Question

A uniformly charged solid cylinder of radius a and length L carries a total charge Q. Assuming the observation point lies at a distance x from the centre of the cylinder along its axis and that equation, derive an expression for the electric field on the axis of the cylinder. Discuss the limiting case when equation.

19 Jan 2026
Answer :
Word Count : 304
Consider a solid cylinder of radius (a) and length (L) uniformly charged with total charge (Q). The volume charge density is [ \rho=\frac{Q}{\pi a^{2}L}. ] Choose the axis of the cylinder as the (x)-axis, with the origin at its center. The electric field is required at a point on the axis at a distance (x) from the center. Treat the cylinder as a stack
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