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 values at which h has a local maximum: all local maximum values of h:

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 values at which h has a local maximum: all local maximum values of h:

Answer

Explanation:

Step1: Identify local maximum points

Local maximum occurs where the function changes from increasing to decreasing. On the graph, we look for the "peaks".

Step2: Determine x - values of local maximum

By observing the graph, the x - values at which the function $h$ has a local maximum are the x - coordinates of the peak points. Let's assume the x - values of the local maximum points are $x_1,x_2$.

Step3: Determine local maximum values

The local maximum values are the corresponding y - values of the local maximum points. Let the local maximum values be $y_1,y_2$ which are $h(x_1)$ and $h(x_2)$ respectively.

Answer:

All values at which $h$ has a local maximum: <x - values from graph> All local maximum values of $h$: <y - values from graph>

(Note: Since the actual graph coordinates are not provided precisely, you would need to read the x - values of the peak points for the first answer and the y - values of those peak points for the second answer from the given graph.)