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(Solved): Use the graph of the derivative \( f^{\prime} \) of a continuous function \( f \) is shown. (Assume ...




Use the graph of the derivative \( f^{\prime} \) of a continuous function \( f \) is shown. (Assume \( f^{\prime} \) continue
(d) State the \( x \)-coordinate(s) of the point(s) of inflection. (Enter your antwers as a comma-separated list)
(e) Assumin
Use the graph of the derivative \( f^{\prime} \) of a continuous function \( f \) is shown. (Assume \( f^{\prime} \) continues to \( \infty \).) (a) On what interval(s) is \( f \) increasing? (Enter your answer using interval notation.) On what interval(s) is \( f \) decreasing? (Enter your answer using interval notation.) (b) At what value(s) of \( x \) does \( f \) have a local maximum? (Enter your answers as a comma-separated list.) \( x= \) At what value(s) of \( x \) does \( f \) have a local minimum? (Enter your answers as a comma-separated list.) \( x= \) (c) On what interval(s) is \( f \) concave upward? (Enter your answer using interval notation.) (d) State the \( x \)-coordinate(s) of the point(s) of inflection. (Enter your antwers as a comma-separated list) (e) Assuming


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Given the graph of the derivative f' of a continuous function f.
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