  In this paper we define and study quasipolar general rings (with or without
identity) and extend many of the basic results to the wider class. We obtain
some new characterizations of quasipolar and strongly $\pi$-regular elements by
using quasipolar general rings. We see that quasipolar general rings lies
between strongly $\pi$-regular and strongly clean general rings. Consequently,
we prove that $R$ is pseudopolar if and only if $R$ is strongly $\pi$-rad clean
and quasipolar.
