Let f and g be functions that satisfy f'(2) - 8 and g'(2) = 3. Find h'(2) for each function h given below: (A) h(ac) = 2f(2). h' ( 2 ) = (B) h(x) - -13g(x). h' ( 2 ) = (C) h(x) = 12f(x) + 13g(x). h' ( 2) = (D) h(x) = 89(x) - 5f(2). h' ( 2 ) = (E) h(x) = 2f(x) + 119(x) + 2. h' ( 2) =The line y = 5x - 20 is tangent to the graph of 125 y = x + 6 at the point help (points)\fYou have answered 0 out of 2 parts correctly. The displacement (in meters) of a particle moving in a straight line is given by s = 2to where t is measured in seconds. Find the average velocity of the particle over the time interval [9, 12]. 42 Find the (instantaneous) velocity of the particle when t = 9. 36