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The following graph corresponds to f'(x), the first derivative of f(x). If the graph does not appear, please reload the page. 1000 500 4 2 -500- Enter the number of critical points/numbers of f(x): Enter the number of relative maxima of f(x): Enter the number of relative minima of f(x): -1000 Based on the above graph of the derivative of f(x), determine the number critical points and relative extrema of f(x). You may assume that f'(x) is continuous, f'(x) is defined for all x, and f'(x) = 0 only when x = -4, x = 0, and x = 4.

The following graph corresponds to f'(x), the first derivative of f(x). If the graph does not appear, please reload the page. 1000 500 4 2 -500- Enter the number of critical points/numbers of f(x): Enter the number of relative maxima of f(x): Enter the number of relative minima of f(x): -1000 Based on the above graph of the derivative of f(x), determine the number critical points and relative extrema of f(x). You may assume that f'(x) is continuous, f'(x) is defined for all x, and f'(x) = 0 only when x = -4, x = 0, and x = 4.

College Algebra
College Algebra
7th Edition
ISBN:9781305115545
Author:James Stewart, Lothar Redlin, Saleem Watson
Publisher:James Stewart, Lothar Redlin, Saleem Watson
Chapter4: Exponential And Logarithmic Functions
Section: Chapter Questions
Problem 3CC: If xis large, which function grows faster, f(x)=2x or g(x)=x2?
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The following graph corresponds to f'(x), the first derivative of f(x). If the graph does not appear, please reload the page. y Enter the number of critical points/numbers of f(x): Enter the number of relative maxima of f(x): Enter the number of relative minima of f(x): 1000 500 4h -4 -2 2 4 -500 -1000 X Based on the above graph of the derivative of f(x), determine the number critical points and relative extrema of f(x). You may assume that f'(x) is continuous, f'(x) is defined for all x, and f'(x) = 0 only when x = -4, X = 0, and x = 4.
Transcribed Image Text:The following graph corresponds to f'(x), the first derivative of f(x). If the graph does not appear, please reload the page. y Enter the number of critical points/numbers of f(x): Enter the number of relative maxima of f(x): Enter the number of relative minima of f(x): 1000 500 4h -4 -2 2 4 -500 -1000 X Based on the above graph of the derivative of f(x), determine the number critical points and relative extrema of f(x). You may assume that f'(x) is continuous, f'(x) is defined for all x, and f'(x) = 0 only when x = -4, X = 0, and x = 4.
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