  This study generalizes the supersymmetric coherent states introduced by
Aragone and Zypman in 1986. The Hamiltonian of the supersymmetric quantum
harmonic oscillator leads to the definition of the generalized supersymmetric
annihilation operators as a 3-parameter family. Their eigenstates are the
generalized supercoherent states, which can be calculated explicitly for three
relevant regions of parameter space. The uncertainty in position and momentum
is discussed, with specific concentration on where the uncertainty is
saturated, where it is bounded, and where it is unbounded.
