Sketch a graph of a single function that has these properties.
-(a ) defined for all real numbers
(b) increasing on $(-3,-1)$ and $(2, \infty)$
(c) decreasing on $(-\infty,-3)$ and $(-1,2)$
(d) concave upward on $(-\infty,-2)$ and $(1, \infty)$
(e) concave downward on $(-2,1)$
(f) $\mathrm{f}^{\prime}(-3)=\mathrm{f}^{\prime}(-1)=\mathrm{f}^{\prime}(2)=0$
(g) inflection point at $(-2,0)$ and $(1,1)$

Question

Sketch a graph of a single function that has these properties.
-(a ) defined for all real numbers 
(b) increasing on $(-3,-1)$ and $(2, \infty)$
(c) decreasing on $(-\infty,-3)$ and $(-1,2)$
(d) concave upward on $(-\infty,-2)$ and $(1, \infty)$
(e) concave downward on $(-2,1)$
(f) $\mathrm{f}^{\prime}(-3)=\mathrm{f}^{\prime}(-1)=\mathrm{f}^{\prime}(2)=0$
(g) inflection point at $(-2,0)$ and $(1,1)$

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The Answer of Sketch a graph of a single function that has these properties.
-(a ) defined for all real numbers 
(b) increasing on $(-3,-1)$ and $(2, \infty)$
(c) decreasing on $(-\infty,-3)$ and $(-1,2)$
(d) concave upward on $(-\infty,-2)$ and $(1, \infty)$
(e) concave downward on $(-2,1)$
(f) $\mathrm{f}^{\prime}(-3)=\mathrm{f}^{\prime}(-1)=\mathrm{f}^{\prime}(2)=0$
(g) inflection point at $(-2,0)$ and $(1,1)$

Sketch a Graph of a Single Function That Has These (−3,−1)(-3,-1)(−3,−1)

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