Use Gausss law in integral form to show that an inverse distance field in spherical coordinates, D
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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 of 1 m 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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