We introduce a new iterative method for finding a common element of the set of fixed points of pseudo-contractive mapping, the set of solutions to a variational inclusion and the set of solutions to a generalized equilibrium problem in a real Hilbert space. We provide some results about strongly and weakly convergent of the iterative scheme sequence to a point pin varOmega which is the unique solution of a variational inequality, where Ω is an intersection of set as given by {varOmega }=F(S)cap (A+B)^{-1}(0) cap N^{-1}(0)cap operatorname{GEP}(F,M)neq emptyset . This gives us a common solution. Also, We show that our results extend some published recent results in this field. Finally, we provide an example to illustrate our main result.