Problem 2 Easy Difficulty Jump To Qu Let V be the set of all ordered pairs of real numbers, and consider the following addition and scalar multiplication operations on u = (U1, 2) and v = (01,0) u+v=(+01+1, + 02 + 1), ku= (kup, kuz) (a) Compute u + vand ku for u = (0,4), v = (1, -3), and k = 2 (b) Show that (0,0) 0 (c) Show that (-1,-1) = 0 (d) Show that Axiom 5 holds by producing an ordered pair u such that u +(-u) = 0 for u = (t1, u) (e) Find two vector space axioms that fail to hold