Answer:
The diver will hit the water at 1.5 seconds
Explanation:
Given

Required (Missing from the question)
When will the diver hit the water?
To do this, we simply solve for t
When the diver hits the water, the height is 0 (at that point)
So, substitute 0 for h in


Divide both sides by -16




Split
or

Solve for t
or

But time (t) can not be negative.
So:

Hence, the diver will hit the water at 1.5 seconds