Find Functions $g$ And $h$ Such That $f(x)=g(h(x))$
- $f(x)=e^{6 x+8}$ A) $g(x)=\ln x, h(x)=6 x+8$

Multiple Choice

Find functions $g$ and $h$ such that $f(x) =g(h(x) )$ .
- $f(x) =e^{6 x+8}$

A) $g(x) =\ln x, h(x) =6 x+8$
B) $g(x) =e^{6 x}, h(x) =x+8$
C) $g(x) =e^{x}, h(x) =6 x+8$
D) $g(x) =6 x+8, h(x) =e^{x}$