  Supersymmetric quantum Hall liquids are constructed on a supersphere in a
supermonopole background. We derive a supersymmetric generalization of the
Laughlin wavefunction, which is a ground state of a hard-core $OSp(1|2)$
invariant Hamiltonian. We also present excited topological objects, which are
fractionally charged deficits made by super Hall currents. Several relations
between quantum Hall systems and their supersymmetric extensions are discussed.
