Consider the graph of the function $f$ below:

Use this graph to complete the following table. If $f(x)$ is not defined, write ND$.$ If a limit doesn't exist, write DNE. Use Y or N to indicate whether or not $f$ is continuous at $x.$ Where $f$ is discontinuous, classify the discontinuity $($removable$,$ infinite, or jump$)$

$\backslash$table$[[,$Left$-$hand Limit,Right$-$hand Limit,Limit,Continuous?$/$Type$],[f(-8)=-3,\underset{x-8^{-}}{lim}f(x)=-6,\underset{x-8^{}}{lim}f(x)=-6,\underset{x-8}{lim}f(x)=-6,$removable$],[f(-2)=3,\underset{x-2^{-}}{lim}f(x)=3,\underset{x-2^{}}{lim}f(x)=,\underset{x-2}{lim}f(x)=$ DNE,infinite$],[f(6)=5,\underset{x{6}^{-}}{lim}f(x)=2,\underset{x{6}^{}}{lim}f(x)=5,\underset{x6}{lim}f(x)=$ DNE,jump$],[f(10)=0,\underset{x{10}^{-}}{lim}f(x)=0,\underset{x{10}^{}}{lim}f(x)=0,\underset{x10}{lim}f(x)=0,$continuous$]]$