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0 votes
3 answers
170 views

Why is the force that does the work, when calculating the electric potential energy, symmetric to the electric force? [closed]

"The electrical potential at a point is the work per unit charge required to move the charge to that point (r) from another point which has been assigned a potential of zero ($r_{0}$)". This ...
arpg's user avatar
  • 169
2 votes
1 answer
1k views

Two Opposite Point Charges: Infinite Potential Energy?

If I had a fixed point-charge ($q_1$, +) and I placed another free-moving charge ($q_2$, -) some distance away, what is the potential energy between them? The opposite charges attract drawing $q_2$ ...
Jon's user avatar
  • 21
8 votes
3 answers
3k views

If magnetic force can't do any work, then how can we define a potential?

I am confused about the idea that magnetic forces do no work. If something has a potential, then it has energy and hence can do work. I am using the logic of electric fields for this reasoning. I have ...
timetraveler 11's user avatar
1 vote
2 answers
59 views

Regarding the definition of the electrical potential energy

Let us say we have two charge positive $q_{1}$ and $q_{2}$ very far away from each other. Suppose also that $q_{1}$ is stuck in its place. If we want to bring them closer to some distance $b$ apart, ...
Hilbert's user avatar
  • 1,292
1 vote
0 answers
25 views

Proportionality of distance to work in differing conditions

Why is Work done by $F_{grav}$ and EMF proportional to distance but work done by $F_{elastic}$ proportional to the square of the distance?
ARinLA's user avatar
  • 343
-1 votes
2 answers
491 views

How to compute work needed to build a configuration of charges

Suppose an alignment of four charges in the vertices of a square. The first pair on one diagonal has positive charge and the other negative charge, all charges are of the same absolute value. length ...
user122712's user avatar
21 votes
5 answers
18k views

Why should Conservative forces have their curl equal to zero? (intuition)

There are several conditions that must be met in order for a force to be conservative. One of them is that the curl of that force must be equal to zero? What is the physical intuition behind this? If ...
TheQuantumMan's user avatar