For the function $g$ whose graph is given, state the following. $($If the answer is positive infinite, type $l$; if negative infinite, type $"N"$; and if it does not exist, type $"D".)$

$($a$)\underset{x}{lim}g(x)$

$($b$)\underset{x-}{lim}g(x)$

$($c$)\underset{x3}{lim}g(x)$

$($d$)\underset{x0}{lim}g(x)$

$($e$)\underset{x-2^{+}}{lim}g(x)$

$(f)$ The equations of the asymptotes $($in increasing order$).$

$($a$)($b$)$

$($c$)$

$($d$)($e$)$

$($f$)x=,x=,$ and $x=$

$y=$ and $y=$