Find f(x) and g(x) such that h(x) = $(f \circ g)(x)$.
-$$h ( x ) = ( - 8 x - 9 ) ^ { 6 }$$
A) $f ( x ) = - 8 x - 9 , g ( x ) = x ^ { 6 }$
B) $f ( x ) = ( - 8 x ) ^ { 6 } , g ( x ) = - 9$
C) $f ( x ) = x ^ { 6 } , g ( x ) = - 8 x - 9$
D) $f ( x ) = - 8 x 6 , g ( x ) = x - 9$

Question

Quizplus · Accepted Answer

The composition $(f \circ g)(x)$ means applying $g(x)$ first and then $f$ to the result. Here, $g(x) = -8x - 9$ is applied first, and then $f(x) = x^6$ is applied to the result, matching the given $h(x) = (-8x - 9)^6$.

Find F(x) and G(x) Such That H(x) = (f∘g)(x)(f \circ g)(x)(f∘g)(x)

Find F(x) and G(x) Such That H(x) = $(f \circ g)(x)$