For the given function$$f$($x$)$ and the given values of c and $>0,$ find L $=$ lim f$($x$),$ as x$$c

Then determine the largest value for$$delta $>0$ such that $0<|$x$$c$|<$ $|$f$($x$)$L$|<$

f$($x$)=($x$^2-100)/($x$-10),$ c $=10.$ $=0\mathrm{.}08$

The value of L is $\_\_\_\_\_\_\_\_\_$

$($simplify your answer$)$

the largest value for$$delta $>0$ such that $0<|$x$$c$|<$ $|$f$($x$)$L$|<$ $\_\_\_\_\_$

$($simplify your answer. Round to the nearest hundredth as needed.$)$