here is a graph of the function h. use the graph to find the following. if there is more than one answer…

here is a graph of the function h. use the graph to find the following. if there is more than one answer, separate them with commas. all local maximum values of h: all values at which h has a local maximum:

here is a graph of the function h. use the graph to find the following. if there is more than one answer, separate them with commas. all local maximum values of h: all values at which h has a local maximum:

Answer

Explanation:

Step1: Identify local maximum points

Local maximum is a point where the function changes from increasing to decreasing. On the graph, we can see two such points.

Step2: Determine local - maximum values

The y - values of the local - maximum points are the local - maximum values. The y - value of the first local - maximum point (at $x=-3$) is $y = 3$, and the y - value of the second local - maximum point (at $x = 2$) is $y = 4$.

Step3: Determine x - values of local - maximum points

The x - values at which the function has a local maximum are the x - coordinates of the local - maximum points. They are $x=-3$ and $x = 2$.

Answer:

All local maximum values of $h$: $3,4$ All values at which $h$ has a local maximum: $-3,2$