In the present paper, we introduce a modification of the Meyer-König and Zeller (MKZ) operators which preserve the test functions f0(x) = 1 and f2(x)= x2, and we show that this modification provides a better estimation than the classical MKZ operators on the interval [1/2, 1) with respect to the modulus of continuity and the Lipschitz class functionals. Furthermore, we present the r-th order generalization of our operators and study their approximation properties.
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