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Show that the normal component of electrostatic field has a discontinuity from one side of a charged surface to another given by (E-E).= Where

Show that the normal component of electrostatic field has a discontinuity from one side of a charged surface to another given by (E-E).= Where is a unit vector normal to the surface at a point and o is the surface charge density at that point. (The direction of is from side 1 to side 2.) Hence show that just l outside a conductor, the electric field is Show that the tangential component of electrostatic field is continuous from one side of a charged surface to another. [Hint: For (a), use Gauss's law. For, (b) use the fact that work done by electrostatic field on a closed loop is zero.]

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