Calculate the average force on the ball during contact

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Homework Help Overview

The problem involves calculating the average force exerted on a baseball during its contact with a bat. The baseball has a mass of 0.145 kg and is pitched at a speed of 35 m/s before being hit straight up to a height of 55.6 m, with a contact time of 0.50 seconds.

Discussion Character

  • Exploratory, Assumption checking

Approaches and Questions Raised

  • Participants discuss the initial attempt at calculating force using the formula f=mv/t, while questioning the validity of the result. Others express confusion regarding the book's answer and the significance of the angle provided.

Discussion Status

Some participants are exploring the calculations related to the average force and questioning the assumptions made in the original poster's approach. A step-by-step breakdown is suggested to clarify the problem further.

Contextual Notes

There is uncertainty regarding the interpretation of the book's answer and the relevance of the angle mentioned. Participants are also considering the necessary velocity to achieve the specified height, indicating potential gaps in the initial setup or understanding of the problem.

dylan61990
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Homework Statement


A .145 kg pitched baseball moving at 35 m/s strikes a bat and is popped straight up (forming a 90 degree angle)to a height of 55.6 m before turning around. If the contact time is .50 seconds. calculate the average force on the ball during contact.


Homework Equations


p=mv
impulse=ft
m1v1+m2v2 = m1v1 prime +m2v2 prime
delta ft= delta mv


The Attempt at a Solution


I honestly have no idea but this is what i did
f=mv/t=.145(35 m/s)/.50 s= 10.15 N
 
Last edited:
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Hi Dylan and welcome to the Forums,

Could you post your attempt at answering the question please?
 
the answer in the book says that it is 1.4 times 10 to the 4 Newtons, 43.3 degrees.

I just don't know how they got that, or what the degrees mean.
 
Okay, let's take this one step at a time. If you thew a ball straight up from ground level, what would be the minimum velocity required such that it reached a maximum height of 55.6m?
 

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