Consider the function h(x) = 24x5-160x³ +5. Differentiate h and use the derivative to determine each of the following. All intervals on which h is increasing. If there are more than one intervals, separate them by a comma. Use open intervals and exact values. h increases on: All intervals on which h is decreasing. If there are more than one intervals, separate them by a comma. Use open intervals and exact values.. h decreases on: I The value(s) of x at which h has a local maximum. If there are more than one solutions, separate them by a comma. Use exact values. h has local maximum(s) at x = The value(s) of x at which h has a local minimum. If there are more than one solutions, separate them by a comma. Use exact values. h has local minimum(s) at x = > Next Question

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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Consider the function h(x)
determine each of the following.
All intervals on which h is increasing. If there are more than one intervals, separate them by a
comma. Use open intervals and exact values.
h increases on:
-24x5-160x³ +5. Differentiate h and use the derivative to
All intervals on which h is decreasing. If there are more than one intervals, separate them by a
comma. Use open intervals and exact values..
h decreases on:
I
The value(s) of x at which h has a local maximum. If there are more than one solutions, separate
them by a comma. Use exact values.
h has local maximum(s) at x =
The value(s) of x at which h has a local minimum. If there are more than one solutions, separate
them by a comma. Use exact values.
h has local minimum(s) at x =
esc
> Next Question
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Transcribed Image Text:Consider the function h(x) determine each of the following. All intervals on which h is increasing. If there are more than one intervals, separate them by a comma. Use open intervals and exact values. h increases on: -24x5-160x³ +5. Differentiate h and use the derivative to All intervals on which h is decreasing. If there are more than one intervals, separate them by a comma. Use open intervals and exact values.. h decreases on: I The value(s) of x at which h has a local maximum. If there are more than one solutions, separate them by a comma. Use exact values. h has local maximum(s) at x = The value(s) of x at which h has a local minimum. If there are more than one solutions, separate them by a comma. Use exact values. h has local minimum(s) at x = esc > Next Question 40% (a F2 2 3 F3 F4 4 % 65⁰ Ma
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