in  a methodical, structured way. Here are our questions:&lt;br /&gt;&lt;br /&gt;1. Can all totals between 3 and 30 be made with only threee numbers between 1 and 10? &lt;br /&gt;&lt;br /&gt;2. Using only 3 numbers between 1 and 10, how many ways can any number between 3 and 30 be made?&lt;br /&gt;&lt;br /&gt;3. Can you find all the totals that can be made with consecutive numbers (e.g. 3 + 4 + 5&amp;nbsp; = 12) ?&lt;br /&gt;&lt;br /&gt;4. Can you find totals that can be made using three numbers that are the same - is there a pattern in these totals?&lt;br /&gt;&lt;br /&gt;In  school we'll use the numicon shapes to help us as they are multi   sensory and help us to see the organized system in numbers. Here's what   they look like:&lt;br /&gt;&lt;br /&gt;&lt;div class="separator" style="clear: both; text-align: center;"&gt;&lt;a href="http://numicon.com/Assets/Picture/NUMICON_SHAPES_1-10_THUMB-15597.jpg" style="margin-left: 1em; margin-right: 1em;"&gt;&lt;img border="0" src="http://numicon.com/Assets/Picture/NUMICON_SHAPES_1-10_THUMB-15597.jpg" /&gt;&lt;/a&gt;&lt;/div&gt;&lt;br /&gt;Of course you could try this at home without the shapes.&lt;div class="blogger-post-footer"&gt;&lt;img width='1' height='1' src='https://blogger.googleusercontent.com/tracker/3883030132635442037-5640110613159241636?l=howesseekers.blogspot.com' alt='' /&gt;&lt;/div&gt;</content><link rel='replies' type='application/atom+xml' href='http://howesseekers.blogspot.com/feeds/5640110613159241636/comments/default' title='Post Comments'/><link rel='replies' type='text/html' href='http://howesseekers.blogspot.com/2011/09/investigations.html#comment-form' title='1 Comments'/><link rel='edit' type='application/atom+xml' href='http://www.blogger.com/feeds/3883030132635442037/posts/default/5640110613159241636'/><link rel='self' type='application/atom+xml' href='http://www.blogger.com/feeds/3883030132635442037/posts/default/5640110613159241636'/><link rel='alternate' type='text/html' href='http://howesseekers.blogspot.com/2011/09/investigations.html' title='Investigations!'/><author><name>Paul Tarry</name><uri>http://www.blogger.com/profile/09326454078393625862</uri><email>noreply@blogger.com</email><gd:image rel='http://schemas.google.com/g/2005#thumbnail' width='16' height='16' src='http://img2.blogblog.com/img/b16-rounded.gif'/></author><thr:total>1</thr:total></entry><entry><id>tag:blogger.com,1999:blog-3883030132635442037.post-1227828316073299537</id><published>2011-09-21T10:08:00.000+01:00</published><updated>2011-09-21T10:08:02.718+01:00</updated><title type='text'>Home Learning</title><content type='html'>&lt;div class="post-header"&gt;  &lt;/div&gt;Here are your home learning questions for this week. We have been  learning to add and subtract decimals and these questions will help you  consolidate these key life skills :-) &lt;br /&gt;&lt;br /&gt;&lt;br /&gt;&lt;div class="separator" style="clear: both; text-align: center;"&gt;&lt;a href="http://4.bp.blogspot.com/-Jj-MEIvKP2I/TajhDtekR0I/AAAAAAAAACc/4FPUQ6JIkA0/s1600/Distance+learning.gif" style="margin-left: 1em; margin-right: 1em;"&gt;&lt;img border="0" height="220px" src="http://4.bp.blogspot.com/-Jj-MEIvKP2I/TajhDtekR0I/AAAAAAAAACc/4FPUQ6JIkA0/s400/Distance+learning.gif" width="400px" /&gt;&lt;/a&gt;&lt;/div&gt;&lt;br /&gt;&lt;br /&gt;1. 53.47 + 78.32&lt;br /&gt;&lt;br /&gt;2. 726.3 + 93.56&lt;br /&gt;&lt;br /&gt;3. 7.93 + 49. 03&lt;br /&gt;&lt;br /&gt;4. 85.62 + 529.3 + 103.07&lt;br /&gt;&lt;br /&gt;5. 86 + 18.06 + 65.32 + 100.2&lt;br /&gt;&lt;br /&gt;6. 85.51 - 46.46&lt;br /&gt;&lt;br /&gt;7. 582.7 - 94.45&lt;br /&gt;&lt;br /&gt;8. 632.9 - 8.99&lt;br /&gt;&lt;br /&gt;9. List 5 ways in which being able to add and subtract decimals will be useful for you in the future.&lt;br /&gt;&lt;br /&gt;Remember, if you need some coaching you can always post a comment and  I'm sure someone will help you by 'teaching not telling!' as we do  during Rally Coach. Your learning is due in on Tuesday 27th September.&lt;div class="blogger-post-footer"&gt;&lt;img width='1' height='1' src='https://blogger.googleusercontent.com/tracker/3883030132635442037-1227828316073299537?l=howesseekers.blogspot.com' alt='' /&gt;&lt;/div&gt;</content><link rel='replies' type='application/atom+xml' href='http://howesseekers.blogspot.com/feeds/1227828316073299537/comments/default' title='Post Comments'/><link rel='replies' type='text/html' href='http://howesseekers.blogspot.com/2011/09/home-learning.html#comment-form' title='9 Comments'/><link rel='edit' type='application/atom+xml' href='http://www.blogger.com/feeds/3883030132635442037/posts/default/1227828316073299537'/><link rel='self' type='application/atom+xml' href='http://www.blogger.com/feeds/3883030132635442037/posts/default/1227828316073299537'/><link rel='alternate' type='text/html' href='http://howesseekers.blogspot.com/2011/09/home-learning.html' title='Home Learning'/><author><name>Paul Tarry</name><uri>http://www.blogger.com/profile/09326454078393625862</uri><email>noreply@blogger.com</email><gd:image rel='http://schemas.google.com/g/2005#thumbnail' width='16' height='16' src='http://img2.blogblog.com/img/b16-rounded.gif'/></author><media:thumbnail xmlns:media='http://search.yahoo.com/mrss/' url='http://4.bp.blogspot.com/-Jj-MEIvKP2I/TajhDtekR0I/AAAAAAAAACc/4FPUQ6JIkA0/s72-c/Distance+learning.gif' height='72' width='72'/><thr:total>9</thr:total></entry><entry><id>tag:blogger.com,1999:blog-3883030132635442037.post-84677475795237170</id><published>2011-09-18T15:02:00.002+01:00</published><updated>2011-09-18T15:02:38.237+01:00</updated><title type='text'>sugar sugar</title><content type='html'>I &amp;nbsp;got to level 30 which is the highest on the game look here&amp;nbsp;&lt;a href="http://www.arcadeprehacks.com/play/10686.html"&gt;http://www.arcadeprehacks.com/play/10686.html&lt;/a&gt;&lt;a name='more'&gt;&lt;/a&gt;&lt;div class="blogger-post-footer"&gt;&lt;img width='1' height='1' src='https://blogger.googleusercontent.com/tracker/3883030132635442037-84677475795237170?l=howesseekers.blogspot.com' alt='' /&gt;&lt;/div&gt;</content><link