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Electric Potential Energy and Potential


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Physics    Electromagnetism   Electric Potential Energy and Potential

Potential due to point charges:


            Consider an isolated positive point charge Q. This produces an electric field. Now the potential at a point located at a distance r from the charge can be calculated by considering the integral:



It is customary to choose the reference point at infinite so that rA = ∞ and rB = r. Thus, the electric
potential created by a point charge at any distance r from the charge is:



For a group of point charges the potential is given by,


Electric Potential of Continuous Charge Distributions:

The electric potential for a continuous charge distribution can be found as follows:



 
By using this integral we can find the electric potential for a continuous charge distribution. Some
of the examples are given as follows:

        (i)  For a uniformly charged ring the potential is given as: ,a = radius,x =
             distance  of the center   from the point.

        (ii)For a finite line of charge the potential is given as:   , l = length of
            the distribution, a = distance   of the point from the origin.




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