Find Tension in String Connecting Two Charged Spheres

AI Thread Summary
In the discussion about the tension in a string connecting two charged spheres, it is clarified that each sphere experiences two forces: the electric force due to Coulomb's law and the tension in the string. The tension cannot simply be calculated as 2F, as each sphere's forces must be analyzed individually. The net force on each sphere is zero since they are not accelerating, meaning the tension must balance the electric force acting on each sphere. It is emphasized that one should focus on the forces acting on a single sphere rather than trying to consider both simultaneously. Understanding the balance of these forces is crucial for determining the tension in the string.
vex390
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Two charged objects of charge q.

Coulomb's law states that the force on one sphere by the field of the other is:

F = qE

But each sphere experiences that, correct? So the tension for the string would be 2F. Is that correct?
 
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No.

Take one of the spheres and write sum of forces on it = 0 (since the sphere is not accelerating).
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Welcome to PF.

Let's think about this. Each charged sphere has two forces exerted on it. Some questions to help you think about the situation:

1. What are the two forces acting on one of the spheres? (Take the sphere on the left, for example). Obviously one of the forces is the electric force as given by Coulomb's law, so this question is really asking you to identify another force that acts on a sphere.

2. What is the acceleration of that sphere -- and therefore ...

3. What is the net force acting on that sphere?
 
Well there's the force of the first particle1 onto the particle2 and then there's the equal and opposite reaction from particle 2's force onto particle 1.
 
vex390 said:
Well there's the force of the first particle1 onto the particle2 and then there's the equal and opposite reaction from particle 2's force onto particle 1.
No, you're still trying to look at it from both perspectives at once. Concentrate on the forces to which one sphere is subjected. That's both electrostatic force and tension.
 
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