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(a) There is a long uniformly charged cylinder having a volume charge density of `rho C//m^3`. Radius of the cylinder is R. Find the electric field at a point at a distance x from the axis of the cylinder for following cases (i) x lt R (ii) x gt R What is the maximum field produced by the charge distribution at any point? (b) The cylinder described in (a) has a long cylindrical cavity. The axis of cylindrical cavity is at a distance a from the axis of the charged cylinder (see figure). Find electric field inside the cavity. |
Answer» Correct Answer - (a). (i) `(rhox)/(2epsilon_(0)x)` (ii) `(rhoR^(2))/(2epsilon_(0)x)` field at the surface is maximum `E_(max)=(rhoR)/(2epsilon_(0))` (b). `vecE=(rhoveca)/(2epsilon_(0))` |
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