QUESTION 5 We know that if d is a normalized fundamental matrix of X = AX at to = 0; then P(s + t) = p(s)d(t), for all real numbers s and t. Use this hypothesis and (5.1) Show that for all real numbers s and t (5) p(t) d(s) = P(s)&(t). (5.2) Show that if d is a normalized fundamental matrix at to = 0; then (5) D '(t) = $(-t) for allt. [10]