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jimmyjamesdonkey
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You know that y^2 must be positive, stem is asking x*|y| > y^2, so |y| must be positive

is x positive and greater than y?
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C is my pick. Y^2= |y|*|y|
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jimmyjamesdonkey
Can someone please help me solve this via factoring...I want to see how the cases play out...

Is x·|y| > y^2?

(1) x > y

(2) y > 0

x·|y| > y^2?
=> x^2*y^2 > y^4 ?
=> y^2(x^2-y^2) > 0 ?
(1) Insuff as y could be zero
(2) Insuff as x could equal y

From (1) & (2), we get the answer, So C.
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jimmyjamesdonkey
Can someone please help me solve this via factoring...I want to see how the cases play out...

Is x·|y| > y^2?

(1) x > y

(2) y > 0

I got C to.

(1) y^2 is positive. This means y |y| must be positive. |y| could be 0 meaning x*|y| will equal y^2 or y could equal 10 and x could equal 11 hence x * |y| > y^2. thus insufficient.

(2) y > 0 however it does not tell us anything about x.

Combine the two statements and it is sufficient since y > 0 and x >y.



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