The answer is B
Let p : x is even
q : x is divisible by 2
p <=> q
lets simplify this before we negate
((p => q) and (q => p))
((¬p or q) and (¬q or p))
now negate this and we get
((p and ¬q) or (q and ¬p))
or simply say
((p and ¬q) or (¬p and q))
which is
(x is even and x is not divisible by 2) or (x is not even and x is divisible by 2)