The graph of a function is given. Find the approximate coordinates of all points of inflection of the function (if any). (If there are no inflection points, enter DNE.) The x y-coordinate plane is given. A curve with 2 parts is graphed. The first part enters the window in the third quadrant, goes up and right getting less steep, changes direction at the point (−4, 0), goes down and right getting more steep, and exits the viewing window in the third quadrant just to the left of the y-axis. The second part enters the window in the fourth quadrant just to the right of the y-axis, goes up and right getting less steep, passes through the point (4, 0), goes up and right getting more steep, and exits the viewing window in the first quadrant. (x, y) =

The graph of a function is given. Find the approximate coordinates of all points of inflection of the function (if any). (If there are no inflection points, enter DNE.) The x y-coordinate plane is given. A curve with 2 parts is graphed. The first part enters the window in the third quadrant, goes up and right getting less steep, changes direction at the point (−4, 0), goes down and right getting more steep, and exits the viewing window in the third quadrant just to the left of the y-axis. The second part enters the window in the fourth quadrant just to the right of the y-axis, goes up and right getting less steep, passes through the point (4, 0), goes up and right getting more steep, and exits the viewing window in the first quadrant. (x, y) =

College Algebra (MindTap Course List)

12th Edition

ISBN:9781305652231

Author:R. David Gustafson, Jeff Hughes

Publisher:R. David Gustafson, Jeff Hughes

Chapter5: Exponential And Logarithmic Functions

Section5.2: Applications Of Exponential Functions

Problem 47E

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Question

The graph of a function is given. Find the approximate coordinates of all points of inflection of the function (if any). (If there are no inflection points, enter DNE.)

The x y-coordinate plane is given. A curve with 2 parts is graphed.

The first part enters the window in the third quadrant, goes up and right getting less steep, changes direction at the point (−4, 0), goes down and right getting more steep, and exits the viewing window in the third quadrant just to the left of the y-axis.
The second part enters the window in the fourth quadrant just to the right of the y-axis, goes up and right getting less steep, passes through the point (4, 0), goes up and right getting more steep, and exits the viewing window in the first quadrant.

(x, y) =

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