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		<title>Counting &amp; Probablilty</title>
		<link>http://themathforum.forumotion.com/counting-probablilty-f10/-t1.htm</link>
		<description></description>
		<lastBuildDate>Wed, 20 Aug 2008 05:12:14 GMT</lastBuildDate>
		<ttl>10</ttl>
		<image>
			<title>Counting &amp; Probablilty</title>
			<url>http://www.cyneer.com/nxtwiki/uploads/Main/favicon1.ico</url>
			<link>http://themathforum.forumotion.com/counting-probablilty-f10/-t1.htm</link>
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			<title>Lesson 2, Problem 1</title>
			<link>http://themathforum.forumotion.com/counting-probablilty-f10/lesson-2-problem-1-t78.htm</link>
			<dc:creator>Dojo</dc:creator>
			<description><![CDATA[How many ways are there to arrange the letters in the word:
<br />
a) HI
<br />
b) CAT
<br />
c) BLAH
<br />
d) MATCH]]></description>
			<category>Counting &amp; Probablilty</category>
			<pubDate>Wed, 20 Aug 2008 05:06:21 GMT</pubDate>
			<comments>http://themathforum.forumotion.com/counting-probablilty-f10/lesson-2-problem-1-t78.htm#407</comments>
			<guid>http://themathforum.forumotion.com/counting-probablilty-f10/lesson-2-problem-1-t78.htm</guid>
		</item>
		<item>
			<title>Counting Lesson 2</title>
			<link>http://themathforum.forumotion.com/counting-probablilty-f10/counting-lesson-2-t77.htm</link>
			<dc:creator>Dojo</dc:creator>
			<description>Yay!!! We continue the lessons of Counting.

Today we will do basic counting of certain objects.



Example 1:

How many ways can you arrange the letters in the word: WORD.

Lets see how to figure this question out.

For the first letter, there are 4 possiblities, W, O, R or D.

So 4 _ _ _

Now we have 3 left over:

4 3 _ _

And it continues to 4,3,2,1, which is 24.

This is also known as factorials.

4! (!=factorial) =24

W-O-R-D

W-O-D-R

W-R-O-D

W-R-D-O

W-D-O-R

W-D-R-O

continued...



Here  ...</description>
			<category>Counting &amp; Probablilty</category>
			<pubDate>Wed, 20 Aug 2008 05:04:28 GMT</pubDate>
			<comments>http://themathforum.forumotion.com/counting-probablilty-f10/counting-lesson-2-t77.htm#406</comments>
			<guid>http://themathforum.forumotion.com/counting-probablilty-f10/counting-lesson-2-t77.htm</guid>
		</item>
		<item>
			<title>Lesson 2, Problem 2</title>
			<link>http://themathforum.forumotion.com/counting-probablilty-f10/lesson-2-problem-2-t80.htm</link>
			<dc:creator>Dojo</dc:creator>
			<description><![CDATA[How many outcomes are there when 
<br />
a) 2
<br />
b) 3
<br />
c) 4
<br />
d) 10
<br />
coins are flipped?]]></description>
			<category>Counting &amp; Probablilty</category>
			<pubDate>Wed, 20 Aug 2008 05:09:47 GMT</pubDate>
			<comments>http://themathforum.forumotion.com/counting-probablilty-f10/lesson-2-problem-2-t80.htm#409</comments>
			<guid>http://themathforum.forumotion.com/counting-probablilty-f10/lesson-2-problem-2-t80.htm</guid>
		</item>
		<item>
			<title>Lesson 2, Problem 4 ~ Challenge</title>
			<link>http://themathforum.forumotion.com/counting-probablilty-f10/lesson-2-problem-4-challenge-t82.htm</link>
			<dc:creator>Dojo</dc:creator>
			<description>How many ways can you get at least one 3 after three dice rolled?</description>
			<category>Counting &amp; Probablilty</category>
			<pubDate>Wed, 20 Aug 2008 05:12:14 GMT</pubDate>
			<comments>http://themathforum.forumotion.com/counting-probablilty-f10/lesson-2-problem-4-challenge-t82.htm#411</comments>
			<guid>http://themathforum.forumotion.com/counting-probablilty-f10/lesson-2-problem-4-challenge-t82.htm</guid>
		</item>
		<item>
			<title>Lesson 2, Problem 3</title>
			<link>http://themathforum.forumotion.com/counting-probablilty-f10/lesson-2-problem-3-t81.htm</link>
			<dc:creator>Dojo</dc:creator>
			<description><![CDATA[How many ways can you roll
<br />
a) 2
<br />
b) 3
<br />
c) 4
<br />
dice?]]></description>
			<category>Counting &amp; Probablilty</category>
			<pubDate>Wed, 20 Aug 2008 05:11:00 GMT</pubDate>
			<comments>http://themathforum.forumotion.com/counting-probablilty-f10/lesson-2-problem-3-t81.htm#410</comments>
			<guid>http://themathforum.forumotion.com/counting-probablilty-f10/lesson-2-problem-3-t81.htm</guid>
		</item>
		<item>
			<title>Lesson 1, Problem 2</title>
			<link>http://themathforum.forumotion.com/counting-probablilty-f10/lesson-1-problem-2-t37.htm</link>
			<dc:creator>Dojo</dc:creator>
			<description><![CDATA[2) How many numbers are in the set:
<br />
3,6,9,12...42?]]></description>
			<category>Counting &amp; Probablilty</category>
			<pubDate>Sat, 16 Aug 2008 00:38:03 GMT</pubDate>
			<comments>http://themathforum.forumotion.com/counting-probablilty-f10/lesson-1-problem-2-t37.htm#129</comments>
			<guid>http://themathforum.forumotion.com/counting-probablilty-f10/lesson-1-problem-2-t37.htm</guid>
		</item>
		<item>
			<title>Lesson 1, Problem 1</title>
			<link>http://themathforum.forumotion.com/counting-probablilty-f10/lesson-1-problem-1-t36.htm</link>
			<dc:creator>Dojo</dc:creator>
			<description><![CDATA[1) How many numbers are there from:
<br />
a) 2~20?
<br />
b) 7~16?
<br />
c) 4~13?]]></description>
			<category>Counting &amp; Probablilty</category>
			<pubDate>Sat, 16 Aug 2008 00:37:31 GMT</pubDate>
			<comments>http://themathforum.forumotion.com/counting-probablilty-f10/lesson-1-problem-1-t36.htm#128</comments>
			<guid>http://themathforum.forumotion.com/counting-probablilty-f10/lesson-1-problem-1-t36.htm</guid>
		</item>
		<item>
			<title>Counting Lesson 1</title>
			<link>http://themathforum.forumotion.com/counting-probablilty-f10/counting-lesson-1-t24.htm</link>
			<dc:creator>Dojo</dc:creator>
			<description>COUNTING

So you say you know how to count?

You know, 1,2,3,4...

What if I were to ask you, how many numbers from 1 to 10?

Obviously 10 right?

How about if I ask you how many numbers from 8 to 17?

Is it 9?

noooo

You feverishly count on your fingers and triumphantly say 10!!!

Whats a fast way to do this?

Well there are two ways:

1) 17-8=9 9+1=10 (becuase of inclusives)

Or a slicker way:

2) 8-7=1, 17-7=10 We know 1 to 10, thats just 10! </description>
			<category>Counting &amp; Probablilty</category>
			<pubDate>Thu, 14 Aug 2008 03:30:08 GMT</pubDate>
			<comments>http://themathforum.forumotion.com/counting-probablilty-f10/counting-lesson-1-t24.htm#55</comments>
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