Show $\exists$ $f,g$ uni. cont. on $(0,1)$ with $g(x)>0$, $\forall x \in (0,1)$, s.t. $f/g$ is not uni. cont. on $(0,1)$
Show $\exists$ $f,g$ uni. cont. on $(0,1)$ with $g(x)>0$, $\forall x \in (0,1)$, s.t. $f/g$ is not uni. cont. on $(0,1)$
$f(x)=1,g(x)=x$?