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Question 4 (1 point) 15b. State ALL points of absolute extrema of f (x), show below, on the given closed interval [0,2]. 8-6-4-2 Absolute maximum (2,-7) Absolute minimum (0, -3), and absolute maximum (2,-7) Absolute maximum (0, -3), and absolute minimum (2,-7) Absolute minimum (0, -3) Question 3 12b. Let f (x) be a continuous function. If f'(x) < 0 for > Cand f'(x) > 0 for

Question 4 (1 point) 15b. State ALL points of absolute extrema of f (x), show below, on the given closed interval [0,2]. 8-6-4-2 Absolute maximum (2,-7) Absolute minimum (0, -3), and absolute maximum (2,-7) Absolute maximum (0, -3), and absolute minimum (2,-7) Absolute minimum (0, -3) Question 3 12b. Let f (x) be a continuous function. If f'(x) < 0 for > Cand f'(x) > 0 for

Calculus For The Life Sciences
Calculus For The Life Sciences
2nd Edition
ISBN:9780321964038
Author:GREENWELL, Raymond N., RITCHEY, Nathan P., Lial, Margaret L.
Publisher:GREENWELL, Raymond N., RITCHEY, Nathan P., Lial, Margaret L.
Chapter3: The Derivative
Section3.5: Graphical Differentiation
Problem 1YT
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Question 4 (1 point) 15b. State ALL points of absolute extrema of f (x), show below, on the given closed interval [0,2]. 8-6-4-2 Absolute maximum (2,-7) Absolute minimum (0, -3), and absolute maximum (2,-7) Absolute maximum (0, -3), and absolute minimum (2,-7) Absolute minimum (0, -3)
Transcribed Image Text:Question 4 (1 point) 15b. State ALL points of absolute extrema of f (x), show below, on the given closed interval [0,2]. 8-6-4-2 Absolute maximum (2,-7) Absolute minimum (0, -3), and absolute maximum (2,-7) Absolute maximum (0, -3), and absolute minimum (2,-7) Absolute minimum (0, -3)
Question 3 12b. Let f (x) be a continuous function. If f'(x) < 0 for > Cand f'(x) > 0 for <c then what type of critical point is (c, f (c))? Unknown Local maximum Local minimum Neither a local maximum or local minimum
Transcribed Image Text:Question 3 12b. Let f (x) be a continuous function. If f'(x) < 0 for > Cand f'(x) > 0 for <c then what type of critical point is (c, f (c))? Unknown Local maximum Local minimum Neither a local maximum or local minimum
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