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Official Solution:


Is \(x = 0\)?

(1) \(x^2*y^3 > 0\)

Note that if \(x\) were 0, \(x^2*y^3\) would be 0, not greater than 0. Therefore, \(x\) cannot be 0, and this statement is sufficient to answer the question.

(2) \(x^3*y^2 < 0\)

Similarly, if \(x\) were 0, \(x^3*y^2\) would be 0, not less than 0. Therefore, \(x\) cannot be 0, and this statement is also sufficient to answer the question.


Answer: D
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