Consider a sphere of radius R, the potential at the surface of the sphere is given by: V (R, 8) = cos(30) = 1.6 P3(cos 8)-0.6 P₁(cos 8). This problem can be solved using the solution of Laplace equation in spherical coordinates V(r, 8) = o(Ar¹ +B) P(cos0) For the solution outside the sphere A must equal OR -0 O1/R

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Consider a sphere of radius R, the potential at the surface of the sphere is given by:
V (R, 8) = cos(30) = 1.6 P3(cos 8)-0.6 P₁(cos 8). This problem can be solved using
the solution of Laplace equation in spherical coordinates.
B₁
V(r, 8) = o(A₁r¹ + B) P₁(cos0)
For the solution outside the sphere A must equal
R
00
O1/R
Transcribed Image Text:Consider a sphere of radius R, the potential at the surface of the sphere is given by: V (R, 8) = cos(30) = 1.6 P3(cos 8)-0.6 P₁(cos 8). This problem can be solved using the solution of Laplace equation in spherical coordinates. B₁ V(r, 8) = o(A₁r¹ + B) P₁(cos0) For the solution outside the sphere A must equal R 00 O1/R
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