Let f(x) = If we use the method of logarithmic differentiation to find f'(x), we obtain f'(z) in the form f'(x) = 24¹ (7-6) √8x² +10 _ 24 (72 - 6) * (A(z) + - V8x² +10 C'(a) = B(x) C(z) 7x-6 8x² +10 + where A(z), B(1) and C'(a) are functions of z. Find them. Answer: A(x) = B(x) = and -0

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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Let f(x)
=
If we use the method of logarithmic differentiation to find f'(x), we obtain f'(x) in the
form
f'(x) =
4r
24 (7-6)4
√ 8x² +10
2 (7-6)4
V8x² + 10
where A(*), B(1) and C(s) are functions of z. Find them.
Answer: A(x) =
B(x) =, and
C'(x) =
B(x) C'(x)
7x-6 8x² +10
(A(x) + +
Transcribed Image Text:Let f(x) = If we use the method of logarithmic differentiation to find f'(x), we obtain f'(x) in the form f'(x) = 4r 24 (7-6)4 √ 8x² +10 2 (7-6)4 V8x² + 10 where A(*), B(1) and C(s) are functions of z. Find them. Answer: A(x) = B(x) =, and C'(x) = B(x) C'(x) 7x-6 8x² +10 (A(x) + +
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