Let ∗ be a binary operation on the set of natural numbers N defined by a∗b = ab for all a and b ϵ N , then ∗ is
associative
commutative
associative and commutative
not commutative
ab≠ba for some a, b ϵ N
⇒ not commutative
If A = N x N and * be any binary operation on A defined by (a, b) * (c, d) = (a + c, b + d), then the binary operation is