Question: (1 point) cos Suppose that f (# ) = -8 and f' () = 7, and let g(x) = f(x) sin x and h(x) =

 (1 point) cos Suppose that f (# ) = -8 andf' () = 7, and let g(x) = f(x) sin x and
h(x) = f (z) Answer the following questions. 1. Find g' (7/ 4). Answer. g' (7 /4) = 2. Find h' (7 /

(1 point) cos Suppose that f (# ) = -8 and f' () = 7, and let g(x) = f(x) sin x and h(x) = f (z) Answer the following questions. 1. Find g' (7 / 4). Answer. g' (7 /4) = 2. Find h' (7 / 4). Answer: h'(7 / 4) =WeBWork 2 - Topics 4 - 5: Problem 14 (1 point) Suppose f is a one-to-one, differentiable function and its inverse function f is also differentiable. One can show, using implicit differentiation (do it!), that 1 ( f - 1 )' ( 20 ) = Fi (f - 1 ( 20 ) ) Find (f-1)'(-4) if f(-5) = -4 and f'(-5) = 2/11. ( f- 1 )' ( - 4 ) =1]

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