Home / Questions / Use Gausss law in integral form to show that an inverse distance field in spherical coordinates
Use Gauss’s law in integral form to show that an inverse distance field in spherical coordinates, D = Aar /r, where A is a constant, requires every spherical shell of1m thickness to contain 4πA coulombs of charge. Does this indicate a continuous charge distribution? If so, find the charge density variation with r.
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