Electric potential energy graph

AI Thread Summary
The discussion centers on understanding electric potential energy graphs, particularly the differences between two curves representing interactions of positive and negative charges. It clarifies that potential energy is defined to be zero at infinity, leading to negative values for potential energy when charges are brought closer together. As separation increases, potential energy decreases for like charges, while it increases for opposite charges. The confusion arises when comparing two curves with different charge magnitudes, questioning whether direct comparisons of potential energy values are valid. Ultimately, it is noted that while the position of the curves is less significant, the change in potential energy between points is what matters.
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Homework Statement


I understand the concept of negative potential energy value because it's chosen to be 0 at infinity. So considering two positive charges, as separation r increases, the potential energy V decreases.

When there's one positive and negative charge, as r increases, V increases. So from the graph, curve one, the potential energy at b is larger than at a (less negative), which makes sense to me. But I'm confused when comparing curve 1 and 2, where curve 2 involves larger charges, some multiple of curve 1. If there are larger charges, the potential energy in curve 2 larger (less negative) than that in curve 1. For example, for the potential energy at b, shouldn't the potential energy in curve 2 larger than -5? Can we compare it directly like we do for the same curve? or do we have to look at the magnitude of the negative value? but if so, how come we can compare directly the potential energy in the same curve with the value on the graph, while we can't compare different curve directly?

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The change in potential energy in going from position a to b is larger for curve 2 than for curve 1. So all is wonderful !
 
So the position of the curve doesn't really mean anything?
 
For the most part the position doesn't matter except as you noted, that it's often chosen so that the potential goes to zero at infinity.
 
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