On approximation of continuous function f є Hα by (C, 2) (E, q) means of its Fourier series

Abstract

In this paper we define the Hölder continuous is a real or complex valued function and satisfies Euclidean space. Further we extend the result of Rathore and Shrivastava “on the degree of approximation of function belonging to weighted (Lp, ξ(t)) class by (C, 2) (E, q) means of Fourier series”. We establish a new theorem on “approximation of function belonging to Hӧlder Metric by product summability is more generalized method of Cesặro mean of second order and Euler mean of its Fourier series” has been proved.