Projectile Motion-Football Clearing Crossbar

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A place kicker must kick a football from 36.0 m away to clear a crossbar at 3.05 m high, with the ball launched at 20.0 m/s at a 53° angle. The calculated time for the ball to reach the goal is 2.99 seconds. To determine if the ball clears the crossbar, the vertical height and velocity at that time need to be calculated. The discussion revolves around whether to analyze the ball's motion for the entire duration or only during its ascent. Understanding the ball's trajectory is crucial for determining if it clears or falls short of the crossbar.
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Homework Statement



A Place kicker must kick a football from a point 36.0 m from the goal. As a result of the kick, the ball must clear the crossbar, which is 3.05 m high. When kicked, the ball leaves the ground with a speed of 20.0m/s at an angle of 53° to the horizontal.

Given:
Vi=20.0m/s
θ=53°
Δy=3.05m (Height it must travel to clear)
Δx=36.0m (Distance it must travel to clear)
Δt=2.99s

Homework Equations


a.) By how much does the ball clear or fall short of clearing the crossbar?
b.)Does the ball approach the crossbar while still rising or while falling?

For this question, I have already solved for Δt. After solving for the time, the uncertainty comes in as what to do next. Should I divide the time in half and solve for only the time the ball is falling downward?

The Attempt at a Solution


Δt=Δx/Vicosθ=2.99s
 
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Since you know the time, you should be able to determine both the height and the vertical velocity at the time, and, thus, answer the questions.
 
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