Help with Conductors in Electrostatic Equilibrium

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Homework Help Overview

The problem involves two identical conducting spheres connected by a wire, with a charge placed on one sphere. The context is electrostatics, specifically focusing on the distribution of charge and the forces involved in the system.

Discussion Character

  • Exploratory, Assumption checking, Problem interpretation

Approaches and Questions Raised

  • Participants discuss the implications of charging one conductor and the resulting forces on the wire. There are questions about the appropriate force equations and the distribution of charge between the spheres.

Discussion Status

Some participants have provided guidance on considering the forces acting on the wire and the mechanics involved. There is an acknowledgment of the need to clarify the charge distribution between the spheres, with one participant noting a realization about the correct charge to use.

Contextual Notes

There is a mention of confusion regarding the charge values assigned to the spheres, which may impact the calculations. The discussion reflects an exploration of the assumptions regarding charge distribution and the resulting forces.

ktobrien
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Can someone please help me with this problem. I don't even know where to begin after drawing the picture.

Two identical conducting spheres each having a radius of 0.500 cm are connected by a light 1.80 m long conducting wire. A charge of 63.0 µC is placed on one of the conductors. Assume the surface distribution of charge on each sphere is uniform. Determine the tension in the wire.
 
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Try to imagine what would happen as soon as you charge one of the conductors...

After reaching steady state, imagine the cause that would cause a "tension" on the wire...
What kind of a force is acting on the wire, and why?...Then the mechanics of the problem is really easy because you know the analytical formula to write the force between those two conductors, right?
 
Is F = ke*((q1*q2)/r2) the force equation you are talking about?
 
Never mind. I figured it out. I thought that was the equation I needed to use but I wasn't getting the right answer. The reason was because I was using the 63e-6 C as the charge of both spheres. I figured out that I was suppose to half that and use 3.15e-5 C as the charge of each sphere. Thanks for the help though.
 
Yes, that's correct. Good to hear that you've done it.
 

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