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Hi SonalSinha803

As we don't know whether y is an integer, we cant say that 2y is even.
let y =1/2 ans x = 1
2y = 1
so 2y + x = 2 = even, but x is not even.

But if y is an integer ,2y is even. Thus, the only possible condition for x is to be even. Thus, answer would be yes.
So A is not sufficient.

SonalSinha803
According to statement 1, 2y + x = even. 2y is even. Thus, the only possible condition for x is to be even. Thus, answer would be yes.
Sufficient.

Statement 2 says, x^2 + x = even. Thus, x can be odd or even as, odd + odd = even and even + even = even.

Thus, A is the answer.

Posted from my mobile device
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gmatbusters
Hi SonalSinha803

As we don't know whether y is an integer, we cant say that 2y is even.
let y =1/2 ans x = 1
2y = 1
so 2y + x = 2 = even, but x is not even.

But if y is an integer ,2y is even. Thus, the only possible condition for x is to be even. Thus, answer would be yes.
So A is not sufficient.

SonalSinha803
According to statement 1, 2y + x = even. 2y is even. Thus, the only possible condition for x is to be even. Thus, answer would be yes.
Sufficient.

Statement 2 says, x^2 + x = even. Thus, x can be odd or even as, odd + odd = even and even + even = even.

Thus, A is the answer.

Posted from my mobile device

Oh yes. Damn I missed seeing this. Thankyou so much for the clarification ?
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