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	<title>Lottery Strategy and Information &#187; Understanding Lottery Statistics</title>
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	<description>Get Tips on how to Increase Your Chances of Winning Big!</description>
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		<title>Understanding Lottery Statistics</title>
		<link>http://www.lotteryny.biz/understanding-lottery-statistics/</link>
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		<pubDate>Sat, 15 Nov 2008 15:59:20 +0000</pubDate>
		<dc:creator>digitalpoint</dc:creator>
				<category><![CDATA[lottery facts]]></category>
		<category><![CDATA[Understanding Lottery Statistics]]></category>

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		<description><![CDATA[Today&#8217;s topic is understanding the odds of winning a lottery.
Lets take the average 6/49 lottery that operates in several USA states and Canada Provinces as an average lottery for our example. To win the lottery grand prize &#8220;you&#8221; as the contestant have to select all six numbers exactly as drawn in the weekly or monthly [...]]]></description>
			<content:encoded><![CDATA[<p>Today&#8217;s topic is understanding the odds of winning a lottery.</p>
<p>Lets take the average 6/49 lottery that operates in several USA states and Canada Provinces as an average lottery for our example. To win the lottery grand prize &#8220;you&#8221; as the contestant have to select all six numbers exactly as drawn in the weekly or monthly contest.</p>
<p>To understand how to calculate your chances of winning the lottery one simply has to evaluate the process of calculating the pool of potential numbers that you as a contestant have available to select.</p>
<p>To pick the first number you have a one in 49 chance of selecting a correct number.</p>
<p>To select the second number you have one less in the pool of potential numbers available for your selection. To choose the second number you have a one in (49 times 48)= 2352 chance of getting them both correct.</p>
<p>To select the third number you have one less in the pool of potential numbers available for your selection. To pick the third number you have a one in (49 x 48 x 47) = 110,544 chance of getting all three of them correctly.<span id="more-44"></span></p>
<p>To select the fourth number you have one less in the pool of potential numbers available for your selection. To pick the fourth number you have a one in (49 x 48 x 47 x 46) = 5,085,024 chance of getting all four of them correct.</p>
<p>To select the fifth number you have one less in the pool of potential numbers available for your selection. To pick the fifth number you have a one in (49 x 48 x 47 x 46 x 45) = 228,826,080 chance of getting all five of them correct.</p>
<p>To pick the sixth and final number you have a one in (49&#215;48x47&#215;46x45&#215;44) = 10,068,347,520 chance of getting all six of them correct.</p>
<p>So far I have not won any lottery and I do not know anyone who has won a lottery. Practical advice and mathematics suggest that one chance in 10 billion is very close to no chance in 10 billion.</p>
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