Given the logical equivalence ¬(P ⟹ Q)≡P∧¬Q\neg(P \implies Q) \equiv P \land \neg Q¬(P⟹Q)≡P∧¬Q, what is the negation of 'If x>10x > 10x>10, then xxx is even'?
If x>10x > 10x>10, then xxx is not even.
x>10x > 10x>10 and xxx is not even.
If xxx is even, then x≤10x \leq 10x≤10.
x≤10x \leq 10x≤10 or xxx is even.