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The graph of f’, the derivative of the function f, is shown above. Which of the following statements is true about f? (A) f is decreasing for -âˆž < x < -1. (B) f is increasing for -2 < x < 0. (C) f is increasing for 1 < x < 2. (D) f has a local minimum at x = 0. (E) f is not differentiable at x = -1 and x = 1.

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03:56

The graph of the derivative $f^{\prime}$ of a continuous function $f$ is shown.(a) On what intervals is $f$ increasing or decreasing?(b) At what values of $x$ does $f$ have a local maximum or minimum?(c) On what intervals is $f$ concave upward or downward?(d) State the $x$ -coordinate(s) of the point(s) of inflection.(e) Assuming that $f(0)=0,$ sketch a graph of $f.$

04:20

04:59

The graph of the derivative $f’$ of a continuous function $f$ is shown.(a) On what intervals is $f$ increasing? Decreasing?(b) At what values of $x$ does $f$ have a local maximum? Local minimum?(c) On what intervals is $f$ concave upward? Concave downward?(d) State the $x$-coordinate(s) of the point(s) of inflection.(e) Assuming that $f(0) = 0$, sketch a graph of $f$.

04:37

Transcript

Hello. I have a question and this given that government paychecks after the divisional function of uh video. The following statement is true about F. So option number eight, f is decreasing for -1-1. So for if every degrees in so F. Death should be negative. So this is negative. If you look at the graph that is below the X axis from zero to two. Option # one is false. B is increasing For increasing function after dash should be greater than zero. So increasing…

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