Lebl-Basic-Analysis-I · Problem 3.4.3

Continuous Functions

Mathematics · uniform-continuity

Problem

Show that f:(c,∞)→Rf : (c, \infty) \to \mathbb{R} for some c>0c > 0 and defined by f(x):=1/xf(x) := 1/x is Lipschitz continuous.

Related theory

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