Question

Let f(x)=(6x^3-7)^3 and g(x)=6x^3-7
Given that f(x)=(h*g)(x), find h(x).

Answer 1

So divide f(x) by g(x)

Answer 2

and you will have h(x)

Answer 3

\[f(x)/g(x)=h(x)\]

Answer 4

f(x) = (h*g)(x)
f(x)=h(x)* g(x)
f(x)/g(x)=h(x)
now put the equation in it and solve for h(x).

Answer 5

thank you all

Answer 6

\[(6x ^{3}-7)^{3}/(6x ^{3}-7)=( 6x ^{3}-7)^{2}\]

Answer 7

and that is your h(x)

Answer 8

thanks

Answer 9

thanks to openstudy