The Composition of Functions | Understanding g(f(x)) and its Simplified Form

Find the composition of the function.f(x)=x^1/3 and g(x)=x Find g(f(x)).

To find the composition g(f(x)), we need to substitute f(x) into the function g(x)

To find the composition g(f(x)), we need to substitute f(x) into the function g(x).

The function g(x) = x does not change the input value. Therefore, we can substitute f(x) directly into g(x) by replacing x with f(x).

Since f(x) = x^(1/3), we can rewrite the composition g(f(x)) as g(f(x)) = g(x^(1/3)).

Substituting f(x) = x^(1/3) into g(x), we get g(f(x)) = g(x^(1/3)) = x^(1/3).

Hence, the composition of the functions f(x) = x^(1/3) and g(x) = x is g(f(x)) = x^(1/3).

More Answers:
Simplifying the Composition of f(x) = 1/x^2 and g(x) = 1/x^3 | Finding f(g(x)) = x^6
Understanding Composition of Functions | Simplifying f(g(x)) = f(x)
Exploring Function Composition | Finding g(f(x)) for g(x) = 1x and f(x) = x^1/2

Error 403 The request cannot be completed because you have exceeded your quota. : quotaExceeded

Share:

Recent Posts

Don't Miss Out! Sign Up Now!

Sign up now to get started for free!