  Using the method of the "exact discretization" of the Schr\"odinger equation,
we propose a particular discretized version of the N=2 Supersymmetric Quantum
Mechanics. After defining the corresponding shape invariance condition, we show
that the energy spectra and wavefunctions for discretized Quantum Mechanical
systems can be found using the technique of N=2 Supersymmetric Quantum
Mechanics exactly the same way as it is done for their continuous counterparts.
As a demonstration of the present method, we find the energy spectrum for a
discretized Coulomb potential and its ground state wave function.
