Calculating Net Force on a Spinning Ball

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Homework Help Overview

The discussion revolves around calculating the net force on a spinning ball, specifically at the top point of its circular motion. The problem involves concepts from dynamics and circular motion, including tangential and radial acceleration.

Discussion Character

  • Exploratory, Conceptual clarification, Assumption checking

Approaches and Questions Raised

  • Participants discuss the presence of tangential and radial acceleration at different points in the motion, questioning whether tangential acceleration exists at the top and bottom of the swing. There is an exploration of the relationship between speed and acceleration in circular motion.

Discussion Status

Participants are actively engaging with the concepts, with some providing insights about the symmetry of the motion and its implications for tangential acceleration. There is a recognition of the need for clarification on the behavior of acceleration at specific points in the swing.

Contextual Notes

The original poster mentions specific values for mass and string length, as well as speeds at various points in the motion, which may influence the calculations but are not fully explored in the discussion.

synergix
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Homework Statement



Mass of ball=0.500kg string length=1.02m
I have a motion diagram of a ball being spun in a counter clockwise direction. there are four points on the circular diagram this is the best I can do right now

......v= 4.0m/s
......|
......|
v=6.0m/s ---------- v= 6.0m/s
......|
......|
...v=7.5m/s

calculate the value(in N) of the net force at the top point. What law are you using?

The Attempt at a Solution



I know how to calculate if their is tangential + radial acceleration but If anyone could explain why there would or would not be tangential acceleration at the top and bottom point of the swing that would be very helpful because I am not sure. I am leaning towards using just the force of gravity on the ball for my final answer.
 
Last edited:
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synergix said:
I know how to calculate if their is tangential + radial acceleration but If anyone could explain why there would or would not be tangential acceleration at the top and bottom point of the swing that would be very helpful because I am not sure. …

Hi synergix! :smile:

From the symmetry, the speed must be at a minimum or maximum at the top or bottom, so the tangential acceleration will be zero. :wink:
 
Thank you very much! Tiny Tim :) But their would be tangential acceleration up until the instant it reached the top or bottom right?
 
Yup! :biggrin:
 

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