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Starting with Gauss's Law, derive an expression for the electric field a distance r from the axis of an infinitely long thin rod with a uniform linear charge density X. Assume that r is greater than the radius of the rod. (Derive means a series of logical algebraic steps to give a desired formula.) Do your derivation neatly and legibly on your worksheets. Draw a diagram of your surface. In the space below, enter (1) the equation of your derivation that comes right after Gauss's Law, when you have eliminated the integral, and (2) enter your final expression for E. Entering Greek symbols is difficult in canvas so use the words "lambda" instead of X, "pi" instead of T, and "eo" instead of €o

Starting with Gauss's Law, derive an expression for the electric field a distance r from the axis of an infinitely long thin rod with a uniform linear charge density X. Assume that r is greater than the radius of the rod. (Derive means a series of logical algebraic steps to give a desired formula.) Do your derivation neatly and legibly on your worksheets. Draw a diagram of your surface. In the space below, enter (1) the equation of your derivation that comes right after Gauss's Law, when you have eliminated the integral, and (2) enter your final expression for E. Entering Greek symbols is difficult in canvas so use the words "lambda" instead of X, "pi" instead of T, and "eo" instead of €o

College Physics
College Physics
11th Edition
ISBN:9781305952300
Author:Raymond A. Serway, Chris Vuille
Publisher:Raymond A. Serway, Chris Vuille
Chapter1: Units, Trigonometry. And Vectors
Section: Chapter Questions
Problem 1CQ: Estimate the order of magnitude of the length, in meters, of each of the following; (a) a mouse, (b)...
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Starting with Gauss's Law, derive an expression for the electric field a distance r from the axis of an infinitely long thin rod with a uniform linear charge density X. Assume that r is greater than the radius of the rod. (Derive means a series of logical algebraic steps to give a desired formula.) Do your derivation neatly and legibly on your worksheets. Draw a diagram of your surface. In the space below, enter (1) the equation of your derivation that comes right after Gauss's Law, when you have eliminated the integral, and (2) enter your final expression for E. Entering Greek symbols is difficult in canvas so use the words "lambda" instead of A, "pi" instead of T, and "eo" instead of eo Edit Format Table 12pt v Paragraph v BIUE
Transcribed Image Text:Starting with Gauss's Law, derive an expression for the electric field a distance r from the axis of an infinitely long thin rod with a uniform linear charge density X. Assume that r is greater than the radius of the rod. (Derive means a series of logical algebraic steps to give a desired formula.) Do your derivation neatly and legibly on your worksheets. Draw a diagram of your surface. In the space below, enter (1) the equation of your derivation that comes right after Gauss's Law, when you have eliminated the integral, and (2) enter your final expression for E. Entering Greek symbols is difficult in canvas so use the words "lambda" instead of A, "pi" instead of T, and "eo" instead of eo Edit Format Table 12pt v Paragraph v BIUE
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