Given the graph of $y = h ( x )$ below: (a) Find c in [0,6] which will maximize $\int _ { 0 } ^ { c } h ( x ) d x$ (b) Show that $\int _ { - 1 } ^ { 3 } h ( x ) d x$ is between 4 and 7.

Question

Given the graph of $y = h ( x )$ below:  (a) Find c in [0,6] which will maximize $\int _ { 0 } ^ { c } h ( x ) d x$ (b) Show that $\int _ { - 1 } ^ { 3 } h ( x ) d x$ is between 4 and 7.

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The Answer of Given the graph of $y = h ( x )$ below:  (a) Find c in [0,6] which will maximize $\int _ { 0 } ^ { c } h ( x ) d x$ (b) Show that $\int _ { - 1 } ^ { 3 } h ( x ) d x$ is between 4 and 7.

Given the Graph Of y=h(x)y = h ( x )y=h(x) Below: (A) Find C in [0,6] Which Will Maximize

Given the Graph Of $y = h ( x )$ Below: (A) Find C in [0,6] Which Will Maximize