Question: 0 Question 16 v | Textbook E @ Videos 5 [+1 Find the 32th derivative of the function f(:17) = cosc). The answer is function

 0 Question 16 v | Textbook E @ Videos 5 [+1Find the 32th derivative of the function f(:17) = cosc). The answeris function ' ES LIOIT O Textbook @ Videos _ [+] Amass on a spring bounces up and down in simple harmonic motion,modeled by the function s(t) = 7 sint where s is measuredin centimeters and t is measured in seconds. Find the rate atwhich the spring is oscillating at t = 2 s. Round youranswer to four decimal places. cm/sQuestion 15 > Textbook Videos [+] LetF(a) = f(23) and G(x) = (f(x) )3. You also know thata" = 5, f(a) = 3, f'(a) = 2, f'(a3) = 15Then F'(a) = and G'(a) = Question Help: Video Message instructor. Question16 Textbook @ Videos _' [+ ] Find the following using thetable below. 1 2 3 4 f(x) 1 4 3 2 f'
(z) 3 1 4 2 2 3 4 1 g'(x) 2 43 1 h'(1) if h(x) = f(x) . g(2) h'(1) if h(x)= f (z) g(x) h'(1) if h(x) = f(g(x))0 Question 17 vTextbook Videos [+] Use the chain rule to find the derivative of4(8x8 - 7210) 19 You do not need to expand out youranswer.\fQuestion 21 Textbook @ Videos [+] Find the following using the tablebelow. 1 2 3 4 f(z) 3 2 4 1 f' (a)3 4 2 1 g(z) 3 4 2 1 g' (x) 34 2 1 h'(1) if h(x) = f(g(x))Question 24 > Textbook Videos[+] Let F(x) = f(28) and G(x) = (f(x))8. You also knowthat a' = 6, f(a) = 3, f'(a) = 10, f'(a) =12 Then F' (a) = and G'(a) = Question Help: Message instructorQuestion29

0 Question 16 v | Textbook E @ Videos 5 [+1 Find the 32th derivative of the function f(:17) = cosc). The answer is function ' ES LIOIT O Textbook @ Videos _ [+] A mass on a spring bounces up and down in simple harmonic motion, modeled by the function s(t) = 7 sint where s is measured in centimeters and t is measured in seconds. Find the rate at which the spring is oscillating at t = 2 s. Round your answer to four decimal places. cm/sQuestion 15 > Textbook Videos [+] Let F(a) = f(23) and G(x) = (f(x) )3. You also know that a" = 5, f(a) = 3, f'(a) = 2, f'(a3) = 15 Then F'(a) = and G'(a) = Question Help: Video Message instructor. Question 16 Textbook @ Videos _' [+ ] Find the following using the table below. 1 2 3 4 f(x) 1 4 3 2 f' (z) 3 1 4 2 2 3 4 1 g'(x) 2 4 3 1 h'(1) if h(x) = f(x) . g(2) h'(1) if h(x) = f (z) g(x) h'(1) if h(x) = f(g(x))0 Question 17 v Textbook Videos [+] Use the chain rule to find the derivative of 4(8x8 - 7210) 19 You do not need to expand out your answer.\fQuestion 21 Textbook @ Videos [+] Find the following using the table below. 1 2 3 4 f(z) 3 2 4 1 f' (a) 3 4 2 1 g(z) 3 4 2 1 g' (x) 3 4 2 1 h'(1) if h(x) = f(g(x))Question 24 > Textbook Videos [+] Let F(x) = f(28) and G(x) = (f(x))8. You also know that a' = 6, f(a) = 3, f'(a) = 10, f'(a) = 12 Then F' (a) = and G'(a) = Question Help: Message instructorQuestion 29

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