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Gnpth
If \(x\) is an even integer and \(y\) is an odd integer, then which of the following CANNOT be an even integer?

(A) \(x + 2y\)
(B) \(2(x + y)\)
(C) \(2x + y\)
(D) \(\frac{x}{y}\)
(E) \(xy\)

Dear Moderator,
Found this PS question, in the DS section, hope you will do the needful. Thank you.


Thanks ..
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chetan2u
stne
Gnpth
If \(x\) is an even integer and \(y\) is an odd integer, then which of the following CANNOT be an even integer?

(A) \(x + 2y\)
(B) \(2(x + y)\)
(C) \(2x + y\)
(D) \(\frac{x}{y}\)
(E) \(xy\)

Dear Moderator,
Found this PS question, in the DS section, hope you will do the needful. Thank you.


Thanks ..

chetan2u, when moving a topic, we are loosing the tags, so after moving you should tag the question again.
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(A) x+2y - even + even = even
(B) 2(x+y) - 2* odd = even
(C) 2x+y - even + odd = odd
(D) x/y - 6/3 = 2 even
(E) xy - even* odd = even

answer = C
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Gnpth
If \(x\) is an even integer and \(y\) is an odd integer, then which of the following CANNOT be an even integer?

(A) \(x + 2y\)
(B) \(2(x + y)\)
(C) \(2x + y\)
(D) \(\frac{x}{y}\)
(E) \(xy\)


2x = even . all time

y = odd

even + odd = odd.

C is the answer.
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