7:31 MAC2311C-FINAL-A PDF - 234 KB 4 Problem 4. Using Table 1 reproduced below for cordiality, 34 5 f(r) f'(r) -3 | 1| -1 f"(x) 01-1 3 -2 -1 -1 select the statement that must be valid: (A) x = 3 is a local maximum for f(x). (B) z = 4 is a local minimum for f(x). (C) r = 4 is a local maximum for f"(x). (D) x = 0 is a local miminum for f'(x). (E) x = 5 is a local miminum for f(x).
7:31 MAC2311C-FINAL-A PDF - 234 KB 4 Problem 4. Using Table 1 reproduced below for cordiality, 34 5 f(r) f'(r) -3 | 1| -1 f"(x) 01-1 3 -2 -1 -1 select the statement that must be valid: (A) x = 3 is a local maximum for f(x). (B) z = 4 is a local minimum for f(x). (C) r = 4 is a local maximum for f"(x). (D) x = 0 is a local miminum for f'(x). (E) x = 5 is a local miminum for f(x).
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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Question
![7:31
MAC2311C-FINAL-A
PDF - 234 KB
4
Problem 4. Using Table 1 reproduced below for cordiality,
34 5
f(r)
f'(r) -3 | 1| -1
f"(x)
01-1
3 -2
-1
-1
select the statement that must be valid:
(A) x = 3 is a local maximum for f(x).
(B) z = 4 is a local minimum for f(x).
(C) r = 4 is a local maximum for f"(x).
(D) x = 0 is a local miminum for f'(x).
(E) x = 5 is a local miminum for f(x).](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2F5933afa3-214f-4c8a-9286-e4c7569e6916%2F9dd40d08-2c94-48ec-a21d-6a5d61886a61%2F4u86mtb.png&w=3840&q=75)
Transcribed Image Text:7:31
MAC2311C-FINAL-A
PDF - 234 KB
4
Problem 4. Using Table 1 reproduced below for cordiality,
34 5
f(r)
f'(r) -3 | 1| -1
f"(x)
01-1
3 -2
-1
-1
select the statement that must be valid:
(A) x = 3 is a local maximum for f(x).
(B) z = 4 is a local minimum for f(x).
(C) r = 4 is a local maximum for f"(x).
(D) x = 0 is a local miminum for f'(x).
(E) x = 5 is a local miminum for f(x).
Expert Solution
![](/static/compass_v2/shared-icons/check-mark.png)
Step 1
For maxima/minima of f(x):
f'(x) = 0
From table f'(x) = 0 at x = 4
Step by step
Solved in 2 steps
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