rel='replies' type='application/atom+xml' href='http://howesseekers.blogspot.com/feeds/84677475795237170/comments/default' title='Post Comments'/><link rel='replies' type='text/html' href='http://howesseekers.blogspot.com/2011/09/sugar-sugar.html#comment-form' title='2 Comments'/><link rel='edit' type='application/atom+xml' href='http://www.blogger.com/feeds/3883030132635442037/posts/default/84677475795237170'/><link rel='self' type='application/atom+xml' href='http://www.blogger.com/feeds/3883030132635442037/posts/default/84677475795237170'/><link rel='alternate' type='text/html' href='http://howesseekers.blogspot.com/2011/09/sugar-sugar.html' title='sugar sugar'/><author><name>Y6 Pattern Seekers</name><uri>http://www.blogger.com/profile/06636231020881503840</uri><email>noreply@blogger.com</email><gd:image rel='http://schemas.google.com/g/2005#thumbnail' width='16' height='16' src='http://img2.blogblog.com/img/b16-rounded.gif'/></author><thr:total>2</thr:total></entry><entry><id>tag:blogger.com,1999:blog-3883030132635442037.post-3357220866674226944</id><published>2011-09-15T15:14:00.002+01:00</published><updated>2011-09-15T15:15:33.954+01:00</updated><title type='text'>Solve simple problems involving ratio and proportion</title><content type='html'>&lt;a href="http://uk.ixl.com/math/year-6/ratios-word-problems"&gt;http://uk.ixl.com/math/year-6/ratios-word-problems&lt;/a&gt;&lt;br /&gt;&lt;div&gt;If you need help figuring out how to solve ratio word problems click on this website.&lt;/div&gt;&lt;div class="blogger-post-footer"&gt;&lt;img width='1' height='1' src='https://blogger.googleusercontent.com/tracker/3883030132635442037-3357220866674226944?l=howesseekers.blogspot.com' alt='' /&gt;&lt;/div&gt;</content><link rel='replies' type='application/atom+xml' href='http://howesseekers.blogspot.com/feeds/3357220866674226944/comments/default' title='Post Comments'/><link rel='replies' type='text/html' href='http://howesseekers.blogspot.com/2011/09/solve-simple-problems-involving-ratio_15.html#comment-form' title='0 Comments'/><link rel='edit' type='application/atom+xml' href='http://www.blogger.com/feeds/3883030132635442037/posts/default/3357220866674226944'/><link rel='self' type='application/atom+xml' href='http://www.blogger.com/feeds/3883030132635442037/posts/default/3357220866674226944'/><link rel='alternate' type='text/html' href='http://howesseekers.blogspot.com/2011/09/solve-simple-problems-involving-ratio_15.html' title='Solve simple problems involving ratio and proportion'/><author><name>Y6 Pattern Seekers</name><uri>http://www.blogger.com/profile/06636231020881503840</uri><email>noreply@blogger.com</email><gd:image rel='http://schemas.google.com/g/2005#thumbnail' width='16' height='16' src='http://img2.blogblog.com/img/b16-rounded.gif'/></author><thr:total>0</thr:total></entry><entry><id>tag:blogger.com,1999:blog-3883030132635442037.post-4250880667240799265</id><published>2011-09-15T15:14:00.000+01:00</published><updated>2011-09-15T15:14:10.120+01:00</updated><title type='text'>Use a fraction as an operator to find fractions of numbers and Quantities</title><content type='html'>&lt;span class="Apple-style-span" style="color: #006600; font-family: 'trebuchet ms';"&gt;This wide selection of Fraction games will help you practice your fraction memory&lt;/span&gt;&lt;br /&gt;&lt;div&gt;&lt;span class="Apple-style-span" style="color: #006600;"&gt;&lt;span class="Apple-style-span" style="font-family: 'trebuchet ms';"&gt;This Link is amazing and we hope you and your mates will enjoy this game!!!!!&lt;/span&gt;&lt;span class="Apple-style-span" style="font-family: georgia;"&gt;!&lt;/span&gt;&lt;/span&gt;&lt;/div&gt;&lt;div&gt;&lt;span class="Apple-style-span" style="color: red; font-family: georgia;"&gt;&lt;a href="http://www.uen.org/3-6interactives/math.shtml"&gt;http://www.uen.org/3-6interactives/math.shtml&lt;/a&gt;&lt;/span&gt;&lt;/div&gt;&lt;div&gt;Have fun:)&lt;/div&gt;&lt;div&gt;By Nadiyah and Aoife :-D&lt;/div&gt;&lt;div class="blogger-post-footer"&gt;&lt;img width='1' height='1' src='https://blogger.googleusercontent.com/tracker/3883030132635442037-4250880667240799265?l=howesseekers.blogspot.com' alt='' /&gt;&lt;/div&gt;</content><link rel='replies' type='application/atom+xml' href='http://howesseekers.blogspot.com/feeds/4250880667240799265/comments/default' title='Post Comments'/><link rel='replies' type='text/html' href='http://howesseekers.blogspot.com/2011/09/use-fraction-as-operator-to-find.html#comment-form' title='1 Comments'/><link rel='edit' type='application/atom+xml' href='http://www.blogger.com/feeds/3883030132635442037/posts/default/4250880667240799265'/><link rel='self' type='application/atom+xml' href='http://www.blogger.com/feeds/3883030132635442037/posts/default/4250880667240799265'/><link rel='alternate' type='text/html' href='http://howesseekers.blogspot.com/2011/09/use-fraction-as-operator-to-find.html' title='Use a fraction as an operator to find fractions of numbers and Quantities'/><author><name>Y6 Pattern Seekers</name><uri>http://www.blogger.com/profile/06636231020881503840</uri><email>noreply@blogger.com</email><gd:image rel='http://schemas.google.com/g/2005#thumbnail' width='16' height='16' src='http://img2.blogblog.com/img/b16-rounded.gif'/></author><thr:total>1</thr:total></entry><entry><id>tag:blogger.com,1999:blog-3883030132635442037.post-2840127834477087142</id><published>2011-09-15T15:13:00.000+01:00</published><updated>2011-09-15T15:13:53.877+01:00</updated><title type='text'>Carry out column addition and subtraction of numbers involving decimals</title><content type='html'>&lt;a href="http://www.math.com/school/subject1/lessons/S1U1L4GL.html"&gt;http://www.math.com/school/subject1/lessons/S1U1L4GL.html&lt;/a&gt;&lt;br /&gt;&lt;div&gt;&lt;br /&gt;&lt;/div&gt;&lt;div&gt;This is a good demonstration on how to do column addition and subtraction using decimals.