  We construct supersymmetric (SUSY) generalized MIC-Kepler system and show
that the systems with half integral Dirac quantization condition \mu= \pm{1/2},
\pm{3/2}, \pm{5/2},..... belong to a SUSY family (hierarchy of Hamiltonian)
with same spectrum between the respective partner Hamiltonians except for the
ground state. Similarly, the systems with integral Dirac quantization condition
\mu =\pm 1,\pm 2, \pm 3,...... belong to another family. We show that, it is
necessary to introduce additional potential to MIC-Kepler system in order to
unify the two families into one. We also reproduce the results of the
(super-symmetric) Hydrogenic problem in our study.
