Figure shows a charged conductor of irregular shape. If \ ( \sigma_{A},\sigma_{B} and \sigma_{C}\) are the surface charge densities at A, B and C respectively, then :

\[\sigma_{A}=\sigma_{B} = \sigma_{C}\]
\[\sigma_{A}<\sigma_{B} < \sigma_{C}\]
\[\sigma_{A}>\sigma_{B} > \sigma_{C}\]
\[\sigma_{A}=\sigma_{B} < \sigma_{C}\]
Solution:
Pointed ends have more surface charge density so,
\[\sigma_{A}>\sigma_{B} > \sigma_{C}\]
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