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Bunuel
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AlisherChaman
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Bunuel
Is x^3 > 0?

(1) (x + y)(x – y) = 0
(2) x = |y|

The question essentially asks is \(x>0\) i.e. positive

Statement 1: implies \(x=-y\) or \(x=y\). but we don't know what is the sign of \(y\). Hence insufficient

Statement 2: mod is always positive. hence \(x\) must be positive for \(x=|y|\) to hold true. Hence sufficient

Option B
I think it is wrong. because x can also be 0 in statement 2, which makes the statement insufficient.

Sent from my SM-J120H using GMAT Club Forum mobile app
Thus my answer is E

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AlisherChaman
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Bunuel
Is x^3 > 0?

(1) (x + y)(x – y) = 0
(2) x = |y|

The question essentially asks is \(x>0\) i.e. positive

Statement 1: implies \(x=-y\) or \(x=y\). but we don't know what is the sign of \(y\). Hence insufficient

Statement 2: mod is always positive. hence \(x\) must be positive for \(x=|y|\) to hold true. Hence sufficient

Option B
I think it is wrong. because x can also be 0 in statement 2, which makes the statement insufficient.

Sent from my SM-J120H using GMAT Club Forum mobile app

Good observation Alisher.

I almost missed that and got dragged by the use of mod.
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AlisherChaman
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Bunuel
Is x^3 > 0?

(1) (x + y)(x – y) = 0
(2) x = |y|

The question essentially asks is \(x>0\) i.e. positive

Statement 1: implies \(x=-y\) or \(x=y\). but we don't know what is the sign of \(y\). Hence insufficient

Statement 2: mod is always positive. hence \(x\) must be positive for \(x=|y|\) to hold true. Hence sufficient

Option B
I think it is wrong. because x can also be 0 in statement 2, which makes the statement insufficient.

Sent from my SM-J120H using GMAT Club Forum mobile app

Hi AlisherChaman

Yes agreed absolute value can be zero as x=|y| has a "V" shaped graph and at coordinate (0,0), both (x,y) will be 0. Thanks for pointing it out, I'll make the necessary changes :-)
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It would be E, if you consider the possibility of zero.
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IMO E
1> X = -y OR x = y , we dont know what is y INSUFFICIENT
2> x=|y| , which implies x could be 0 or greater than 0 , but no definite answer

Combine both , no definite answer
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Hello from the GMAT Club BumpBot!

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