20 Figure 1: Graph of y = f'(x) for Question 5 The graph of the derivative of a function y = f'(x) is shown in Figure 1 above. Based on this graph, which of the following statements is true? 5. (a) The smallest critical number of f(r) occurs at z = -3 where f(x) obtains a relative maximum. (b) The output f(0) is neither a relative maximum nor a relative minimum. (c) The largest critical number of f(x) occurs at r = 5 where f(r) obtains a relative maximum. (d) f(x) has a relative maximum at both its smallest and largest critical numbers. (e) f(r) has a relative minimum at both its smallest and largest critical numbers.
20 Figure 1: Graph of y = f'(x) for Question 5 The graph of the derivative of a function y = f'(x) is shown in Figure 1 above. Based on this graph, which of the following statements is true? 5. (a) The smallest critical number of f(r) occurs at z = -3 where f(x) obtains a relative maximum. (b) The output f(0) is neither a relative maximum nor a relative minimum. (c) The largest critical number of f(x) occurs at r = 5 where f(r) obtains a relative maximum. (d) f(x) has a relative maximum at both its smallest and largest critical numbers. (e) f(r) has a relative minimum at both its smallest and largest critical numbers.
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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Transcribed Image Text:20
Figure 1: Graph of y = f'(x) for Question 5
The graph of the derivative of a function y = f'(x) is shown in Figure 1 above. Based on this graph, which of
the following statements is true?
5.
(a) The smallest critical number of f(r) occurs at z = -3 where f(x) obtains a relative maximum.
(b) The output f(0) is neither a relative maximum nor a relative minimum.
(c) The largest critical number of f(x) occurs at r = 5 where f(r) obtains a relative maximum.
(d) f(x) has a relative maximum at both its smallest and largest critical numbers.
(e) f(x) has a relative minimum at both its smallest and largest critical numbers.
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