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# inequality

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Joined: 15 Sep 2012
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15 Sep 2012, 08:25
Is |X^2| - |Y^2| = |X^2–Y^2|
(1) X > 0
(2) Y < 0
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15 Sep 2012, 08:37
reks5868 wrote:
Is |X^2| - |Y^2| = |X^2–Y^2|
(1) X > 0
(2) Y < 0

Since $$X^2$$ and $$Y^2$$ are always non-negative, the question translates into "Is $$X^2-Y^2=|X^2-Y^2|$$?" or "Is $$X^2-Y^2\geq0$$, which is equivalent to $$X^2\geq{Y^2}$$?"

Obviously, the given information, even the two statements together, is not sufficient to answer the question.

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Re: inequality   [#permalink] 15 Sep 2012, 08:37
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# inequality

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