Answer:


Step-by-step explanation:
See comment for complete question
Given
--- Height
Solving (a): The initial speed
To do this, we make use of the third equation of motion

In this case:
--- final velocity at the maximum height


Convert height to metres

Substitute these values in



Collect Like Terms

Take the positive square root of both sides


--- approximated
Hence, the initial velocity is 4.56m/s
Solving (b): Time spent in the air.
This will be solved using the first equation of motion.

Where:
--- final velocity at the maximum height


So, we have:

Collect Like Terms

Make t the subject


--- approximated
The above is the time it reaches the maximum height.
The time it stays in the air is:

This gives:

