  The dynamics of an electric charge $e$ in presence of a fixed monopole pair
$\pm g$ is considered. Depending on the ratio of the angular momentum to
$e\,g/c$, the effective potential may consist a minimum valley between the
poles or a finite depth well. In the classical limit the charge may be bound to
the poles inside the minimum valley or well. In the quantum theory, due to the
finite barrier between the minimum and the potential at infinity, only
approximate or quasi bound-states are possible. Based on the Rayleigh-Ritz
variational method the energy and eigen-functions are obtained. The
implications on the proposed confining mechanism based on the dual picture of
the so-called Meissner effect is pointed.
