Answer:



Step-by-step explanation:
Given
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Required
How long to reach the ground from the maximum height
First, calculate the time of flight (T)

The time taken (t) from maximum height to the ground is:

So, we have:

Another representation is:
At ymax, the time is: t1
On the ground, the time is t2
The difference between these times is the time taken.
So;

Since air resistance is to be ignored, then
--- i.e. time to reach the maximum height from the ground equals time to reach the ground from the maximum height