Find work on raising a bucket on a rope

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The discussion revolves around calculating the work done on a bucket being raised in a well. The work done by the person pulling the bucket is calculated as 426.3 J, while the work done by the gravitational force is -426.3 J, indicating that gravity opposes the upward movement. The total work done on the bucket is determined to be 0 J, assuming the bucket starts and ends at rest. Clarifications were made regarding the distinction between gravitational force and gravitational work. The calculations and assumptions are confirmed as correct by participants in the discussion.
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Homework Statement


An old oaken bucket of mass 7.25kg hangs in a well at the end of a rope. The rope passes over a frictionless pulley at the top of the well, and you pull horizontally on the end of the rope to raise the bucket slowly a distance of 6.00m.
a.) How much work do you do on the bucket in pulling it up?
b.) How much work is done by the gravitational force acting on the bucket?
c.) What is the total work done in the bucket?

Homework Equations


W = Fscos(theta)

The Attempt at a Solution


a.) Work for bucket in pulling up:
So total force done is Fw = (7.25kg)(9.8m/s^2)
so
W = (7.25kg)(9.8m/s^2)(6.00m)
W = 426.3N

b.) Gravitational force :
W = 426.3N

c.) Total Work:
Wgrav is only acting i think the total work is
Wtotal = Wgrav
Wtotal = 426.3N

not sure
 
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The units of work and energy are J (joules). So it should be 426.3J

Other than the units, a) is right.

b) should be -426.3J, because gravity is acting downwards, but the bucket is moving upwards... you've written gravitational "force"... did you mean gravitational work?

c) total work = 0J,

This is all assuming that the bucket starts and ends at rest... which I think is safe to assume for the problem.
 
thanks a lot learningphysics
yep b is gravitational force but i ur ans is correct
 
Last edited:
Edwardo_Elric said:
thanks a lot learningphysics

you're welcome. :smile:
 
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