Show that f is inverse of g and vice-versa, if
\(f(x)=x-6\) and \(g(x)=x+6\)
\(=kx-15\), if \(x=4\)
Evaluate the constant k that makes the function continuous.
Prove that f is onto.
4 and 2i are zeros.
Find an nth-degree polynomial function with real coefficients
Prove that f is one-to-one.
Given an indicated variable:
Solve it for n
Show that \(f(x)=x-6\) and \(g(x)=x+6\) are inverses of each other.