Differentiating the function f(x), using the Chain Rule. f(x) = {Vx5 + 6x f'(x) = =(x5 + 6x) 3 A 5x4 x + 6x) 3 B f'(x) = 5x4 + 6 C f'(x) = 37 (x5 + 6x)² (5x4 + 6) D f'(x) = 2/ x + 6x 2/3

Algebra & Trigonometry with Analytic Geometry
13th Edition
ISBN:9781133382119
Author:Swokowski
Publisher:Swokowski
Chapter9: Systems Of Equations And Inequalities
Section9.10: Partial Fractions
Problem 2E
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Question 19
Differentiating the function f(x), using the Chain Rule.
f(x) = Vx5 + 6x
@ F(x) =
(x5 + 6x)
5x4
(B)
f'(x) :
+ 6x)
3
5x4 + 6
© f'(x) =
3 (x5 + 6x)?
(5xª + 6)¯ 3
D f'(x) =
2/ x5 + 6x
Transcribed Image Text:Question 19 Differentiating the function f(x), using the Chain Rule. f(x) = Vx5 + 6x @ F(x) = (x5 + 6x) 5x4 (B) f'(x) : + 6x) 3 5x4 + 6 © f'(x) = 3 (x5 + 6x)? (5xª + 6)¯ 3 D f'(x) = 2/ x5 + 6x
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