Answer: The required point is (-4, 7).
Step-by-step explanation: Given that the point (7, -4) lies on the graph of the function

We are given to find a point that must lie on the graph of the inverse function

We know that
If a point (a, b) lies on the graph of a function
then the point (b, a) must lie on the graph of the function

So, from the given information, we get
the point (-4, 7) must lie on the graph of the inverse function

Thus, the required point is (-4, 7).