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Learn to calculate the electric field at varying distances from a uniformly charged spherical shell in this 27-minute physics tutorial. Work through Griffiths Problem 2.7, which requires finding the electric field at distance z from the center of a spherical surface with radius R carrying uniform charge density sigma. Explore both cases where z is less than R (inside the shell) and z is greater than R (outside the shell). Follow along as the instructor demonstrates the mathematical derivation and uses numerical integration techniques to evaluate the final integral. Access the accompanying GlowScript code to visualize the calculations and deepen your understanding of electrostatic field distributions around symmetric charge configurations.
Syllabus
Intro to Electrodynamics: Electric Field due to a Uniform Spherical Shell
Taught by
Dot Physics