A theoretical question on potential

AI Thread Summary
Voltage is typically defined as the potential difference between two points, often referenced from infinity or Earth. When considering the capacitance of a single sphere, the choice of reference point—either infinity or Earth—affects the potential calculation. The potential at infinity is commonly set to zero, allowing for straightforward calculations. In contrast, using Earth as a reference can introduce complexities due to its varying potential. Ultimately, both reference points serve to define voltage, but their implications differ based on the context of the problem.
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When defining voltage we define it with respect to infinity. However sometimes we also refer it with respect to earth. What is the difference or similarity between these?

When considering the capacitance of a single sphere should we consider Earth or infinity as the other plate? What is the difference in these two cases?
 
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I think this is not the correct place to ask this. But the answer is easy: the potential almost always is defined as the difference between two points. This can be for example between infinty and the edge of your sphere.
The reason why you are puzzled is that there is an altenative way to define potential: the difference between point r (where V=V(r) at point r=(x,y,z)) and the point R (where V(R)=0)

Thus normally Delta V = V(r)-V(R)
but for V(R)=0 -- > Delta V = V(r)

Potentials can be zero in infinity, r=R, r=... etc. So you choose you second boundary R as V(R)=0

For a single sphere you have V(R)=0 for R-->inf.
 
This is a fine place to ask, and Erikve's answer is correct.
 
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