Show that $x^p$ is not uniformly continuous on $(0, +\infty)$
I was able to show that it was continuous if $p \leq 1$, but I'm having trouble showing that it can't be uniformly continuous if $p > 1$.
Show that $x^p$ is not uniformly continuous on $(0, +\infty)$
I was able to show that it was continuous if $p \leq 1$, but I'm having trouble showing that it can't be uniformly continuous if $p > 1$.
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