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C) g'(x) = 3x²; g'(1) = 3 D) g'(x) = 3x2 + 5; g'(1) = 8 mits to find the derivative function f' for the given function f. Then evaluate f'(a) for the given val 20) f(s)=√√6s+7; a = -1, A) f'(s) = C) f'(s) = ne derivative. 3 -1.-/-/- √63+7:1 (-1) = 3,1 6s (1)-1 16 3 √√6s+7' f'(-1)= 3, f A/w - B) f'(s) = D) f'(s) = 1 2√6s+7 1 2√/6s + 7° ² (-1) = 2 · (²³) ; f'(-1) = (3) 100 8 -100 8

C) g'(x) = 3x²; g'(1) = 3 D) g'(x) = 3x2 + 5; g'(1) = 8 mits to find the derivative function f' for the given function f. Then evaluate f'(a) for the given val 20) f(s)=√√6s+7; a = -1, A) f'(s) = C) f'(s) = ne derivative. 3 -1.-/-/- √63+7:1 (-1) = 3,1 6s (1)-1 16 3 √√6s+7' f'(-1)= 3, f A/w - B) f'(s) = D) f'(s) = 1 2√6s+7 1 2√/6s + 7° ² (-1) = 2 · (²³) ; f'(-1) = (3) 100 8 -100 8

Calculus: Early Transcendentals
Calculus: Early Transcendentals
8th Edition
ISBN:9781285741550
Author:James Stewart
Publisher:James Stewart
Chapter1: Functions And Models
Section: Chapter Questions
Problem 1RCC: (a) What is a function? What are its domain and range? (b) What is the graph of a function? (c) How...
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Question 20 I need the solution
t 18) h(x) = t³ - 36t - 5, (6, -5) A) y = 72t - 437 + 5; g'(1) = 6 C) g'(x) = 3x2; g'(1) = 3 B) y = 67t - 437 C) y = 72t - 5 culate the derivative of the function. Then find the value of the derivative as specified. 19) g(x) = x3 + 5x; g '(1) A) g'(x) = x2 + A) f'(s) = C) f'(s) = dd the derivative. 21) y = 12 A) 0 limits to find the derivative function f' for the given function f. Then evaluate f'(a) for the given val 20) f(s) = √6 = √6s+7; a = -1, 3 √65+7 3 √√6s+7 22) s = 3t2 - 8t + 9 ", 0 f'(-1)= 3, f ; f'(-1) = 3, f B) 12 N/W N/w = C) y = -7x + 6 3 16 314 D) y = -7x - 6 B) g'(x) = 3x2 + + 5x; g'(1) = 8 D) g'(x) = 3x2 + 5; g'(1) = 8 1 B) f'(s) = 2√/65 D) f'(s): C) 1 D) y = -5 + ; f'(-1) = == 32 D) 11 دامه 8 2√/65+7;P(-1)= - 1 (1 - 1
Transcribed Image Text:t 18) h(x) = t³ - 36t - 5, (6, -5) A) y = 72t - 437 + 5; g'(1) = 6 C) g'(x) = 3x2; g'(1) = 3 B) y = 67t - 437 C) y = 72t - 5 culate the derivative of the function. Then find the value of the derivative as specified. 19) g(x) = x3 + 5x; g '(1) A) g'(x) = x2 + A) f'(s) = C) f'(s) = dd the derivative. 21) y = 12 A) 0 limits to find the derivative function f' for the given function f. Then evaluate f'(a) for the given val 20) f(s) = √6 = √6s+7; a = -1, 3 √65+7 3 √√6s+7 22) s = 3t2 - 8t + 9 ", 0 f'(-1)= 3, f ; f'(-1) = 3, f B) 12 N/W N/w = C) y = -7x + 6 3 16 314 D) y = -7x - 6 B) g'(x) = 3x2 + + 5x; g'(1) = 8 D) g'(x) = 3x2 + 5; g'(1) = 8 1 B) f'(s) = 2√/65 D) f'(s): C) 1 D) y = -5 + ; f'(-1) = == 32 D) 11 دامه 8 2√/65+7;P(-1)= - 1 (1 - 1
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