5-141. The graph below of y = f'(x), the derivative of some function f, is composed of straight lines and a semicircle. Determine the values of z for which f has local minima, maxima, and points of inflection over the interval |-3, 3). Homework Help -3-2 - 5-142. Given f(t) = 2+ Si f'(x)dr, where y = f'(x) is shown on the graph in problem 5-141. Calculate the following values: Homework Help 1 a. f(1) b. f'(1) c. f(-3) d. f'(-2) e. f" (2)
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5-142. thanks
![5-141.
The graph below of y = f' (x), the derivative of some function f, is composed of straight lines and a semicircle. Determine the values of x for which f has local minima, maxima, and points of inflection over the
interval [- 3, 3].
Homework Help
y
2-
f'(x)
-3 -2 -1
3
-1+
-2-
5-142.
Given f(t) = 2 + S f' (x)dx, where y = f'(x) is shown on the graph in problem 5-141. Calculate the following values: Homework Help
a. f(1)
b. f' (1)
c. f(-3)
с.
d. f'(-2)
e. f" (2)](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2Fc88a8d3c-414f-44f0-8ef5-044fbd549dcd%2F970644ca-b8a8-4b02-853e-e1cb1a046596%2F59zibtu_processed.jpeg&w=3840&q=75)
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