  It is well-known that coordinates of a charged particle in a monopole
background become noncommutative. In this paper, we study the motion of a
charged particle moving on a supersphere in the presence of a supermonopole. We
construct a supermonopole by using a supersymmetric extension of the first Hopf
map. We investigate algebras of angular momentum operators and supersymmetry
generators. It is shown that coordinates of the particle are described by fuzzy
supersphere in the lowest Landau level. We find that there exist two kinds of
degenerate wavefunctions due to the supersymmetry. Ground state wavefunctions
are given by the Hopf spinor and we discuss their several properties.
