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zarak_khan
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Post subject: If x=0.5, is y = 1? GMATPrep Quant DS Posted: Sat May 15, 2010 3:38 am |
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Posts: 25
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If x = 0.5, is y =1?
1) (y^2)*(x+0.5) = 1 2) y*(2x-1) = 2x-1
OA = E
My solution is as follows:
Statement 1---> y^2 = 1 ---> y = + or - 1 Insufficient Statement 2---> y*(2x-1) = 2x-1 Here, we cannot simply divide the right-hand side of the equation with 2x-1. Why is this so? I guessed at the answer, thinking GMAT would not test simple arithmetic and got the right answer, but I am not very clear on the logic behind this solution.
I have tried searching for a post on this problem but not found any.
Thanks!
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mkim1213
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Post subject: Re: If x=0.5, is y = 1? GMATPrep Quant DS Posted: Sat May 15, 2010 3:33 pm |
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What if Y is 0. We can infer 0 or 1 from the statement 2. I think that's why the answer for this question is E.
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nwalker001
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Post subject: Re: If x=0.5, is y = 1? GMATPrep Quant DS Posted: Sat May 15, 2010 3:41 pm |
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Here's how I'd solve:
If x = 0.5, is y =1?
1) (y^2)*(x+0.5) = 1 2) y*(2x-1) = 2x-1
Evaluate statement 1: Plug 0.5 in for x (y^2)*(0.5+0.5) = 1 (y^2)*(1) = 1 (y^2) = 1 y = 1, -1, or (1^(1/2)) Insufficient
Evaluate statement 2: plug in 0.5 for x y*(2(0.5)-1) = 2(0.5)-1 y*(1-1) = 1-1 y*0 = 0 y = any number Insufficient
Evaluate statements 1 and 2 together: y = 1, -1, or (1^(1/2)) satisfies all criteria Insufficient
Answer E
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tim
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Post subject: Re: If x=0.5, is y = 1? GMATPrep Quant DS Posted: Mon May 24, 2010 1:10 pm |
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Posts: 1779 Location: Southwest Airlines, seat 21C
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nwalker has the right idea here. In statement 2, y can be literally any number. Obviously this won't answer the question, and since it adds no restrictions whatsoever to y, it does not help at all when combined with a statement 1 that already is insufficient..
_________________ Tim Sanders Manhattan GMAT Instructor
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