In recent years, there has been a growing interest in nonlinear singular elliptic PDEs. We study the existence of positive solutions for quasilinear and singular elliptic problems involving supercritical nonlinearity. Our objective is to prove the existence of positive solutions, focusing on the impact of singular and supercritical nonlinearities on the right-hand side alongside the nonhomogeneous operator. Specifically, for supercritical cases, we prove the existence of solutions in a weak sense. To demonstrate the existence of a weak solution, we utilize the method of sub and supersolution.