Theoretical Rotational-Linear Kinetic Energy Ratio of Spherical Projectile

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SUMMARY

The theoretical ratio of rotational kinetic energy to linear kinetic energy for a spherical projectile is not fixed and can vary based on the projectile's motion. The discussion highlights that without constraints on the projectile's motion, it can exhibit a range of behaviors, from pure translation to pure rotation. The inquiry specifically pertains to scenarios involving forward spin without the Magnus effect, emphasizing the need for additional parameters to derive a precise ratio. This exploration is crucial for calculating theoretical values related to spin and velocity in projectile motion, particularly in the context of pitching machines with variably rotating wheels.

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  • Understanding of rotational and linear kinetic energy concepts
  • Familiarity with projectile motion dynamics
  • Knowledge of aerodynamic forces acting on spherical objects
  • Basic principles of mechanics and physics
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anmanc
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For my investigation regarding the aerodynamic forces on a spherical projectile, I really need to know the theoretical ratio of rotational kinetic energy to linear kinetic energy of a spherical projectile (assuming the only spin is forward spin and there is no Magnus effect).

Can someone please help me out?
 
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Why would it be constrained to any particular ratio? It could be translating with no rotation, or it could be rotating with no translation, or any combination of the two. Unless you have additional information which constrains the projectile's motion in some way, this isn't really answerable.
 
I'm not really sure. Thanks for your help, this was just another attempt at finding a method to calculate theoretical values for the rate of spin and velocity of a ball launched out of a pitching machine consisting of two variably rotating wheels.
 

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