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	<title>S3 Maths Scribe-post Blog</title>
	<link>http://edubuzz.org/blogs/s3scribeposts</link>
	<description>A learning blog for the best ever S3 maths class</description>
	<lastBuildDate>Sun, 24 Feb 2008 12:48:24 +0000</lastBuildDate>
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	<language>en</language>
	
	<item>
		<title>Revision Plan</title>
		<description>Here it is:

S4 Revision Calendar

and here's a pdf to print off:

s4 revision plan </description>
		<link>http://edubuzz.org/blogs/s3scribeposts/2008/02/24/revision-plan/</link>
			</item>
	<item>
		<title>Find the opposite side using tangents</title>
		<description>all the pics i put on here didn't meet security measures, so il have to explain it.

if you have a right angle triangle and the adjent-hypotinuse angle is 30 degrees

adjent line is 40 cm

the opposite is X

the working you have to show is as folows

tan 30= opp/adj

tan 30= X/40

X= 40xtan 30

= 23

for ...</description>
		<link>http://edubuzz.org/blogs/s3scribeposts/2007/05/02/find-the-opposite-side-using-tangents/</link>
			</item>
	<item>
		<title>angle language</title>
		<description>There are different types of angle but ones I have to talk about are:

complementary angles: complementary angle are angles whose mesument adds up to be 90 degrees or a right angle, shown below:)



supplementary angles: supplementary angles are 2 angles whose sum adds up to be 180 degrees , as shown ...</description>
		<link>http://edubuzz.org/blogs/s3scribeposts/2007/02/21/angle-language/</link>
			</item>
	<item>
		<title>Distance-time graphs</title>
		<description>Today we studied distance-time graphs. We had to find answers too questions that involved finding an average speed using the equation S= D/T (speed = distance over time)
Aswell as finding out answers from a graph.
Too find average speed you would first find the distance on a graph at a certain ...</description>
		<link>http://edubuzz.org/blogs/s3scribeposts/2007/02/07/distance-time-graphs/</link>
			</item>
	<item>
		<title>Finding Right Angled Triangles</title>
		<description>Many geometric shapes contain right angles and right-angled triangles.

You may find it helpful to sketch the right angled triangle being used.

Find a right angled trianngle out of a shape and use this example and theorem

xsq =5q +8sq
&#62;xsq =25+64
&#62;xsq =89
&#62;x=89sqroute =9.4 (to 1 d.p)

*the sq is squared and sqroute is canna ...</description>
		<link>http://edubuzz.org/blogs/s3scribeposts/2007/01/18/34/</link>
			</item>
	<item>
		<title>Finding the Short Side</title>
		<description>
At the start of the lesson our aiims were:
 1. To become confident about using Pythagoras's technique. 
 2. To Learn how to find the missing shorter side. 
ok so u all saw sorrel's amazing post on pythagoras' theorem. i will just add a tiny bit more. Yesterday in maths ...</description>
		<link>http://edubuzz.org/blogs/s3scribeposts/2007/01/11/finding-the-short-side/</link>
			</item>
	<item>
		<title>The Theory of Pythagoras</title>
		<description> 

We call C the Hypotenuse of this right angled triangle.

The Hypotenuse is allways opposite of the right angle!  This is the process to work out the length of C!

Using the length of A draw a square,(all the sides of the square are the same length). repeat this on the b and c sides of ...</description>
		<link>http://edubuzz.org/blogs/s3scribeposts/2007/01/09/the-theory-of-pythagoras/</link>
			</item>
	<item>
		<title>The Difference Between Direct Proportion And Inverse Proportion</title>
		<description>To tell the difference between Inverse an Direct proportion you need to make sure that you have understood the concept of them both first of all.

Direct proportion = if  you double one you have to double the other

Inverse proportion = if you double one then you halve the other

So ...</description>
		<link>http://edubuzz.org/blogs/s3scribeposts/2006/12/10/the-difference-betwen-direct-proportion-and-inverse-proportion/</link>
			</item>
	<item>
		<title>Inverse Proportion</title>
		<description>Mr Jones asked us to answer this:

It takes 6 men 10 days to build a wall

How long would it take 5 men?

What we did was made a table that looked like this

                                            Men                 Days

                                              6                      10

  He told us to find out              1                      60

what 1 man was and how         5                      12

many days it would ...</description>
		<link>http://edubuzz.org/blogs/s3scribeposts/2006/12/05/inverse-proportion/</link>
			</item>
	<item>
		<title>Loans &#38; Hire Purchase</title>
		<description>Today in maths we did Hire purchase and Loans.

Example 1

Loans

£1200 Loan

6 Repayments = £215

Total Repayments =

How much more does the loan cost than the paying cash?

We worked this out by finding the total repayments, and you do this by multiplying 6 by £215.

So the total amount of repayments needed is ...</description>
		<link>http://edubuzz.org/blogs/s3scribeposts/2006/11/30/loans-hire-purchase/</link>
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