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Unformatted text preview: 8) Qualitatively interpret Gauss’s integral law for electric fields in free space. 9) Explain what symmetry conditions must apply to the static charge distributions in order for Gauss’s integral law for free space E fields to be practically useful. 10) Define what a Gaussian surface is. 11) Recognize that linear superposition applies to E-fields in free space. 12) Explain what the basic types of electric charge densities are ( q , ± v , s , and l ) and why charge density functions are useful in macroscopic EM theory. 13) Apply Gauss’s law to the basic symmetric, static charge distributions: a. Point b. Spherical c. Circular cylindrical d. Planar...
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This note was uploaded on 11/22/2010 for the course ECSE ecse 351 taught by Professor Dennis during the Winter '07 term at McGill.
- Winter '07