Derive the Poisson's integral formula, and find the electrostatic potential (r, 0) (r,e: two-dimensional polar coordinates) in the disk of radiusR (r

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Derive the Poisson's integral formula, and find the electrostatic potential (r, 0) (r,0:
two-dimensional polar coordinates) in the disk of radius R (r< R) having the
following boundary values:
(R, a) = (-n < a < n).
Transcribed Image Text:Derive the Poisson's integral formula, and find the electrostatic potential (r, 0) (r,0: two-dimensional polar coordinates) in the disk of radius R (r< R) having the following boundary values: (R, a) = (-n < a < n).
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