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The current paper deals with a modified form of the Baskakov–Schurer–Szasz–Stancu operators which preserve e−2ax$e^{-2ax}$ for a>0$a>0$. The uniform convergence of the modified operators is shown. The rate of convergence is investigated by using the usual modulus of continuity and the exponential modulus of continuity. Then Voronovskaya-type theorem is given for quantitative asymptotic estimation.

Approximation properties of generalized Baskakov–Schurer–Szasz–Stancu operators preserving e − 2 a x , a > 0 $e^{-2ax}, a>0$