A function $j(x)$ is continuous everywhere except at $x=2$ and has the following properties. $(5$ points$)$

$\underset{x}{lim}j(x)=-1$ and $\underset{z-}{lim}j(x)=-1$

$\underset{x{2}^{-}}{lim}j(x)=$ and $\underset{x{2}^{+}}{lim}j(x)=-$

$j(0)=0,j(1)=1,j(3)=-3,j(4)=-2$

$j^{\text{'}}(x)>0on(-,2)(2,)$

$j^{\text{'}\text{'}}(x)>0on(-,2)$

A function $k(x)$ is continuous on $(-,-2)(-2,)$ and has the following properties. $(6$ points$)$

$\underset{x}{lim}k(x)=1$ and $\underset{x-}{lim}k(x)=-$

$\underset{x-2^{-}}{lim}k(x)=$ and $\underset{x-2^{+}}{lim}k(x)=-$

$k(-4)=0,k(0)=0,k(4)=6,k(7)=4$

$k^{\text{'}}(x)>0on(-,-2)(-2,4)$

$k^{\text{'}\text{'}}(x)>0on(-,-2)(7,)$