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i don't get this veritas prep answer.

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by queenisabella » Thu Mar 22, 2012 2:07 pm
can someone please explain the answer explanation to this question? to me, answer B still seems to be right, yet VP is saying D is, and the answer does not make sense to me.
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Source: — Problem Solving |

by santhoshsram » Thu Mar 22, 2012 2:38 pm
The image is truncated. Could you please take a few minutes to type out what's in the image. I'm not even sure what the complete question is
-- Santhosh S
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by yesman238 » Fri Mar 23, 2012 3:12 am
queenisabella wrote:can someone please explain the answer explanation to this question? to me, answer B still seems to be right, yet VP is saying D is, and the answer does not make sense to me.
Since Y^4 is always positive, X^3 must also always be positive.

If X^3 is always positive, then X must be positive. (If X is negative, then X^3 is negative.)

Since X is always positive, and Y^2 is positive (anything squared is positive), then (X)(Y^2) cannot be negative. Positive times positive = positive.

I think where the answer key goes wrong is here: "B could still be true ... (i.e., y=-1/4 and x=-1/5)" ---- should say y=-1/4 and x=+1/5.

If y=-1/4 and x =-1/5, then the original statement does not hold true. X^3=-1/125 does not > Y^4=1/256.

If y=-1/4 and x=1/5, then the original statement is correct, X^3=1/125 > Y^4=1/256, and statement B is true where -1/4+1/5=-1/20

X must be positive.

Hope this helps.
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by queenisabella » Fri Mar 23, 2012 6:14 am
yes, it does. thanks yesman238!
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