The graph of y = f"(x) is given above. The domain of ƒ is [-3, 3]. a) For what value(s) of x, –3

Glencoe Algebra 1, Student Edition, 9780079039897, 0079039898, 2018
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ISBN:9780079039897
Author:Carter
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Chapter3: Linear And Nonlinear Functions
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y= f'(x)
The graph of y= f"(x) is given above. The domain of f is [-3, 3].
a) For what value(s) of x, -3<x< 3, is the graph of f increasing? Justify your answer.
b) For what value(s) of x, –3<x< 3, does the graph of f have a relative maximum? Justify your
answer.
c) For what value(s) of x, -3<x< 3, is the graph of f concave down? Justify your answer.
d) For what value(s) of x, –3<x < 3, does the graph of ƒ have an inflection point? Justify your
answer.
e) Use the information found above and the fact that f (-3)=0 to sketch a possible graph of f.
Transcribed Image Text:y= f'(x) The graph of y= f"(x) is given above. The domain of f is [-3, 3]. a) For what value(s) of x, -3<x< 3, is the graph of f increasing? Justify your answer. b) For what value(s) of x, –3<x< 3, does the graph of f have a relative maximum? Justify your answer. c) For what value(s) of x, -3<x< 3, is the graph of f concave down? Justify your answer. d) For what value(s) of x, –3<x < 3, does the graph of ƒ have an inflection point? Justify your answer. e) Use the information found above and the fact that f (-3)=0 to sketch a possible graph of f.
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