Let v be a vector space and t transformation from v to v, then the intersection of the range af t and the null space of t is the zero subspace of v if and only

Let V be a vector space and T transformation from V to V, then the intersection of the range af T and the null space of T is the zero subspace of V if and only if. (A) range of T is different from the nullity of T (B) T)= 0x =0 (C) T(T(X) = 0 x = 0 (D) T(T(X) = 0 T(X) = 0