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We present an iterative method for solving nonlinear equations. The proposed iterativemethod has optimal order of convergence sixteen in the sense of Kung-Traub conjecture (Kung and Traub, 1974); it means that theiterative scheme uses five functional evaluations to achieve 16(=25-1) order of convergence. The proposed iterative method utilizes one derivative and four function evaluations. Numerical experiments are made to demonstrate the convergence and validation of the iterative method

Four-Point Optimal Sixteenth-Order Iterative Method for Solving Nonlinear Equations