Physics Practical: Rebound height of a table-tennis ball

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SUMMARY

The discussion focuses on the practical measurement of the rebound height of a table-tennis ball using set squares, as outlined in a physics homework assignment. Participants clarify that set squares help ensure accurate alignment and measurement of the rebound height, h, in relation to the ball's center. The relationship between rebound height and distance, expressed as h² = e·d², is debated, with references to Newton's law of restitution and the complexities of Young's modulus. The conversation emphasizes the importance of precise measurement techniques in experimental physics.

PREREQUISITES
  • Understanding of basic physics concepts, including elastic and inelastic collisions
  • Familiarity with Newton's law of restitution
  • Knowledge of measurement techniques using set squares
  • Basic mathematical skills to manipulate equations involving height and distance
NEXT STEPS
  • Research the application of Newton's law of restitution in practical experiments
  • Learn about the principles of elastic and inelastic collisions in physics
  • Explore measurement techniques for accurate height determination in experiments
  • Investigate the role of Young's modulus in material properties and its relevance to bouncing balls
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Students studying physics, educators teaching practical experiments, and anyone interested in the mechanics of collisions and measurement techniques in experimental settings.

Janiceleong26
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Homework Statement


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For part aiii), the mark scheme states "Use of set squares to indicate height". I know what are set squares, but how does it aid to determine the rebound height, h? I thought set squares are to ensure two objects are perpendicular to one another? How does it help in measuring the rebound height, h?

Also, for part c), how to explain? Is it because both h and d have the same unit, thus cancel out, giving a constant?
 
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Think of ways to ensure that you may measure h accurately along the ruler ...

In part c, apparently the theory has some relationship like ## h^2 = e\; d^2## (or some other power of length). What could is be related to ?
 
BvU said:
Think of ways to ensure that you may measure h accurately along the ruler ...

In part c, apparently the theory has some relationship like ## h^2 = e\; d^2## (or some other power of length). What could is be related to ?
image.jpg

By placing the set square like this? Why not use a ruler instead?

And I thought the theory is related by h = e^2 d? I really don't know what it is related to.. I guess it's Young's modulus?
 
Last edited:
That's the idea. You worry me because you let the top of the set square align with the center of the ball, whilst the h and d in the figure are measured with respect to the underside of the ball.

Young's modulus is too complicated in this experiment.
Think about the bouncing as a non fully elastic collision
At what speed does the ball hit the floor ?
How high does the ball bounce if the speed up is a fraction of that ?
 
Last edited:
BvU said:
That's the idea. You worry me because you let the top of the set square align with the center of the ball, whilst the h and d in the figure are measured with respect to the underside of the ball.

Young's modulus is too complicated in this experiment.
Think about the bouncing as a non fully elastic collisioncollision
At what speed does the ball hit the floor ?
How high does the ball bounce if the speed up is a fraction of that ?

Oh whoops sorry, was not conscious about it :biggrin:
But why can't we use other forms of straight edges, like a ruler instead of set squares?
I guess it's Newton's law of restitution then?
 
Janiceleong26 said:
Oh whoops sorry, was not conscious about it :biggrin: good. never mind.
But why can't we use other forms of straight edges, like a ruler instead of set squares? You want to make sure the top of the set square is parallel to the floor
I guess it's Newton's law of restitution then? Yes. well "guessed" :rolleyes:
 
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Please mention from which year and session is this question from...TIA
 

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