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We introduce a new iterative scheme for finding a common element of infinitely nonexpansive mappings, the set of solutions of a mixed equilibrium problems, and the set of solutions of the variational inequality for an &#x03B1;-inverse-strongly monotone mapping in a Hilbert Space. Then, the strong converge theorem is proved under some parameter controlling conditions. The results of this paper extend and improve the results of Jing Zhao and Songnian He(2009) and many others. Using this theorem, we obtain some interesting corollaries

Strong Convergence for Mixed Equilibrium Problems of Infinitely Nonexpansive Mappings