Question: Question 11 Textbook Videos _ [+] If f(x) = 2sin -1 (x2), find f' (x). Find f' (0.7). Question Help: F Meccada instructorf. Question 9

 Question 11 Textbook Videos _ [+] If f(x) = 2sin -1(x2), find f' (x). Find f' (0.7). Question Help: F Meccada instructor\f.Question 9 > Textbook Videos [+] If f(a) = tan -(3x), findf' (x). Use exact values. f'(x) = Question Help: D Video Messageinstructor\fQuestion 7 > Textbook Videos [+] Let f(x) = (9sinx + 4cosa)tan x f'(c) = Question Help: Message instructor.Question v | Textbook '5@ Videos '__' [+] 4 14272, For the function y = x)= a. Find the slope of the line tangent to its inversefunction at the point P[2, 1): m = b. Find the equationof the line tangent to the inverse function at the point PUB,

1): y=\\ \fQuestion 4 Textbook @ Videos _ [+] For the functiony = f(x) = - 4x - 4: df a. Find atc = 6. dx f' (6) = b. Find a formula forx = f -(y). f (y) = df c. Find at y= f(6). dy ( f - 1 ) ' ( f (6)) =Question 3 Textbook @ Videos _ [+] For the linear functiony = f(x) = 4x - 4: a. Find df ata =- 4. dx f' ( - 4) = b. Find a formulafor x = f -(y). f (y) = df - 1 c.Find dy at y = f( - 4). ( f - 1

Question 11 Textbook Videos _ [+] If f(x) = 2sin -1 (x2), find f' (x). Find f' (0.7). Question Help: F Meccada instructor\f. Question 9 > Textbook Videos [+] If f(a) = tan -(3x), find f' (x). Use exact values. f'(x) = Question Help: D Video Message instructor\fQuestion 7 > Textbook Videos [+] Let f(x) = (9sinx + 4cosa) tan x f'(c) = Question Help: Message instructor.Question v | Textbook '5 @ Videos '__' [+] 4 14272, For the function y = x) = a. Find the slope of the line tangent to its inverse function at the point P[2, 1): m = b. Find the equation of the line tangent to the inverse function at the point PUB, 1): y=\\ \fQuestion 4 Textbook @ Videos _ [+] For the function y = f(x) = - 4x - 4: df a. Find at c = 6. dx f' (6) = b. Find a formula for x = f -(y). f (y) = df c. Find at y = f(6). dy ( f - 1 ) ' ( f (6) ) =Question 3 Textbook @ Videos _ [+] For the linear function y = f(x) = 4x - 4: a. Find df ata = - 4. dx f' ( - 4) = b. Find a formula for x = f -(y). f (y) = df - 1 c. Find dy at y = f( - 4). ( f - 1 ) ' ( f ( - 4) ) =. Question 2 Textbook @ Videos _ [+] The following is the graph of a function f(). N 5 -4 -2 -1 1 2 3 4 -1 13 A Clear All Draw: a. On the same axes, sketch a graph of the inverse function f - 1 (ac). b. Use the graph of the inverse to evaluate (f -]) ' ( - 2). ( f - 1 ) ' ( - 2) =

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