Finding the Original Charge Given Force

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The discussion revolves around calculating the original charge on two identical conducting spheres that repel each other with a force of 0.050 N at a distance of 0.25 m, and then with a force of 0.060 N after being connected by a wire. Participants clarify that the spheres likely had different initial charges, as connecting them would equalize their charges, resulting in a change in the repulsive force. Coulomb's Law is referenced for the calculations, but there is uncertainty about the setup of the equations. The distance between the spheres is assumed to remain constant despite the change in force. The conversation emphasizes the importance of understanding charge distribution in conductive materials.
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Homework Statement


Two small, identical conducting spheres repel each other with a force of 0.050 N when they are 0.25 m apart. After a conducting wire is connected between the spheres and then removed, they repel each other with a force of 0.060 N. What is the original charge on each sphere?

Homework Equations


F(r)= k|q1||q2| / r1 22

The Attempt at a Solution


So since the questions stated that the two spheres were identical, I went ahead and assumed that the two spheres had the same charge and using that along with the other information given, I solved using Coulumb's Law but I didn't even end up using the second part of the data given so I'm sure I messed up on my equation set up
 
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I believe the intention is that the charges are not identical in the beginning. If they were nothing would change when you connect them.
 
Orodruin said:
I believe the intention is that the charges are not identical in the beginning. If they were nothing would change when you connect them.
Would it be safe to assume that the distance between them stays the same even after the force with which they repel each other changes?
 
Stephanie Hernandez said:
Would it be safe to assume that the distance between them stays the same even after the force with which they repel each other changes?
I would assume so, yes. There is nothing in the statement that would indicate a change in distance.
 
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