Answer:


The height of the diver is 7m
Explanation:
Given

Solving (a): The maximum height reached
First, we calculate the time to reach the maximum height using:
--- maximum of a function
Where

So, we have:



So, the maximum height is:



Hence:

Solving (b): Time to reach maximum height
This has been calculated in (a)

Solving (c): Height of the board.
This can be calculated by setting
--- i.e. the height of the diver before diving
So, we have:


