у EXAMPLE 7 Find the critical numbers of the function. 7.6 x3/5(5 x) f(x) The Product Rule gives the following. SOLUTION d 5 dx d 5 ) (5 x) f'(x) = x3/5 -X dx 35 - х) -1 -X 5х -5x 3(5 x) 5х () Video Example 15 [The same result could be obtained by first writing f(x) = 5x3/5 - x8/5.] Therefore f '(x) = 0 if (15 — 8х) = 0, that is, x =15/8 and f'(x) does not exist when x = 0 5х (larger) and 15/8 Thus the critical numbers are 15/8 (smaller)
у EXAMPLE 7 Find the critical numbers of the function. 7.6 x3/5(5 x) f(x) The Product Rule gives the following. SOLUTION d 5 dx d 5 ) (5 x) f'(x) = x3/5 -X dx 35 - х) -1 -X 5х -5x 3(5 x) 5х () Video Example 15 [The same result could be obtained by first writing f(x) = 5x3/5 - x8/5.] Therefore f '(x) = 0 if (15 — 8х) = 0, that is, x =15/8 and f'(x) does not exist when x = 0 5х (larger) and 15/8 Thus the critical numbers are 15/8 (smaller)
Calculus: Early Transcendentals
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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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