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Uniform continuity problem? 7 mos ago

Please explain whether f(x)=tan x uniformly continuous on the interval [0,1] and also prove that it is not uniformly continuous on [0, pi/2).............thank u...

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Uniform continuity - Wikipedia, the free: Uniform continuity, unlike continuity, 7 Relations with the extension problem; 8 Generalization to topological vector spaces; 9 Generalization to uniform spaces;

Uniform Continuity Problems? - Yahoo! Answers: I have a few problems on uniform continuity that I hope to gain some insight into. I understand the differences between continuity and uniform continuity

Uniform continuity - Exampleproblems: In mathematical analysis, a function f(x) is called uniformly continuous if, roughly speaking, small changes in the input x affect small changes in the output f(x

Please help with uniform continuity problem? -: Best Answer: The previous answer is incorrect. A fun ction is continuous at point y if, for every epsilon > 0, there is a delta > 0 such that magnitude (f

real analysis - a problem on uniform continuity -: a problem on uniform continuity. Then you have uniform continuity on $[a,b]$ by Heine-Cantor and hence uniform continuity over the whole $\mathbb R$. (b)

calculus - another uniform continuity problem (is: I'm trying to understand this whole concept of uniform continuity. I've read the wikipedia article, I've gone through the section about it in my textbook, I've

Real Analysis : Uniform Continuity (3 Problems): Real Analysis : Uniform Continuity (3 Problems) Determine whether the following functions are uniformly continuous on the indicated intervals. f(x)=

uniform continuity problem unsolved - Math Help: prove that f(x)=sinx/x is a uniformly continous in R. What is your difficulty? Do you know the definition of "uniformly continuous"?

Uniform continuity problem? - Yahoo! Answers India: Uniform continuity problem? Please explain whether f(x)=tan x uniformly continuous on the interval [0,1] and also prove that it is not uniformly

Uniform Continuity - The University of Kansas: Uniform Continuity Recall that if fis continuous at x but we might expect problems with uniform continuity since this function is unbounded on its domain