&lt;/div&gt;&lt;div&gt;it breaks it down in simple steps so its understandable. This will help you learn. &lt;/div&gt;&lt;div class="blogger-post-footer"&gt;&lt;img width='1' height='1' src='https://blogger.googleusercontent.com/tracker/3883030132635442037-2840127834477087142?l=howesseekers.blogspot.com' alt='' /&gt;&lt;/div&gt;</content><link rel='replies' type='application/atom+xml' href='http://howesseekers.blogspot.com/feeds/2840127834477087142/comments/default' title='Post Comments'/><link rel='replies' type='text/html' href='http://howesseekers.blogspot.com/2011/09/carry-out-column-addition-and.html#comment-form' title='0 Comments'/><link rel='edit' type='application/atom+xml' href='http://www.blogger.com/feeds/3883030132635442037/posts/default/2840127834477087142'/><link rel='self' type='application/atom+xml' href='http://www.blogger.com/feeds/3883030132635442037/posts/default/2840127834477087142'/><link rel='alternate' type='text/html' href='http://howesseekers.blogspot.com/2011/09/carry-out-column-addition-and.html' title='Carry out column addition and subtraction of numbers involving decimals'/><author><name>Y6 Pattern Seekers</name><uri>http://www.blogger.com/profile/06636231020881503840</uri><email>noreply@blogger.com</email><gd:image rel='http://schemas.google.com/g/2005#thumbnail' width='16' height='16' src='http://img2.blogblog.com/img/b16-rounded.gif'/></author><thr:total>0</thr:total></entry><entry><id>tag:blogger.com,1999:blog-3883030132635442037.post-4460673593273650003</id><published>2011-09-15T12:16:00.002+01:00</published><updated>2011-09-15T15:13:33.143+01:00</updated><title type='text'></title><content type='html'>We found this website called welcome to maths playground  and its wicked! There are some links in the links page.&lt;div class="blogger-post-footer"&gt;&lt;img width='1' height='1' src='https://blogger.googleusercontent.com/tracker/3883030132635442037-4460673593273650003?l=howesseekers.blogspot.com' alt='' /&gt;&lt;/div&gt;</content><link rel='replies' type='application/atom+xml' href='http://howesseekers.blogspot.com/feeds/4460673593273650003/comments/default' title='Post Comments'/><link rel='replies' type='text/html' href='http://howesseekers.blogspot.com/2011/09/we-found-this-website-called-welcome-to.html#comment-form' title='0 Comments'/><link rel='edit' type='application/atom+xml' href='http://www.blogger.com/feeds/3883030132635442037/posts/default/4460673593273650003'/><link rel='self' type='application/atom+xml' href='http://www.blogger.com/feeds/3883030132635442037/posts/default/4460673593273650003'/><link rel='alternate' type='text/html' href='http://howesseekers.blogspot.com/2011/09/we-found-this-website-called-welcome-to.html' title=''/><author><name>Y6 Pattern Seekers</name><uri>http://www.blogger.com/profile/06636231020881503840</uri><email>noreply@blogger.com</email><gd:image rel='http://schemas.google.com/g/2005#thumbnail' width='16' height='16' src='http://img2.blogblog.com/img/b16-rounded.gif'/></author><thr:total>0</thr:total></entry><entry><id>tag:blogger.com,1999:blog-3883030132635442037.post-6841385510880148938</id><published>2011-09-15T12:14:00.002+01:00</published><updated>2011-09-15T12:18:10.475+01:00</updated><title type='text'>solve simple problems involving ratio and proportion</title><content type='html'>&lt;a href="http://uk.ikl.com/math/year-6/ratio-word-problems"&gt;http://uk.ixl.com/math/year-6/ratios-word-problems&lt;/a&gt;&lt;div&gt;If you need help solving ratio problems this is the best site to go to!!!&lt;/div&gt;&lt;div class="blogger-post-footer"&gt;&lt;img width='1' height='1' src='https://blogger.googleusercontent.com/tracker/3883030132635442037-6841385510880148938?l=howesseekers.blogspot.com' alt='' /&gt;&lt;/div&gt;</content><link rel='replies' type='application/atom+xml' href='http://howesseekers.blogspot.com/feeds/6841385510880148938/comments/default' title='Post Comments'/><link rel='replies' type='text/html' href='http://howesseekers.blogspot.com/2011/09/solve-simple-problems-involving-ratio.html#comment-form' title='0 Comments'/><link rel='edit' type='application/atom+xml' href='http://www.blogger.com/feeds/3883030132635442037/posts/default/6841385510880148938'/><link rel='self' type='application/atom+xml' href='http://www.blogger.com/feeds/3883030132635442037/posts/default/6841385510880148938'/><link rel='alternate' type='text/html' href='http://howesseekers.blogspot.com/2011/09/solve-simple-problems-involving-ratio.html' title='solve simple problems involving ratio and proportion'/><author><name>Y6 Pattern Seekers</name><uri>http://www.blogger.com/profile/06636231020881503840</uri><email>noreply@blogger.com</email><gd:image rel='http://schemas.google.com/g/2005#thumbnail' width='16' height='16' src='http://img2.blogblog.com/img/b16-rounded.gif'/></author><thr:total>0</thr:total></entry><entry><id>tag:blogger.com,1999:blog-3883030132635442037.post-7999243637985110913</id><published>2011-09-15T12:04:00.004+01:00</published><updated>2011-09-16T11:27:13.233+01:00</updated><title type='text'>Read and plot co-ordinates in all four quadrants.</title><content type='html'>A fun classical maths game to help you with your co-ordinates.If your struggling on your co-ordinates this game is the game for you also there is a time limit.Try and see how many aliens you can find!!!&lt;div&gt;&lt;br /&gt;&lt;/div&gt;&lt;div&gt;&lt;a href="http://www.oswego.org/ocsd-web/games/BillyBug2/bug2.html"&gt;http://www.oswego.org/ocsd-web/games/BillyBug2/bug2.html&lt;/a&gt;&lt;/div&gt;&lt;div&gt;&lt;br /&gt;&lt;/div&gt;&lt;div&gt;&lt;br /&gt;&lt;/div&gt;&lt;div&gt;By Kurun and Ikash&lt;/div&gt;&lt;div class="blogger-post-footer"&gt;&lt;img width='1' height='1' src='https://blogger.googleusercontent.com/tracker/3883030132635442037-7999243637985110913?l=howesseekers.blogspot.com' alt='' /&gt;&lt;/div&gt;</content><link rel='replies' type='application/atom+xml' href='http://howesseekers.blogspot.com/feeds/7999243637985110913/comments/default' title='Post Comments'/><link rel='replies' type='text/html' href='http://howesseekers.blogspot.com/2011/09/read-and-plot-co-ordinates-in-all-four.html#comment-form' title='4 Comments'/><link rel='edit' type='application/atom+xml' href='http://www.blogger.com/feeds/3883030132635442037/posts/default/7999243637985110913'/><link rel='self' type='application/atom+xml' href='http://www.blogger.com/feeds/3883030132635442037/posts/default/7999243637985110913'/><link rel='alternate' type='text/html' href='http://howesseekers.blogspot.com/2011/09/read-and-plot-co-ordinates-in-all-four.html' title='Read and plot co-ordinates in all four quadrants.'/><author><name>Y6 Pattern Seekers</name><uri>http://www.blogger.com/profile/06636231020881503840</uri><email>noreply@blogger.com</email><gd:image rel='http://schemas.google.com/g/2005#thumbnail' width='16' height='16' src='http://img2.blogblog.com/img/b16-rounded.gif'/></author><thr:total>4</thr:total></entry><entry><id>tag:blogger.com,1999:blog-3883030132635442037.post-8784046999130461613</id><published>2011-09-15T11:57:00.008+01:00</published><updated>2011-09-15T12:11:24.986+01:00</updated><title type='text'>Multiply and divide decimals by 10 or 100 and integers by 1000,and explain the effect</title><content type='html'>Math basketball is a fun and hard decimal division game and you can play on your own,with your friend or in a team. You have to answer the questions by clicking on the right one.You can shoot in the hoop but if you get it wrong you don't get to shoot in the hoop the computer does it for you  &lt;a href="http://www.math-play.com/"&gt;http://www.math-play.com/&lt;/a&gt;&lt;div class="blogger-post-footer"&gt;&lt;img width='1' height='1' src='https://blogger.googleusercontent.com/tracker/3883030132635442037-8784046999130461613?l=howesseekers.blogspot.com' alt='' /&gt;&lt;/div&gt;</content><link rel='replies' type='application/atom+xml' href='http://howesseekers.blogspot.com/feeds/8784046999130461613/comments/default' title='Post Comments'/><link rel='replies' type='text/html' href='http://howesseekers.blogspot.com/2011/09/multiply-and-divide-decimals-by-10-or.html#comment-form' title='1 Comments'/><link rel='edit' type='application/atom+xml' href='http://www.blogger.com/feeds/3883030132635442037/posts/default/8784046999130461613'/><link rel='self' type='application/atom+xml' href='http://www.blogger.com/feeds/3883030132635442037/posts/default/8784046999130461613'/><link rel='alternate' type='text/html' href='http://howesseekers.blogspot.com/2011/09/multiply-and-divide-decimals-by-10-or.html' title='Multiply and divide decimals by 10 or 100 and integers by 1000,and explain the effect'/><author><name>Y6 Pattern Seekers</name><uri>http://www.blogger.com/profile/06636231020881503840</uri><email>noreply@blogger.com</email><gd:image rel='http://schemas.google.com/g/2005#thumbnail' width='16' height='16' src='http://img2.blogblog.com/img/b16-rounded.gif'/></author><thr:total>1</thr:total></entry><entry><id>tag:blogger.com,1999:blog-3883030132635442037.post-7625438928736898153</id><published>2011-09-15T11:47:00.001+01:00</published><updated>2011-09-15T11:48:00.976+01:00</updated><title type='text'>Carry out short multiplication and division of numbers involving Decimals</title><content type='html'>&lt;span class="Apple-style-span"  style="color:#ff0000;"&gt;This amazing maths game will draw you in to learning  your  multiplication and division involving DECIMALS and other maths games for you to discover!!!&lt;/span&gt;&lt;div&gt;&lt;span class="Apple-style-span"  style="color:#ff0000;"&gt;This Link is awesome because it has a variety of different maths games &lt;/span&gt;&lt;/div&gt;&lt;div&gt;&lt;span class="Apple-style-span"  style="color:#ff0000;"&gt;Follow this Link:&lt;/span&gt;&lt;/div&gt;&lt;div&gt;&lt;a href="http://www.math-play.com/decimal-math-games.html"&gt;&lt;span class="Apple-style-span"  style="color:#33ccff;"&gt;http://www.math-play.com/decimal-math-games.html&lt;/span&gt;&lt;/a&gt;&lt;/div&gt;&lt;div&gt;&lt;span class="Apple-style-span"  style="color:#ff0000;"&gt;Choose your year group and select a game!!!&lt;/span&gt;&lt;/div&gt;&lt;div&gt;&lt;span class="Apple-style-span"  style="color:#ff0000;"&gt;Have fun :)!!!&lt;/span&gt;&lt;/div&gt;&lt;div&gt;&lt;span class="Apple-style-span"  style="color:#ff0000;"&gt;By Nadiyah and Aoife :-D&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/3883030132635442037-7625438928736898153?l=howesseekers.blogspot.com' alt='' /&gt;&lt;/div&gt;</content><link rel='replies' type='application/atom+xml' href='http://howesseekers.blogspot.com/feeds/7625438928736898153/comments/default' title='Post Comments'/><link rel='replies' type='text/html' href='http://howesseekers.blogspot.com/2011/09/carry-out-short-multiplication-and.html#comment-form' title='0 Comments'/><link rel='edit' type='application/atom+xml' href='http://www.blogger.com/feeds/3883030132635442037/posts/default/7625438928736898153'/><link rel='self' type='application/atom+xml' href='http://www.blogger.com/feeds/3883030132635442037/posts/default/7625438928736898153'/><link rel='alternate' type='text/html' href='http://howesseekers.blogspot.com/2011/09/carry-out-short-multiplication-and.html' title='Carry out short multiplication and division of numbers involving Decimals'/><author><name>Y6 Pattern Seekers</name><uri>http://www.blogger.com/profile/06636231020881503840</uri><email>noreply@blogger.com</email><gd:image rel='http://schemas.google.com/g/2005#thumbnail' width='16' height='16' src='http://img2.blogblog.com/img/b16-rounded.gif'/></author><thr:total>0</thr:total></entry><entry><id>tag:blogger.com,1999:blog-3883030132635442037.post-3026641162015482024</id><published>2011-09-15T11:38:00.004+01:00</published><updated>2011-09-15T11:52:21.743+01:00</updated><title type='text'>Reduce a fraction to its simplest form by cancelling common factors</title><content type='html'>&lt;a href="http://uk.ixl.com/math/year-6/reduce-fractions-to-simplest-form"&gt;http://uk.ixl.com/math/year-6/reduce-fractions-to-simplest-form&lt;/a&gt;&lt;div&gt;&lt;br /&gt;&lt;/div&gt;&lt;div&gt;You should go to this website because it has more maths objectives to learn for &lt;span class="Apple-style-span"  style="color:#ffcc00;"&gt;YEARS 1-10&lt;/span&gt;&lt;/div&gt;&lt;div&gt;Its really &lt;span class="Apple-style-span"  style="color:#000099;"&gt;COOL&lt;/span&gt; because there is &lt;span class="Apple-style-span"  style="color:#cc0000;"&gt;EVERYTHING&lt;/span&gt; for maths and these games matches the objective you're looking for!