Find $\underset{x{c}^{+}}{lim}f(x)$ and $\underset{x{c}^{-}}{lim}f(x)$ for the given function and value of $c.f(x)=(x+14)\frac{|x+8|}{x+8},c=-8\underset{x-8^{+}}{lim}(x+14)\frac{|x+8|}{x+8}=,($Simplify your answer.$)\underset{x-8^{-}}{lim}(x+14)\frac{|x+8|}{x+8}=,($Simplify your answer.$)$ Find $\underset{x{c}^{+}}{lim}f(x)$ and $\underset{x{c}^{-}}{lim}f(x)$ for the given function and value of $c.f(x)=(x+14)\frac{|x+8|}{x+8},c=-8\underset{x-8^{+}}{lim}(x+14)\frac{|x+8|}{x+8}=,($Simplify your answer.$)\underset{x-8^{-}}{lim}(x+14)\frac{|x+8|}{x+8}=,($Simpl