Using the graph of h(x). identify all of the values of c for which h(c) is a local maximum of function h

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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Please help solve this calculus question about critical points and extreme values:

Picture attached be

de-mes
leransiance/645735h, 9bete91:0941ba/student/65580sacca3a20307a84f633ascreenid-541e8erd 1:68 484b hdda 9/1999180/
ritical Points and Extreme Values
-2 -1
2.
1.
-1
Local Maximums on [-3, 3].
y=h(x)
2
Using the graph of h(x). identify all of the values of
e for which h(c) is a local maximum of function h
VE
Submit
1 of 10
Transcribed Image Text:de-mes leransiance/645735h, 9bete91:0941ba/student/65580sacca3a20307a84f633ascreenid-541e8erd 1:68 484b hdda 9/1999180/ ritical Points and Extreme Values -2 -1 2. 1. -1 Local Maximums on [-3, 3]. y=h(x) 2 Using the graph of h(x). identify all of the values of e for which h(c) is a local maximum of function h VE Submit 1 of 10
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Follow-up Question

Thank you, but I have one more question related to the previous question: I have attached a photo below 

-2
-1
Type here to search
2+
1
-1
Bi
1
zoom
y=h(x)
2
True/False
P
True or False: At every point where h'(c) is zero or
does not exist, h has a local maximum or minimum.
true
&
Edit my response
46°F Clear
Transcribed Image Text:-2 -1 Type here to search 2+ 1 -1 Bi 1 zoom y=h(x) 2 True/False P True or False: At every point where h'(c) is zero or does not exist, h has a local maximum or minimum. true & Edit my response 46°F Clear
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Follow-up Question

Hello, that was correct. But would it be possible if you can help with the rest of the question? 

5 Critical Points and Extreme Values
Type here to search
-2
II
-1
2-
1
-1
-2
Undefined Derivative
y=h(x)
1
2
Identify all values of c for which h'(c) does not
exist.
VE
Submit
46°F Clear
OF TO
11/13/2023
Transcribed Image Text:5 Critical Points and Extreme Values Type here to search -2 II -1 2- 1 -1 -2 Undefined Derivative y=h(x) 1 2 Identify all values of c for which h'(c) does not exist. VE Submit 46°F Clear OF TO 11/13/2023
-2
-1
2-
1.
-1
-2
1
y=h(x)
2
True/False
True or False: Every local maximum and minimum of
h occurs at a point where h'(c) is either zero or
does not exist.
❤
VE
Submit
4
Transcribed Image Text:-2 -1 2- 1. -1 -2 1 y=h(x) 2 True/False True or False: Every local maximum and minimum of h occurs at a point where h'(c) is either zero or does not exist. ❤ VE Submit 4
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