how do we derive the formula for electric potential for an electric dipole along axial position?
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Let, +q and –q are the
charges along the line
Q Potential at a point, which is at a distance r from the center,
1 q
V = -- ------- X ------- 4 πε0 r
1 q
So, here Vq = ------- X ----------
4 πε0 (a + r)
1 -q
V-q = ------- X ----------
4 πε0 (r-a)
Now, V = Vq + V-q
q 2a
So, Potential = ------- X ----------
4 πε0 (a2-r2)
Q Potential at a point, which is at a distance r from the center,
1 q
V = -- ------- X ------- 4 πε0 r
1 q
So, here Vq = ------- X ----------
4 πε0 (a + r)
1 -q
V-q = ------- X ----------
4 πε0 (r-a)
Now, V = Vq + V-q
q 2a
So, Potential = ------- X ----------
4 πε0 (a2-r2)
Answered by
0
Explanation:
V=4πε01((r2−4a2)4a)
V=4πε01((r2−4a2)2P)
Hence, the electric potential is 4πε01((r2−4a2)2P
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