This problem tests calculating new functions from old ones:
From the table below calculate the quantities asked for:

\(x\)	\(-1\)	\(-5\)	\(4\)	\(-2\)	\(2\)	\(10\)
\(f(x)\)	\(4\)	\(184\)	\(-41\)	\(19\)	\(-5\)	\(-821\)
\(g(x)\)	\(-2\)	\(-130\)	\(68\)	\(-10\)	\(10\)	\(1010\)
\(f'(x)\)	\(-9\)	\(-97\)	\(-34\)	\(-22\)	\(-6\)	\(-262\)
\(g'(x)\)	\(4\)	\(76\)	\(49\)	\(13\)	\(13\)	\(301\)

\(f(-1)/( g(-1) +5)\)
\((fg)(2)\)
\((f+g)'(-1)\)
\((f/g)'(-1)\)
If \(h(x)=g(f(x))\), calculate \(h'(2)\).