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amanvermagmat
X and Y are real numbers. Is X*Y negative?

(1) (X+Y)^2 > 0

(2) X = Y

IMO B

(1) (X+Y)^2 > 0
X & Y can take any value, X*Y can be -ive or not

(2)X=Y
This will always be > 0, for +ive and -ive values.

Answer B


x and y both can be 0. it is stated that x and y are real numbers. real number includes 0 too. in this case, xy yields 0, which is nither positive not negative.

You are right, i missed out that.

Then the answer becomes E.
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X and Y are real numbers. Is X*Y negative?

(1) (X+Y)^2 > 0

(2) X = Y

IMO B

(1) (X+Y)^2 > 0
X & Y can take any value, X*Y can be -ive or not

(2)X=Y
This will always be > 0, for +ive and -ive values.

Answer B


x and y both can be 0. it is stated that x and y are real numbers. real number includes 0 too. in this case, xy yields 0, which is nither positive not negative.

You are right, i missed out that.

Then the answer becomes E.

No, the answer is still B. The question asks whether xy < 0. From (2) the question becomes: is x^2 < 0? The answer to this question is always NO, because the square of a number cannot be negative.
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X and Y are real numbers. Is X*Y negative?

(1) \((X+Y)^2\) > 0

Let X = -1 and Y = 2, then asnwer is YES

Let X = -2 and Y = -3, then answer is NO

INSUFFICIENT

(2) X = Y

If X is positive then Y is positive, If X is negative then Y is also negative.

In either case, X*Y is positive and answer to the question is NO.

SUFFICIENT

OPTION: B
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amanvermagmat
X and Y are real numbers. Is X*Y negative?

(1) (X+Y)^2 > 0

(2) X = Y

again a wrong answer ,the OA MUST BE E
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