Answer:
The average force on the ball during the contact is 13,951.9 N.
Explanation:
Given;
mass of the ball, m = 0.145 kg
initial horizontal velocity, uₓ = 35 m/s
the contact time, t = 0.5 ms = 0.5 x 10⁻³ s.
vertical height reached by the ball, h = 55.6 m
The initial vertical velocity of the ball is calculated as;
v² = u² - 2gh
where;
v is the final vertical velocity at maximum height = 0
u is the initial vertical velocity

The resultant velocity is calculated as;

The acceleration of the ball is calculated as;

The average force on the ball during the contact is calculated as;
F = ma
F = (0.145)(96220)
F = 13,951.9 N
Therefore, the average force on the ball during the contact is 13,951.9 N.