&lt;/div&gt;&lt;div&gt;&lt;br /&gt;&lt;/div&gt;&lt;div&gt;&lt;br /&gt;&lt;/div&gt;&lt;div&gt;&lt;br /&gt;&lt;/div&gt;&lt;div&gt;&lt;span class="Apple-style-span"  style="color:#ffcc00;"&gt;Aa&lt;/span&gt;&lt;span class="Apple-style-span"  style="color:#3366ff;"&gt;r&lt;/span&gt;&lt;span class="Apple-style-span"  style="color:#6600cc;"&gt;i&lt;/span&gt;&lt;span class="Apple-style-span"  style="color:#cc33cc;"&gt;d&lt;/span&gt; &lt;span class="Apple-style-span"  style="color:#ffcc00;"&gt;a&lt;/span&gt;&lt;span class="Apple-style-span"  style="color:#66ffff;"&gt;n&lt;/span&gt;&lt;span class="Apple-style-span"  style="color:#cc33cc;"&gt;d &lt;/span&gt;&lt;span class="Apple-style-span" style="color: rgb(51, 255, 51); "&gt;T&lt;/span&gt;&lt;span class="Apple-style-span"  style="color:#663333;"&gt;y&lt;/span&gt;&lt;span class="Apple-style-span"  style="color:#ff0000;"&gt;l&lt;/span&gt;&lt;span class="Apple-style-span"  style="color:#666666;"&gt;e&lt;/span&gt;&lt;span class="Apple-style-span"  style="color:#3333ff;"&gt;r&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/3883030132635442037-3026641162015482024?l=howesseekers.blogspot.com' alt='' /&gt;&lt;/div&gt;</content><link rel='replies' type='application/atom+xml' href='http://howesseekers.blogspot.com/feeds/3026641162015482024/comments/default' title='Post Comments'/><link rel='replies' type='text/html' href='http://howesseekers.blogspot.com/2011/09/reduce-fraction-to-its-simplest-form-by.html#comment-form' title='2 Comments'/><link rel='edit' type='application/atom+xml' href='http://www.blogger.com/feeds/3883030132635442037/posts/default/3026641162015482024'/><link rel='self' type='application/atom+xml' href='http://www.blogger.com/feeds/3883030132635442037/posts/default/3026641162015482024'/><link rel='alternate' type='text/html' href='http://howesseekers.blogspot.com/2011/09/reduce-fraction-to-its-simplest-form-by.html' title='Reduce a fraction to its simplest form by cancelling common factors'/><author><name>Y6 Pattern Seekers</name><uri>http://www.blogger.com/profile/06636231020881503840</uri><email>noreply@blogger.com</email><gd:image rel='http://schemas.google.com/g/2005#thumbnail' width='16' height='16' src='http://img2.blogblog.com/img/b16-rounded.gif'/></author><thr:total>2</thr:total></entry><entry><id>tag:blogger.com,1999:blog-3883030132635442037.post-7153106242785426019</id><published>2011-09-15T11:36:00.005+01:00</published><updated>2011-09-16T11:38:21.315+01:00</updated><title type='text'>understand percentage as the number of parts in every hundred,and find simple percentages of small whole -number quantities</title><content type='html'>&lt;img style="display:block; margin:0px auto 10px; text-align:center;cursor:pointer; cursor:hand;width: 320px; height: 218px;" src="http://1.bp.blogspot.com/-rHyagPMDtuw/TnHaXZ1giSI/AAAAAAAAAAU/2B9wCSH0ZeI/s320/Screen%2BShot%2B2011-09-15%2Bat%2B11.57.49.png" border="0" alt="" id="BLOGGER_PHOTO_ID_5652539102933846306" /&gt;&lt;br /&gt;Ella And Ciara Found this really good game called percent shopping game , you choose five items and add them all up for e.g: a football for £2.00 and a chess board costing £6.00 a robot toy for sale for £16.00 and a music player for £11.00 a train costing £23.00 Then Add it all up and the answer is £58.00 - but a sale is on so you have to take away the sale number from your total price ours is £29.00 - From £58.00 = £29.00 Then You Get a random percentage and you have to work that out . Me(Ella) And Ciara would persuade other people to use it ! Why Don't you have a go yourself .&lt;div&gt;This Is The Site : &lt;a href="http://www.mathplayground.com/percent_shopping.html"&gt;http://www.mathplayground.com/percent_shopping.html&lt;/a&gt;&lt;/div&gt;&lt;div class="blogger-post-footer"&gt;&lt;img width='1' height='1' src='https://blogger.googleusercontent.com/tracker/3883030132635442037-7153106242785426019?l=howesseekers.blogspot.com' alt='' /&gt;&lt;/div&gt;</content><link rel='replies' type='application/atom+xml' href='http://howesseekers.blogspot.com/feeds/7153106242785426019/comments/default' title='Post Comments'/><link rel='replies' type='text/html' href='http://howesseekers.blogspot.com/2011/09/understand-percentage-as-number-of.html#comment-form' title='3 Comments'/><link rel='edit' type='application/atom+xml' href='http://www.blogger.com/feeds/3883030132635442037/posts/default/7153106242785426019'/><link rel='self' type='application/atom+xml' href='http://www.blogger.com/feeds/3883030132635442037/posts/default/7153106242785426019'/><link rel='alternate' type='text/html' href='http://howesseekers.blogspot.com/2011/09/understand-percentage-as-number-of.html' title='understand percentage as the number of parts in every hundred,and find simple percentages of small whole -number quantities'/><author><name>Y6 Pattern Seekers</name><uri>http://www.blogger.com/profile/06636231020881503840</uri><email>noreply@blogger.com</email><gd:image rel='http://schemas.google.com/g/2005#thumbnail' width='16' height='16' src='http://img2.blogblog.com/img/b16-rounded.gif'/></author><media:thumbnail xmlns:media='http://search.yahoo.com/mrss/' url='http://1.bp.blogspot.com/-rHyagPMDtuw/TnHaXZ1giSI/AAAAAAAAAAU/2B9wCSH0ZeI/s72-c/Screen%2BShot%2B2011-09-15%2Bat%2B11.57.49.png' height='72' width='72'/><thr:total>3</thr:total></entry><entry><id>tag:blogger.com,1999:blog-3883030132635442037.post-5194348360594707476</id><published>2011-09-15T11:34:00.014+01:00</published><updated>2011-09-15T12:16:48.626+01:00</updated><title type='text'>Use a protractor to measure acute and obtuse angles to the nearest degree.</title><content type='html'>&lt;b&gt;&lt;span class="Apple-style-span"   style="font-family:'trebuchet ms';color:#66ffff;"&gt;This website we found is all about finding out how to measure angles and guessing how to shoot the spaceship by using degrees.We hope you will find it good and that you will learn things from it. Here is the link:&lt;/span&gt; &lt;/b&gt;&lt;div&gt;&lt;span class="Apple-style-span"   style="font-family:'trebuchet ms';color:#cc33cc;"&gt;&lt;b&gt;&lt;a href="http://www.innovationslearning.co.uk/subjects/maths/activities/year6/angles/games.asp"&gt;http://www.innovationslearning.co.uk/subjects/maths/activities/year6/angles/games.asp&lt;/a&gt; &lt;/b&gt;&lt;/span&gt;&lt;/div&gt;&lt;div&gt;&lt;b&gt;&lt;br /&gt;&lt;/b&gt;&lt;/div&gt;&lt;div&gt;&lt;span class="Apple-style-span"   style="font-family:webdings;color:#ff99ff;"&gt;&lt;b&gt;Ellie and Harina&lt;/b&gt;&lt;/span&gt;&lt;/div&gt;&lt;div&gt;&lt;br /&gt;&lt;/div&gt;&lt;div class="blogger-post-footer"&gt;&lt;img width='1' height='1' src='https://blogger.googleusercontent.com/tracker/3883030132635442037-5194348360594707476?l=howesseekers.blogspot.com' alt='' /&gt;&lt;/div&gt;</content><link rel='replies' type='application/atom+xml' href='http://howesseekers.blogspot.com/feeds/5194348360594707476/comments/default' title='Post Comments'/><link rel='replies' type='text/html' href='http://howesseekers.blogspot.com/2011/09/use-protractor-to-measure-acute-and.html#comment-form' title='0 Comments'/><link rel='edit' type='application/atom+xml' href='http://www.blogger.com/feeds/3883030132635442037/posts/default/5194348360594707476'/><link rel='self' type='application/atom+xml' href='http://www.blogger.com/feeds/3883030132635442037/posts/default/5194348360594707476'/><link rel='alternate' type='text/html' href='http://howesseekers.blogspot.com/2011/09/use-protractor-to-measure-acute-and.html' title='Use a protractor to measure acute and obtuse angles to the nearest degree.'/><author><name>Y6 Pattern Seekers</name><uri>http://www.blogger.com/profile/06636231020881503840</uri><email>noreply@blogger.com</email><gd:image rel='http://schemas.google.com/g/2005#thumbnail' width='16' height='16' src='http://img2.blogblog.com/img/b16-rounded.gif'/></author><thr:total>0</thr:total></entry><entry><id>tag:blogger.com,1999:blog-3883030132635442037.post-7894000822781714145</id><published>2011-09-15T11:34:00.010+01:00</published><updated>2011-09-15T12:10:38.682+01:00</updated><title type='text'>Order a mixed set of numbers with up to three decimal places</title><content type='html'>This game is all to do with maths and decimals up to 3 places.&lt;div&gt;This website is great for boys and girls to enjoy maths while learning without them knowing it!&lt;div&gt;&lt;div&gt;18 games on the website for all the family to enjoy.&lt;/div&gt;&lt;div&gt;Click on the link below to go on the maths game.&lt;/div&gt;&lt;div&gt;&lt;a href="http://www.free-training-tutorial.com/decimal-games.html#mania"&gt;http://www.free-training-tutorial.com/decimal-games.html#mania&lt;/a&gt;&lt;/div&gt;&lt;div&gt;&lt;div&gt;&lt;br /&gt;&lt;/div&gt;&lt;/div&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/3883030132635442037-7894000822781714145?l=howesseekers.blogspot.com' alt='' /&gt;&lt;/div&gt;</content><link rel='replies' type='application/atom+xml' href='http://howesseekers.blogspot.com/feeds/7894000822781714145/comments/default' title='Post Comments'/><link rel='replies' type='text/html' href='http://howesseekers.blogspot.com/2011/09/order-mixed-set-of-numbers-with-up-to.html#comment-form' title='0 Comments'/><link rel='edit' type='application/atom+xml' href='http://www.blogger.com/feeds/3883030132635442037/posts/default/7894000822781714145'/><link rel='self' type='application/atom+xml' href='http://www.blogger.com/feeds/3883030132635442037/posts/default/7894000822781714145'/><link rel='alternate' type='text/html' href='http://howesseekers.blogspot.com/2011/09/order-mixed-set-of-numbers-with-up-to.html' title='Order a mixed set of numbers with up to three decimal places'/><author><name>Y6 Pattern Seekers</name><uri>http://www.blogger.com/profile/06636231020881503840</uri><email>noreply@blogger.com</email><gd:image rel='http://schemas.google.com/g/2005#thumbnail' width='16' height='16' src='http://img2.blogblog.com/img/b16-rounded.gif'/></author><thr:total>0</thr:total></entry><entry><id>tag:blogger.com,1999:blog-3883030132635442037.post-5723904543641674428</id><published>2011-09-15T11:33:00.002+01:00</published><updated>2011-09-15T12:16:10.561+01:00</updated><title type='text'>derive quikly division facts corresponding to multiplication tables up to 10x10.</title><content type='html'>This web site is good because you can do your times table and .It also great for learning.first you have to create a account to play against around the world &lt;div&gt;&lt;br /&gt;&lt;/div&gt;&lt;div&gt;by Deepak and betina&lt;/div&gt;&lt;div class="blogger-post-footer"&gt;&lt;img width='1' height='1' src='https://blogger.googleusercontent.com/tracker/3883030132635442037-5723904543641674428?l=howesseekers.blogspot.com' alt='' /&gt;&lt;/div&gt;</content><link rel='replies' type='application/atom+xml' href='http://howesseekers.blogspot.com/feeds/5723904543641674428/comments/default' title='Post Comments'/><link rel='replies' type='text/html' href='http://howesseekers.blogspot.com/2011/09/derive-quikly-division-facts.html#comment-form' title='1 Comments'/><link rel='edit' type='application/atom+xml' href='http://www.blogger.com/feeds/3883030132635442037/posts/default/5723904543641674428'/><link rel='self' type='application/atom+xml' href='http://www.blogger.com/feeds/3883030132635442037/posts/default/5723904543641674428'/><link rel='alternate' type='text/html' href='http://howesseekers.blogspot.com/2011/09/derive-quikly-division-facts.html' title='derive quikly division facts corresponding to multiplication tables up to 10x10.'/><author><name>Y6 Pattern Seekers</name><uri>http://www.blogger.com/profile/06636231020881503840</uri><email>noreply@blogger.com</email><gd:image rel='http://schemas.google.com/g/2005#thumbnail' width='16' height='16' src='http://img2.blogblog.com/img/b16-rounded.gif'/></author><thr:total>1</thr:total></entry><entry><id>tag:blogger.com,1999:blog-3883030132635442037.post-4921311259258847417</id><published>2011-09-14T14:10:00.002+01:00</published><updated>2011-09-16T12:02:38.173+01:00</updated><title type='text'>Glogs!