How to predict how far a spinning ball will bounce?

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SUMMARY

The discussion focuses on predicting the horizontal distance a spinning ball will bounce when dropped on a surface. Key factors include the ball's angular velocity and the surface's roughness, which affects the bounce distance. The relationship between angular velocity and friction is emphasized, with the need for relevant equations and a clear problem statement. Participants highlight the importance of understanding angular velocity and friction coefficients in this context.

PREREQUISITES
  • Understanding of angular velocity and its implications in physics.
  • Knowledge of friction coefficients and their impact on motion.
  • Familiarity with the equations of motion related to bouncing objects.
  • Basic principles of rotational dynamics.
NEXT STEPS
  • Research the equations governing angular momentum and its effects on motion.
  • Study the relationship between friction coefficients and material properties.
  • Explore the physics of bouncing balls, including energy loss during impact.
  • Learn about experimental methods to measure bounce height and distance.
USEFUL FOR

Physics students, educators, and anyone interested in the mechanics of motion and the effects of spin on bouncing objects.

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Homework Statement


If I were to drop a spinning ball vertically, the spin would cause the ball to bounce a certain horizontal difference. Intuitively, the rougher the surface it bounces against, the further the ball should bounce. How would you quantify this relationship?

Homework Equations

The Attempt at a Solution


I honestly have no idea where to start, which is why I'm posting here xD

Thanks!
 
Last edited:
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Welcome to PF!
Your question has not much sense. Write the whole text of the problem.
And fill in the template. What are the relevant equations? What is angular velocity? How friction can influence it? You also need to show some attempt to solve the problem.

In general angular velocity of a rotating body is not related to some coefficient of friction. What is the relationship between the angular velocity of the rotating Earth to the coefficient of friction between rubber and asphalt, for example?
 

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