Let V = R2. For (vị , v2), (W1, w2) E V and k ER define vector addition by: (vi, v2) O (W1, w2) := (v +w - 5, v2 + w2) and scalar multiplication by : ko (vi,v2) := (kv - 5k + 5, kvz). It can be shown that (V, . D) is a real vector space (all 10 axioms are true). Computer the following: the sum: (3, 3) (3,-4) =( the scalar multiple: -5 0 (3, 3) =( the zero vector: Oy =( the additive inverse of (x, y): e(x, y) =(