Pitch Speed Revalive to Bat Speed

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To calculate the velocity of a fastball thrown at 95 mph when a bat with a speed of 86.99 mph makes contact, the conservation of momentum can be applied. The relevant equations include F=ma and the momentum equation, which considers the mass and velocity of both the ball and bat. The collision time is noted as 0.005 seconds, but the complexity of spin on the ball can complicate the results. A suggested resource provides a clearer explanation of these concepts and how to rearrange the formulas for calculations. Estimating the ball's velocity requires assuming a clean collision to simplify the analysis.
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Homework Statement



It's for a physics project, in which I'm trying to calculate the velocity applied to a fastball thrown at 95mph, when the bat speed of a hitter is 86.99mph. The weight of the ball is 5oz, the weight of the bat 31oz, and we'll go with contact on the ball at .005s.(This is only the small part, the rest I can do alone)

Homework Equations



If I have the right ones... F=ma
Fxdelta t = mVf - mVi
(mass1 times velocity1 + mass2 times V2)i = (mass1V1 + m2V2)f


The Attempt at a Solution



Just not sure where to begin.

The only helpful site has been this http://www.kettering.edu/~drussell/bats-new/batw8.html
but i don't think i understand the guys explanations.


Thanks in advance for the help.
 
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Anyone? Please...
 
It is difficult to solve this precisely because the ball can take spin off the bat and that drastically alters its speed and path. But if you assume a clean collision then using conservation of momentum, your 3rd formula, it is possible to estimate of the balls velocity. I thought the site you quote does it rather well. Just rearrange the formula so V1 is on the left and plug in some numbers.
 
Kindly see the attached pdf. My attempt to solve it, is in it. I'm wondering if my solution is right. My idea is this: At any point of time, the ball may be assumed to be at an incline which is at an angle of θ(kindly see both the pics in the pdf file). The value of θ will continuously change and so will the value of friction. I'm not able to figure out, why my solution is wrong, if it is wrong .
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