<?xml version="1.0" encoding="UTF-8"?><rss xmlns:dc="http://purl.org/dc/elements/1.1/" xmlns:content="http://purl.org/rss/1.0/modules/content/" xmlns:atom="http://www.w3.org/2005/Atom" version="2.0"><channel><title><![CDATA[Sec 3 Math Problem Help]]></title><description><![CDATA[<p>Any one can help on this question? Thanks in advance.<br /><br /><br /> <img src="\&quot;http://i59.tinypic.com/jhr961.jpg\&quot;" /><img src="\&quot;&lt;a" />http://i59.tinypic.com/jhr961.jpg\"&gt;</p>]]></description><link>https://forum.kiasuparents.com/topic/82925/sec-3-math-problem-help</link><generator>RSS for Node</generator><lastBuildDate>Sun, 03 May 2026 12:50:19 GMT</lastBuildDate><atom:link href="https://forum.kiasuparents.com/topic/82925.rss" rel="self" type="application/rss+xml"/><pubDate>Mon, 27 Jul 2015 03:08:23 GMT</pubDate><ttl>60</ttl><item><title><![CDATA[Reply to Sec 3 Math Problem Help on Wed, 17 Jun 2015 17:00:51 GMT]]></title><description><![CDATA[<p dir="auto">Given that CM = 3MD, Therefor the ratio of CM : CD is equal to 3 : 4.<br /><br />and since AB = CD, therefore CM : AB is also equal to 3 : 4<br /><br />Since Triangle CMX and AXB are similar,<br />Their 1 dimensional ratio (which is length ratio) is 3:4<br />Their 2 dimensional ratio (which is area ratio) will be the square of the 1 dimensional ratios which is 9:16 [answer for part b(i)]<br /><br />For part b(ii),<br />The 1 dimensional ratio of the two similar triangles, is not only applicable to the base of the triangle (ie CM : AB is equal to 3 : 4), the ratio of the (perpendicular height of CM to X): (Perpendicular height of AB to X)  is also 1D ratio 3:4 <br /><br />[ie base ratio and perpendicular height ratio of similar triangles are the same]<br /><br />Therefore CB = (perpendicular height of CM to X) + (Perpendicular height of AB to X)= 3+4=7 units<br /><br />area ratio of Triangle AXB : Triangle ACB <br />is equal to    0.5<em>AB * 4units (perpendicular ht) : 0.5 * AB * 7 units (perpendicular ht)<br />Cancel common terms and we get the ratio to be 4:7<br /><br />so area of triangle BXC is 3units squared, area of rectangle is 2</em>area of ACB = 14 units squared.<br /><br />Therefore the ratio of area of BXC : ABCD is equal to 3:14 [answer for part b(ii)]</p>
]]></description><link>https://forum.kiasuparents.com/post/1525476</link><guid isPermaLink="true">https://forum.kiasuparents.com/post/1525476</guid><dc:creator><![CDATA[jxue1015.017238gmail.017238com]]></dc:creator><pubDate>Wed, 17 Jun 2015 17:00:51 GMT</pubDate></item><item><title><![CDATA[Reply to Sec 3 Math Problem Help on Tue, 16 Jun 2015 17:39:44 GMT]]></title><description><![CDATA[<p></p><blockquote><b>jxue1015@gmail.com:</b><blockquote style="border:1px solid black">angle CXM = angle AXB (directly opp angle)<br /><br />angle CMX = angle ABX (alternate angle)<br />angle MCX = angle BAX (alternate angle)<br /><br />Therefore triangle CMX and triangle AXB is similar based on AAA property</blockquote></blockquote>Thanks so much for your response. We got that. Any thoughts on part (b) (ii) of this problem? Greatly appreciate your help on this!<p></p>]]></description><link>https://forum.kiasuparents.com/post/1524998</link><guid isPermaLink="true">https://forum.kiasuparents.com/post/1524998</guid><dc:creator><![CDATA[raristy]]></dc:creator><pubDate>Tue, 16 Jun 2015 17:39:44 GMT</pubDate></item><item><title><![CDATA[Reply to Sec 3 Math Problem Help on Tue, 09 Jun 2015 17:24:37 GMT]]></title><description><![CDATA[<p dir="auto">angle CXM = angle AXB (directly opp angle)<br /><br />angle CMX = angle ABX (alternate angle)<br />angle MCX = angle BAX (alternate angle)<br /><br />Therefore triangle CMX and triangle AXB is similar based on AAA property</p>
]]></description><link>https://forum.kiasuparents.com/post/1521722</link><guid isPermaLink="true">https://forum.kiasuparents.com/post/1521722</guid><dc:creator><![CDATA[jxue1015.017238gmail.017238com]]></dc:creator><pubDate>Tue, 09 Jun 2015 17:24:37 GMT</pubDate></item></channel></rss>