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2. Consider a coaxial configuration of two infinite cylinders shown below. The inner cylinder has a radius R, and is charged with linear charge density
2. Consider a coaxial configuration of two infinite cylinders shown below. The inner cylinder has a radius R, and is charged with linear charge density +1. The thin outer shell has a radius R2 and is charged with linear chare density -21. Let the origin of our coordinate system be placed at the center of the inner cylinder. a. Draw a reasonable Gaussian surface for this configuration. -24 R2 b. What is the electric field along the center line of the coaxial cylinders. In other words, what is E(r = 0)? Justify your response using Gauss's law. c. Starting with Gauss's law, show that the electric field for the coaxial cylinders where R1 Rz
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