Let F R Gt R Be A Continuous Tperiodic Function Show That F Is Uniformly Continu

Let f : R → R be a continuous, T −periodic function.

Show that f is uniformly continuous on its domain.

We recall that a function f : R → R is T−periodic if for every x ∈ R,

f (x + T ) = f (x).

Let f : R —> R be a continuous, T—periodic function.Show that f is uniformly continuous on its domain.We recall that a function f : R —> R is T—periodic if for every :1: E R, f(iv+T) = flit)-

 

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