Prove that the function f : (0,1) ? R defined by f(x) = sin(1/x) is continuous but not uniformly continuous on (0, 1). You may assume continuity of the sine function
$Prove that the function $ f:(0,1) \rightarrow \mathbb{R} $ defined by $ f(x)=\sin (1 / x) $ is continuous but not uniform$

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