In Ex. 3.9, we obtained the potential of a spherical shell with surface charge σ(θ) = k cos θ. In Prob. 3.30, you found that the field is pure dipole outside; it’s uniform inside (Eq. 3.86). Show that the limit R → 0 reproduces the delta function term in Eq. 3.106.
Reference prob 3.30
Reference equation 3.86
Reference equation 3.106
Reference example 3.9
A specified charge density σ0(θ) is glued over the surface of a spherical shell of radius R. Find the resulting potential inside and outside the sphere.
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