Which Punter's Kick Has the Longest Hang Time?

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SUMMARY

The discussion centers on determining which of three punts (A, B, and C) has the longest hang time when kicked to the same height but at different velocities and angles. The key takeaway is that all three punts will have the same hang time, as the height of the projectile is independent of the time of flight. The relevant equation used is h = Voy²/(2*g), which confirms that hang time is not affected by the initial velocity or angle when the height is constant.

PREREQUISITES
  • Understanding of projectile motion principles
  • Familiarity with the equation h = Voy²/(2*g)
  • Knowledge of how angle and velocity affect projectile trajectories
  • Basic physics concepts related to time of flight
NEXT STEPS
  • Study the effects of varying angles on projectile motion
  • Learn about the relationship between velocity and hang time in projectile motion
  • Explore advanced projectile motion equations and their applications
  • Investigate real-world applications of hang time in sports
USEFUL FOR

Students studying physics, sports analysts evaluating punting techniques, and coaches looking to optimize punting strategies.

Tearsandrille
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Homework Statement


A punter kicks a football to the same height but at various velocities and angles. Which of the three punts has the longest hang time?
The illustration shows three trajectories: A, B, and C. In order for range from smallest to largest is: A, B, C.


Homework Equations


h = Voy^2/(2*g)


The Attempt at a Solution


Since the height of the projectile does not take into consideration the time of the projectile all three would have the same hang time.

Just wondering if this is correct.

Thank you,
TS
 
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Tearsandrille said:

Homework Statement


A punter kicks a football to the same height but at various velocities and angles. Which of the three punts has the longest hang time?
The illustration shows three trajectories: A, B, and C. In order for range from smallest to largest is: A, B, C.


Homework Equations


h = Voy^2/(2*g)


The Attempt at a Solution


Since the height of the projectile does not take into consideration the time of the projectile all three would have the same hang time.

Just wondering if this is correct.

Thank you,
TS

Yep. Good job.
 

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