</title><content type='html'>&lt;div class="separator" style="clear: both; text-align: center;"&gt;&lt;a href="http://www.glogster.com/media/2/3/58/41/3584138.jpg" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"&gt;&lt;img border="0" src="http://www.glogster.com/media/2/3/58/41/3584138.jpg" /&gt;&lt;/a&gt;&lt;/div&gt;&lt;br /&gt;Heard about Glogs? We've been using this great new tool that is sweeping the internet to create our very own Maths Belief! glogs. By reflecting on all the maths we've learned so far we know we can learn any maths we need to in the future. Cli&lt;span id="goog_799613258"&gt;&lt;/span&gt;&lt;span id="goog_799613259"&gt;&lt;/span&gt;ck on the links below to see our glogs!&lt;br /&gt;&lt;br /&gt;Kurun: &lt;a href="http://howesy615.edu.glogster.com/maths-belief/%20"&gt;http://howesy615.edu.glogster.com/maths-belief/ &lt;/a&gt;&lt;br /&gt;&lt;br /&gt;Aarid: &lt;a href="http://howesy607.edu.glogster.com/glog-109-6600/"&gt;http://howesy607.edu.glogster.com/glog-109-6600/&lt;/a&gt;&lt;br /&gt;&lt;br /&gt;Ella: &lt;a href="http://howesy616.edu.glogster.com/glog-3527-4693/%20"&gt;http://howesy616.edu.glogster.com/glog-3527-4693/ &lt;/a&gt;&lt;br /&gt;&lt;br /&gt;&lt;br /&gt;Aoife:&lt;a href="http://howesy608.edu.glogster.com/aoife-math-glog/"&gt; http://howesy608.edu.glogster.com/aoife-math-glog/&lt;/a&gt;&lt;br /&gt;&lt;br /&gt;Sam:&amp;nbsp; &lt;a href="http://howesy606.edu.glogstar.com/sams-maths-belive/"&gt;http://howesy606.edu.glogstar.com/sams-maths-belive/&lt;/a&gt;&lt;br /&gt;&lt;br /&gt;Harina: &lt;a href="http://howesy618.edu.glogster.com/harinas-math-glog/"&gt;http://howesy618.edu.glogster.com/harinas-math-glog/&lt;/a&gt;&lt;br /&gt;&lt;br /&gt;Karam : &lt;a href="http://howesy601.edu.glogster.com-karams-maths-glog/"&gt;http://howesy601.edu.glogster.com/karams-maths-glog/ &lt;/a&gt;&lt;br /&gt;&lt;br /&gt;Deepak: &lt;a href="http://howesy620.edu.glogster.com/deepaks-maths/"&gt;http://howesy620.edu.glogster.com/deepaks-maths/&lt;/a&gt;&lt;br /&gt;&lt;br /&gt;Nadiyah : &lt;a href="http://howes614.edu.glogster.com/nadiyah-glog-/"&gt;http://howes614.edu.glogster.com/nadiyah-glog-/&lt;/a&gt;&lt;br /&gt;&lt;br /&gt;Ellie: &lt;a href="http://www.blogger.com/goog_799613306"&gt;http:howes611.edu.glogster.com/math-ellie/&lt;/a&gt;&lt;br /&gt;&lt;br /&gt;Adele: &lt;a href="http://howesy617.edu.glogster.com/math/"&gt;http://howesy617.edu.glogster.com/math/&lt;/a&gt;&lt;br /&gt;&lt;br /&gt;Ikash:&lt;a href="http://howesy603.edu.glogster.com%5c/"&gt; http://howesy603.edu.glogster.com/&lt;/a&gt;&lt;br /&gt;&lt;br /&gt;Danni: &lt;a href="http://howesy619.edu.glogster.com/glog-3836-9940"&gt;http://howesy619.edu.glogster.com/glog-3836-9940&lt;/a&gt;&lt;br /&gt;&lt;a href="http://howesy611.edu.glogster.com/math-ellie/"&gt;&lt;br /&gt;&lt;/a&gt;&lt;br /&gt;Ollie:&lt;a href="http://http//howes604.edu.glogster.com/maths-belief/"&gt; http//howes604.edu.glogster.com/maths-belief/&lt;/a&gt;&lt;div class="blogger-post-footer"&gt;&lt;img width='1' height='1' src='https://blogger.googleusercontent.com/tracker/3883030132635442037-4921311259258847417?l=howesseekers.blogspot.com' alt='' /&gt;&lt;/div&gt;</content><link rel='replies' type='application/atom+xml' href='http://howesseekers.blogspot.com/feeds/4921311259258847417/comments/default' title='Post Comments'/><link rel='replies' type='text/html' href='http://howesseekers.blogspot.com/2011/09/glogs.html#comment-form' title='0 Comments'/><link rel='edit' type='application/atom+xml' href='http://www.blogger.com/feeds/3883030132635442037/posts/default/4921311259258847417'/><link rel='self' type='application/atom+xml' href='http://www.blogger.com/feeds/3883030132635442037/posts/default/4921311259258847417'/><link rel='alternate' type='text/html' href='http://howesseekers.blogspot.com/2011/09/glogs.html' title='Glogs!'/><author><name>Paul Tarry</name><uri>http://www.blogger.com/profile/09326454078393625862</uri><email>noreply@blogger.com</email><gd:image rel='http://schemas.google.com/g/2005#thumbnail' width='16' height='16' src='http://img2.blogblog.com/img/b16-rounded.gif'/></author><thr:total>0</thr:total></entry><entry><id>tag:blogger.com,1999:blog-3883030132635442037.post-6102252591771484281</id><published>2011-09-13T11:08:00.001+01:00</published><updated>2011-09-14T09:56:35.405+01:00</updated><title type='text'>The story of maths</title><content type='html'>&lt;div class="separator" style="clear: both; text-align: center;"&gt;&lt;a href="http://1.bp.blogspot.com/_n-thK6Pq5M4/SXRXYOdapmI/AAAAAAAABCM/rsQLx5FFXl4/s320/story+of+maths.jpg" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"&gt;&lt;img border="0" src="http://1.bp.blogspot.com/_n-thK6Pq5M4/SXRXYOdapmI/AAAAAAAABCM/rsQLx5FFXl4/s320/story+of+maths.jpg" /&gt;&lt;/a&gt;&lt;/div&gt;&lt;br /&gt;&lt;div style="font-family: Arial,Helvetica,sans-serif;"&gt;&lt;span style="font-size: small;"&gt;&lt;br /&gt;&lt;/span&gt;&lt;/div&gt;&lt;div style="font-family: Arial,Helvetica,sans-serif;"&gt;&lt;span style="font-size: small;"&gt;&lt;br /&gt;&lt;/span&gt;&lt;/div&gt;&lt;div style="font-family: Arial,Helvetica,sans-serif;"&gt;&lt;span style="font-size: small;"&gt;Today we have been stretching our Finding Out muscles using the media to help us. Oxford Maths professor &lt;a href="http://en.wikipedia.org/wiki/Marcus_du_Sautoy"&gt;Marcus du Sautoy&lt;/a&gt; recently presented an excellent series on the history of maths for the BBC, &lt;a href="http://en.wikipedia.org/wiki/The_Story_of_Maths"&gt;The Story of Maths&lt;/a&gt;. Here are some of our findings from the first programme...&lt;/span&gt;&lt;/div&gt;&lt;div style="font-family: Arial,Helvetica,sans-serif;"&gt;&lt;span style="font-size: small;"&gt;&lt;br /&gt;&lt;/span&gt;&lt;/div&gt;&lt;div style="font-family: Arial,Helvetica,sans-serif;"&gt;&lt;span style="font-size: small;"&gt;&lt;br /&gt;&lt;/span&gt;&lt;/div&gt;&lt;ul style="font-family: Arial,Helvetica,sans-serif;"&gt;&lt;li&gt;&lt;span style="font-size: small;"&gt;Children studied maths thousands of years ago (Mollie)&lt;/span&gt;&lt;/li&gt;&lt;li&gt;&lt;span style="font-size: small;"&gt;Egyptians used their bodies to measure (Aoife)&lt;/span&gt;&lt;/li&gt;&lt;li&gt;&lt;span style="font-size: small;"&gt;Children worked on clay in mathematics(Adele)&lt;/span&gt;&lt;/li&gt;&lt;li&gt;&lt;span style="font-size: small;"&gt;Egyptians used decimal numbers to record numbers (Danni)&lt;/span&gt;&lt;/li&gt;&lt;li&gt;&lt;span style="font-size: small;"&gt;They used fractions to understand how to share out food fairly (Ella)&lt;/span&gt;&lt;/li&gt;&lt;li&gt;&lt;span style="font-size: small;"&gt;Maths started from patterns! (Karam)&lt;/span&gt;&lt;/li&gt;&lt;li&gt;&lt;span style="font-size: small;"&gt;The Egyptians were the first to recognise the seasons! (Kurun)&lt;/span&gt;&lt;/li&gt;&lt;li&gt;&lt;span style="font-size: small;"&gt;The Egyptians were one of the first to use maths.(Harina)&lt;/span&gt;&lt;/li&gt;&lt;li&gt;&lt;span style="font-size: small;"&gt;The River Nile was one of the birthplaces of maths!(Nadiyah)&lt;/span&gt;&lt;/li&gt;&lt;li&gt;&lt;span style="font-size: small;"&gt;Pythagorus was a very famous mathematician! (Aarid)&lt;/span&gt;&lt;/li&gt;&lt;li&gt;&lt;span style="font-size: small;"&gt;The Babalonions also enjoyed maths (Garry)&lt;/span&gt;&lt;/li&gt;&lt;li&gt;&lt;span style="font-size: small;"&gt;They have there own ways working out hard maths sums. (Shyan)&lt;/span&gt;&lt;/li&gt;&lt;li&gt;&lt;span style="font-size: small;"&gt;They used sheets of woven reeds to record maths.(Phoebe)&lt;/span&gt;&lt;/li&gt;&lt;li&gt;&lt;span style="font-size: small;"&gt;They used maths to water there farms. (Sam)&lt;/span&gt;&lt;/li&gt;&lt;li&gt;&lt;span style="font-size: small;"&gt;The Egyptians did maths 4000 years ago. (Ollie)&lt;/span&gt;&lt;/li&gt;&lt;li&gt;&lt;span style="font-size: small;"&gt;They used reeds to make paper.(Tyler)&amp;nbsp;&lt;/span&gt;&lt;/li&gt;&lt;/ul&gt;&lt;div class="blogger-post-footer"&gt;&lt;img width='1' height='1' src='https://blogger.googleusercontent.com/tracker/3883030132635442037-6102252591771484281?l=howesseekers.blogspot.com' alt='' /&gt;&lt;/div&gt;</content><link rel='replies' type='application/atom+xml' href='http://howesseekers.blogspot.com/feeds/6102252591771484281/comments/default' title='Post Comments'/><link rel='replies' type='text/html' href='http://howesseekers.blogspot.com/2011/09/story-of-maths.html#comment-form' title='0 Comments'/><link rel='edit' type='application/atom+xml' href='http://www.blogger.com/feeds/3883030132635442037/posts/default/6102252591771484281'/><link rel='self' type='application/atom+xml' href='http://www.blogger.com/feeds/3883030132635442037/posts/default/6102252591771484281'/><link rel='alternate' type='text/html' href='http://howesseekers.blogspot.com/2011/09/story-of-maths.html' title='The story of maths'/><author><name>Paul Tarry</name><uri>http://www.blogger.com/profile/09326454078393625862</uri><email>noreply@blogger.com</email><gd:image rel='http://schemas.google.com/g/2005#thumbnail' width='16' height='16' src='http://img2.blogblog.com/img/b16-rounded.gif'/></author><media:thumbnail xmlns:media='http://search.yahoo.com/mrss/' url='http://1.bp.blogspot.com/_n-thK6Pq5M4/SXRXYOdapmI/AAAAAAAABCM/rsQLx5FFXl4/s72-c/story+of+maths.jpg' height='72' width='72'/><thr:total>0</thr:total></entry><entry><id>tag:blogger.com,1999:blog-3883030132635442037.post-8865127874278844336</id><published>2011-09-12T09:04:00.000+01:00</published><updated>2011-09-12T09:42:12.307+01:00</updated><title type='text'>We Are All Mathematicians!</title><content type='html'>&lt;div style="font-family: Arial,Helvetica,sans-serif;"&gt;&lt;span style="font-size: small;"&gt;Throughout history human beings have struggled to understand the workings of the world around them. We have endeavoured to discover the rules and patterns that determine the qualities of the objects that surround us and their complex relationships to us and each other. Over thousands of years societies all over the world have found that one discipline above all others yields certain knowledge about the reality around us: that is Mathematics! At Howes we are all Mathematicians; pattern seekers hunting down the hidden structures of the world around us. Join us in our journey into pattern and order - our journey into Maths!&lt;/span&gt;&lt;br /&gt;&lt;br /&gt;&lt;div class="separator" style="clear: both; text-align: center;"&gt;&lt;a href="http://www.goreyeducatetogether.ie/wp-content/gallery/mathswhizz_pattern/maths_pattern2.jpg" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"&gt;&lt;img border="0" height="480" src="http://www.goreyeducatetogether.ie/wp-content/gallery/mathswhizz_pattern/maths_pattern2.jpg" width="640" /&gt;&lt;/a&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/3883030132635442037-8865127874278844336?l=howesseekers.blogspot.com' alt='' /&gt;&lt;/div&gt;</content><link rel='replies' type='application/atom+xml' href='http://howesseekers.blogspot.com/feeds/8865127874278844336/comments/default' title='Post Comments'/><link rel='replies' type='text/html' href='http://howesseekers.blogspot.com/2011/09/we-are-all-mathematicians.html#comment-form' title='0 Comments'/><link rel='edit' type='application/atom+xml' href='http://www.blogger.com/feeds/3883030132635442037/posts/default/8865127874278844336'/><link rel='self' type='application/atom+xml' href='http://www.blogger.com/feeds/3883030132635442037/posts/default/8865127874278844336'/><link rel='alternate' type='text/html' href='http://howesseekers.blogspot.com/2011/09/we-are-all-mathematicians.html' title='We Are All Mathematicians!'/><author><name>Paul Tarry</name><uri>http://www.blogger.com/profile/09326454078393625862</uri><email>noreply@blogger.com</email><gd:image rel='http://schemas.google.com/g/2005#thumbnail' width='16' height='16' src='http://img2.blogblog.com/img/b16-rounded.gif'/></author><thr:total>0</thr:total></entry></feed>
