Mathematics
Mathematics, 14.08.2020 21:01, exoticbunnylover123

A function f : R β†’ R is said to be periodic if there exists a number k > 0 such that f(x + k) = f(x) for all x ∈ R. Suppose that f : R β†’ R is continuous and periodic. Prove that f is bounded and uniformly continuous on R.

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A function f : R β†’ R is said to be periodic if there exists a number k > 0 such that f(x + k) = f...

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