finding local maxima and minima of a function given the graph use the graph to find the following. if there…

finding local maxima and minima of a function given the graph use the graph to find the following. if there is more than one answer, separate them with commas. all local minimum values of g: all values at which g has a local minimum:
Answer
Explanation:
Step1: Identify local minima points
Local minima are points where the function changes from decreasing to increasing. From the graph, we can see the local - minima points.
Step2: Determine local minimum values
The local minimum values are the $y$ - coordinates of the local minima points. The local minimum values occur at $y = 0$.
Step3: Determine $x$ - values of local minima
The $x$ - values at which the local minima occur are the $x$ - coordinates of the local minima points. The function $g$ has local minima at $x=-3,3$.
Answer:
All local minimum values of $g$: $0$ All values at which $g$ has a local minimum: $-3,3$