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We extend the notion of Dirac oscillator in two dimensions, to construct aset of potentials. These potentials becomes exactly and quasi-exactly solvablepotentials of non-relativistic quantum mechanics when they are transformed intoa Schr\"{o}dinger-like equation. For the exactly solvable potentials,eigenvalues are calculated and eigenfunctions are given by confluenthypergeometric functions. It is shown that, our formulation also leads to thestudy of those potentials in the framework of the supersymmetric quantummechanics

SPECTRUM OF THE RELATIVISTIC PARTICLES IN VARIOUS POTENTIALS