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Bunuel
If the product of two integers is an even number and the sum of the same two integers is an odd number, which of the following must be true?

A. The two integers are both odd.
B. The two integers are both even.
C. One of the two integers is odd and the other is even.
D. One of the integers is 1.
E. The two integers are consecutive.
Hmm. I get C AND E. I cannot figure out why they are not functionally equivalent.

Am I missing something?
The prompt asks which answer MUST BE TRUE. While consecutive integers will result in the stated conditions, the integers don't HAVE to be consecutive in order to obtain that result. Any odd/even combination will suffice.
jaissonespidey : Got it. I assumed the wrong thing, exactly backwards. That is, I assumed the truth of the answer choice. I'll edit. Thanks! And kudos.
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Bunuel
If the product of two integers is an even number and the sum of the same two integers is an odd number, which of the following must be true?

A. The two integers are both odd.
B. The two integers are both even.
C. One of the two integers is odd and the other is even.
D. One of the integers is 1.
E. The two integers are consecutive.

The only way for the product of two numbers to be even and the sum to be odd is if we have one even and one odd number.

Answer: C
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