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Unformatted text preview: EE 101 Homework 3: DUE NOVEMBER 3TH Thursday 5PM; (THERE IS A COLLECTION HW CABINET MARKED “EE101” IN ROOM 67112 ON THE 6TH FLOOR OF ENGR IV.) 1. Charge is distributed with constant surface charge density σ on a circular disc of radius a lying in the xyplane with center at the origin. Show that the potential at a point on the z axis is given by = 2 ¡ 2 + 2 −   ¢ What is the electric field at that point? What does V become as ‘ a’ becomes very large? What is the smallest value of z for which the potential due to this disc can be calculated as if it were a point charge without making an error greater than 1 percent? 2. a) An infinitely long cylinder has a circular cross section of radius a . It is filled with charge of constant volume density ρ ch . Find E for all points both inside and outside the cylinder. b) An infinitely long hollow cylinder with an inner radius a and an outer radius b is filled with charge whose volume density in cylindrical coordinates is...
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This note was uploaded on 03/30/2012 for the course ELEC ENGR 101 taught by Professor Ozcan during the Fall '11 term at UCLA.
 Fall '11
 Ozcan

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