  Lorentz proposed a classical model of electron in which electron was assumed
to have only 'electromagnetic mass'. We modeled electron as charged anisotropic
perfect fluid sphere admitting non static conformal symmetry. It is noticed
that the pressure and density fail to be regular at the origin but effective
gravitational mass is regular everywhere and vanishes at the limit r->0 i.e. it
does not have to tolerate the problem of singularity. Further, we have matched
interior metric with exterior (Reissner-Nordstr\"om) metric and determine the
values of the parameters k and r_0 (occurring in the solutions) in functions of
mass, charge and radius of the spherically symmetric charged objects i.e.
electron.
