HOW DO YOU SEE IT? Use the graph of f' shown in the figure to answer the following. ft 2. -2 1 2 3 7 8 (a) Approximate the slope of f at x = 4. Explain. (b) Is it possible that f(2) = - 1? Explain. (c) Is f(5) - f(4) > 0? Explain. S432
HOW DO YOU SEE IT? Use the graph of f' shown in the figure to answer the following. ft 2. -2 1 2 3 7 8 (a) Approximate the slope of f at x = 4. Explain. (b) Is it possible that f(2) = - 1? Explain. (c) Is f(5) - f(4) > 0? Explain. S432
Chapter3: Polynomial Functions
Section3.5: Mathematical Modeling And Variation
Problem 72E
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Question
Section 5.1 is specifically focusing on antiderivatives. As the graph shown is f'(x), I am assuming I need to find the formula (equation) of the graph in order to find f(x) and answer questions (a)-(e). I am having a difficult time discovering this formula (equation) and understanding if I am even approaching this problem correctly. Please help! Thank you.
![Uso.
HOW DO YOU SEE IT? Use the graph of f"
shown in the figure to answer the following.
50.
4.
-2
1 2 3
7 8
(a) Approximate the slope of f at x = 4. Explain.
%3D
(b) Is it possible that f(2) = -1? Explain.
(c) Is f(5) - f(4) > 0? Explain.
%3D
(d) Approximate the value of x where f is maximum.
Explain.
(e) Approximate any open intervals in which the graph
of f is concave upward and any open intervals
in which it is concave downward. Approximate
the x-coordinates of any points of inflection.](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2Fed8ffbd5-1e98-4b21-8589-333c2de29cce%2F732cd0d7-20fe-40aa-ba80-5cafc2f0f816%2Fjd93lc_processed.jpeg&w=3840&q=75)
Transcribed Image Text:Uso.
HOW DO YOU SEE IT? Use the graph of f"
shown in the figure to answer the following.
50.
4.
-2
1 2 3
7 8
(a) Approximate the slope of f at x = 4. Explain.
%3D
(b) Is it possible that f(2) = -1? Explain.
(c) Is f(5) - f(4) > 0? Explain.
%3D
(d) Approximate the value of x where f is maximum.
Explain.
(e) Approximate any open intervals in which the graph
of f is concave upward and any open intervals
in which it is concave downward. Approximate
the x-coordinates of any points of inflection.
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