Consider a hollow insulating cylindrical shell (of finite volume) of positive uniform charge density p, inner radius a, and outer radius b. Find the electric field in all three regions: inside the hollow cavity, inside the shell, and outside the shell, using cylindrical symmetry. Re-do the above problem but add an additional line of positive uniform charge density λ down the center of the hollow cylindrical cavity.
Consider a hollow insulating cylindrical shell (of finite volume) of positive uniform charge density p, inner radius a, and outer radius b. Find the electric field in all three regions: inside the hollow cavity, inside the shell, and outside the shell, using cylindrical symmetry. Re-do the above problem but add an additional line of positive uniform charge density λ down the center of the hollow cylindrical cavity.
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Transcribed Image Text:Consider a hollow insulating cylindrical shell (of
finite volume) of positive uniform charge
density p, inner radius a, and outer radius b.
Find the electric field in all three regions: inside
the hollow cavity, inside the shell, and outside
the shell, using cylindrical symmetry. Re-do the
above problem but add an additional line of
positive uniform charge density λ down the
center of the hollow cylindrical cavity.
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