Answer:
d. (3,24)
Explanation:
The given exponential growth curve is

Any point that does not satisfy the function equation is NOT on the curve.
For (3,128), we substitute x=3, to get:

This point is on the curve.
For (2,32), we substitute x=2,

This point is also on this curve.
For (1,8), we have:

This point is on the curve.
For (3,24), we have:

This point is NOT on the curve.