graph the inverse of the provided graph on the accompanying set of axes. you must plot at least 5 points…

Explanation:

Step1: Recall inverse - graph property

The graph of the inverse of a function (y = f(x)) is the reflection of the graph of (y=f(x)) across the line (y = x). That is, if ((a,b)) is a point on the graph of (y = f(x)), then ((b,a)) is a point on the graph of (y=f^{-1}(x)).

Step2: Select points on the original graph

Let's select some points on the given graph. For example, assume we have the points ((- 2,4)), ((0,2)), ((2,0)), ((4,-2)), ((6,-4)) on the original graph.

Step3: Find the corresponding points for the inverse graph

Using the property ((a,b)\to(b,a)), the corresponding points for the inverse graph are ((4,-2)), ((2,0)), ((0,2)), ((-2,4)), ((-4,6)).

Step4: Plot the points

Plot the points ((4,-2)), ((2,0)), ((0,2)), ((-2,4)), ((-4,6)) on the given set of axes and draw the curve that passes through these points to get the graph of the inverse.

Answer:

Plot the points ((4,-2)), ((2,0)), ((0,2)), ((-2,4)), ((-4,6)) and draw the inverse - graph curve.