Express the function in the form f o g.
G(x)= The cube root of (x/1+x)
So, (f 0 g)(x)= f(g(x))= f(cube root of x/1+x)=
I don't know how to finish the problem because it does not give you the information for F(x)???
Nor do I.
To express the function G(x) in the form f o g, we need to find a function f(x) that can be applied to the output of g(x) (which is the cube root of (x/1+x)).
Since the information for f(x) is not provided, let's assume a simple function such as f(x) = x^2. This is just an example, and you can choose any other function you like.
To find (f o g)(x), we substitute g(x) into f(x):
(f o g)(x) = f(g(x)) = f(cube root of (x/1+x))
Substituting g(x) = cube root of (x/1+x):
(f o g)(x) = f(cube root of (x/1+x)) = (cube root of (x/1+x))^2
So, you can express the function G(x) in the form f o g as (f o g)(x) = (cube root of (x/1+x))^2 using the assumed function f(x) = x^2.
Please note that f(x) is not uniquely determined and can be chosen differently based on the given problem or requirements.