Before we can find the of the given function, we need to replace
To algebraically determine the , we exchange
and solve for
The result of isolating
in the new equation will be the inverse of the given function.
Now, we will replace
to complete the operation.
Graphing the Function
Because the given function is in , we can graph it using its and to graph it.
Graphing the Inverse of the Function
To graph the inverse function, let's write it in slope-intercept form.
Now, let's add it to the graph of the given function so that we can more easily see how it is a on the line