Enter $TorFin$ each answer space below $to$ indicate whether the corresponding statement $is$ true $or$ false.

$If\underset{x4}{lim}f(x)=$ and $\underset{x4}{lim}g(x)=,$ then $[f(x)-g(x)]=0$

$Ifp(x)is$ a polynomial, then the $limit\underset{x6}{lim}p(x)isp(6)$

$Iff(x)is$ continous $ata,$ then $f(x)is$ differentiable $ata$

$Iff\text{'}(6)$ exisits then the $limit\underset{x6}{lim}f(x)isf(6)$

$If\underset{x4}{lim}f(x)=5$ and $\underset{x4}{lim}g(x)=0,$ then $lim[\frac{f(x)}{g(x)}]$ does not exist