Classwork Session 4 Practice Problems: (1) The graph below shows the graph y = f(x) of a function f(x). Sketch the graph y =f 0 (x) of the derivative. (Hint: think about where f 0 (x) is positive, negative, or zero; and think about where it is large in magnitude or small in magnitude. Do not try to do it algebraically, by guessing a formula for the function being graphed here.) %3D

Algebra & Trigonometry with Analytic Geometry
13th Edition
ISBN:9781133382119
Author:Swokowski
Publisher:Swokowski
Chapter3: Functions And Graphs
Section3.5: Graphs Of Functions
Problem 36E
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I am having trouble on this practice problem.

I keep getting upside down parabola but I dont think that is right.

Classwork Session 4 Practice Problems:
(1) The graph below shows the graph y = f(x) of a function f(x). Sketch the graph y =f 0 (x)
of the derivative. (Hint: think about where f 0 (x) is positive, negative, or zero; and think
about where it is large in magnitude or small in magnitude. Do not try to do it
algebraically, by guessing a formula for the function being graphed here.)
%3D
Transcribed Image Text:Classwork Session 4 Practice Problems: (1) The graph below shows the graph y = f(x) of a function f(x). Sketch the graph y =f 0 (x) of the derivative. (Hint: think about where f 0 (x) is positive, negative, or zero; and think about where it is large in magnitude or small in magnitude. Do not try to do it algebraically, by guessing a formula for the function being graphed here.) %3D
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