File name: Derivatives Of Inverse Functions Worksheet With Answers Pdf
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AP Calculus BC – Worksheet 18 Derivative of Inverse Functions 1. Let f be the function defined by f x x x3 If g x f x1, evaluate the following: a) f1 b) f'1 c) g10 d) g' 10? 2) Let f be the . Calculus 1 Worksheet #21 Derivatives of Inverse Trig Functions and Implicit Differentiation _____ _____ _____ Revised: 10/6/ EXAMPLES: 1. () 1 22 2 11 5 The derivative of cos 5 is 5 . Apr 3,  · Sections Derivatives of Inverse Functions - Worksheet Solutions ate the derivatives of the following functions. (a) f(x) = sin−1(4x) Solution. f′(x) = 1 p 1 −(4x)2 ·4 = . Worksheet by Kuta Software LLC Calculus Practice C6: Derivatives of Inverse Functions 1b Name_____ ©C Y2I0Y1q7h nKqu^twax gSWoEfRthwYaNrpeJ dL\\L\\Co.] m JARlTlT CrQiQgHhetYsf qroeAsleYrUvAeQdFFor each problem, find (f)'(a). Dec 21, · AP Calculus AB – Worksheet Derivative of Inverse Functions 1. Let f x x x32 58 and let g be the inverse function of f. (a) Find ff 1 and ' 1. (b) Find g 12 ' 12 and g. 2. Let f be the function defined by f x x x3 If g x f x1 1 10 and f, what is the value of g' 10? 3. Let f be the function defined by. AP Calculus BC – Worksheet 18 Derivative of Inverse Functions 1. Let f be the function defined by f x x x3 If g x f x1, evaluate the following: a) f1 b) f'1 c) g10 d) g' 10? 2) Let f be the function defined by f x x x x53 1 13 3 7 2. If and f, what is the value of g' 13? 3) Let f be the function defined by. Apr 3, · Sections Derivatives of Inverse Functions - Worksheet Solutions ate the derivatives of the following functions. (a) f(x) = sin−1(4x) Solution. f′(x) = 1 p 1 −(4x)2 ·4 = 4 √ 1 −16x2. (b) f(x) = ln(2arctan(5x) + 1) Solution. f′(x) = 1 2arctan(5x) + 1 ·2 1 1 + (5x)2 ·5 = 10 (2arctan(5x) + 1)(1 + 25x2). (c) f(x) = xsec. Apr 3, · Sections Derivatives of Inverse Functions - Worksheet ate the derivatives of the following functions. (a) f(x) = sin−1(4x) (b) f(x) = ln(2arctan(5x) + 1) (c) f(x) = xsec−1(7x) (d) f(x) = ln(x)2 + 8arccos(−x) (e) f(x) = cot−1(e3x) (f) f(x) = cos(x)log 7 (sec(x)) (g) f(x) = x3tan−1(2x) (h) (x) = cos()ln(x) (i) f(x) = (1. Derivatives of Inverse Functions In , use the derivative to determine whether the function is strictly monotonic on its entire domain and therefore has an inverse.
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