Mathematicians say that "statement p is a sufficient condition for statement q" if p → q is true. in other words, in order to know that q is true, it is sufficient to know that p is true. let x be an integer. give a sufficient condition on x for x/2 to be an even integer.

  If x is a multiple of 4, then x/2 is even.

Step-by-step explanation:

An integer is even, if it is equal to 2n for some integer n. We want x/2 to be even, so ...

  x/2 = 2n

  x = 4n . . . . . multiply by 2

That is, x will be equal to 4n for some integer n. x is a multiple of 4.

what is all that apply?

b) well because you get well