Change in gravitational potential energy and work done against gravity

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Homework Help Overview

The problem involves calculating the change in gravitational potential energy and the work done against gravity for a child cycling up a hill. The context is rooted in gravitational potential energy and work-energy principles.

Discussion Character

  • Conceptual clarification, Assumption checking

Approaches and Questions Raised

  • Participants discuss the calculation of gravitational potential energy and question the method used for determining work done against gravity. There is uncertainty about the appropriateness of subtracting units of different dimensions.

Discussion Status

Some participants have provided feedback on the calculations, particularly regarding the second part of the problem. There is an ongoing exploration of the correct approach to calculating work done, with participants seeking clarification on the formulas involved.

Contextual Notes

Participants are questioning the validity of certain assumptions and calculations, particularly regarding unit consistency and the application of formulas from their textbook.

Amber3046
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Homework Statement


a 46.0kg child cycles up a large hill to a point that is vertical distance of 5.25m above the starting position find:
a.) The change in the childs gravitational potential energy
b.) The amount of work done by the child against gravity


Homework Equations


delta Eg=mg delta h?
W=delta Eg-g?


The Attempt at a Solution


delta Eg=(46.0kg)(9.80m/s2)(5.25m)
delta Eg=2366.7 J {This number seems too high though, and it wouldn't be the change. I don't know how to get that}
W=2366.7-9.80
W=2356.9J


 
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The first part is ok, that is the change..

But for the second part, are you sure can do that??
Check the units..., you are subtracting joules from m/s^2
 
Thaakisfox said:
The first part is ok, that is the change..

But for the second part, are you sure can do that??
Check the units..., you are subtracting joules from m/s^2

I don't know if you can do that. It was just my guess, do you know how to do that?
 
what is the formula for the amount of work done that's given in your book. Write all of them
 
Well of course you can't do that. What was your line of thought that got you there? Maybe we can clear it up then ;)
 
Thaakisfox said:
Well of course you can't do that. What was your line of thought that got you there? Maybe we can clear it up then ;)

My line of thought was that I would take the Gravitational Potential Energy and subtract the acceleration of gravity (9.81m/s^2). I don't think that it's right, that was just something I tried.
 

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