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The figure below gives the behavior of the derivative of g(x) on -2 < x < 2. Graph of g(2) (not g(x)) (Click on the graph to get a larger version.) Sketch a graph of g(x) and use your sketch to answer the following questions. A. Where does the graph of g(x) have inflection points? Enter your answer as a comma-separated list of values, or enter none if there are none. B. Where are the global maxima and minima of g on [-2, 2]? minimum at x = maximum at x = C. If g(-2) = 3, what are possible values for g(0)? g(0) is in (Enter your answer as an interval, or union of intervals, giving the possible values. Thus if you know –2 < g(0) < 2, enter (-2,2]. Enter infinity for o, the interval [5,5] to indicate a single point). How is the value of g(2) related to the value of g(0)? 9(2) , g(0) (Enter the appropriate mathematical equality or inequality, =, <, >, etc.)

The figure below gives the behavior of the derivative of g(x) on -2 < x < 2. Graph of g(2) (not g(x)) (Click on the graph to get a larger version.) Sketch a graph of g(x) and use your sketch to answer the following questions. A. Where does the graph of g(x) have inflection points? Enter your answer as a comma-separated list of values, or enter none if there are none. B. Where are the global maxima and minima of g on [-2, 2]? minimum at x = maximum at x = C. If g(-2) = 3, what are possible values for g(0)? g(0) is in (Enter your answer as an interval, or union of intervals, giving the possible values. Thus if you know –2 < g(0) < 2, enter (-2,2]. Enter infinity for o, the interval [5,5] to indicate a single point). How is the value of g(2) related to the value of g(0)? 9(2) , g(0) (Enter the appropriate mathematical equality or inequality, =, <, >, etc.)

Calculus: Early Transcendentals
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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The figure below gives the behavior of the derivative of g(x) on -2 ≤ x ≤ 2. 

sketch a graph of g(x) and use your sketch to answer the following questions. 

The figure below gives the behavior of the derivative of g(x) on –2 < x < 2. Graph of g'(x) (not g(x)) (Click on the graph to get a larger version.) Sketch a graph of g(x) and use your sketch to answer the following questions. A. Where does the graph of g(x) have inflection points? Enter your answer as a comma-separated list of values, or enter none if there are none. B. Where are the global maxima and minima of g on [–2,2]? minimum at x = maximum at x = C. If g(-2) = 3, what are possible values for g(0)? g(0) is in (Enter your answer as an interval, or union of intervals, giving the possible values. Thus if you know –2 < g(0) < 2, enter (-2,2]. Enter infinity for o, the interval [5,5] to indicate a single point). How is the value of g(2) related to the value of g(0)? g(2) g(0) (Enter the appropriate mathematical equality or inequality, =, <, >, etc.)
Transcribed Image Text:The figure below gives the behavior of the derivative of g(x) on –2 < x < 2. Graph of g'(x) (not g(x)) (Click on the graph to get a larger version.) Sketch a graph of g(x) and use your sketch to answer the following questions. A. Where does the graph of g(x) have inflection points? Enter your answer as a comma-separated list of values, or enter none if there are none. B. Where are the global maxima and minima of g on [–2,2]? minimum at x = maximum at x = C. If g(-2) = 3, what are possible values for g(0)? g(0) is in (Enter your answer as an interval, or union of intervals, giving the possible values. Thus if you know –2 < g(0) < 2, enter (-2,2]. Enter infinity for o, the interval [5,5] to indicate a single point). How is the value of g(2) related to the value of g(0)? g(2) g(0) (Enter the appropriate mathematical equality or inequality, =, <, >, etc.)
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