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Eleven years ago, Earl was one-fifth as old as he will be five years from now. His current age can be found by equating x minus 11 and one-fifth times the quantity x plus 5 and then solving for x. What is Earl's current age?
 Oct 17, 2013
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The whole task can be divided into 2 logical segments:
the description of Earl's age 11 years ago and the alternative description of the same by adding some details. Let's x be the current age, then his age 11 years ago would be x - 11. This is the first segment. Let's move on to the second one, namely which specifies his age 11 years ago: it says that it was one fifth of the one after 5 years from now, so we can write that as 1/5(x + 5). By making them equal we get the equation x - 11 = 1/5(x + 5), from which x = 15 years.
 Oct 17, 2013

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