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Unformatted text preview: 7. Jackson problem 1.9 (only the parallel plate part) 8. Show, using Greens theorem for Dirichlet boundary conditions, that the potential within an empty ( = 0) volume of arbitrary shape is if the entire boundary surface is maintained at potential . 9. Jackson problem 1.12. Prove Greens reciprocal theorem : If is the potential due to a volume charge density within a volume V and a surface charge density on the conducting surface S bounding the volume V , while is the potential due to another charge distribution and , then Z V d 3 x + Z S ds = Z V d 3 x + Z S da 10. Jackson problem 1.13 11. Jackson problem 1.14 12. Jackson problem 1.17 2...
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This note was uploaded on 01/08/2012 for the course PHYSICS 707 taught by Professor Electrodynamics during the Fall '11 term at LSU.
 Fall '11
 Electrodynamics
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