Find a closed form representation for the function defined recursively by ƒ(1)=4 and f(n)=3f(x)+n.

Consider the functions: f(x) = x+3 X-4 and g(x) = . Find the expression for the composition of functions: (f o g)(x) = f(g(x)). Select one: O (1+5x)/(1-4x) -2 O (1+5x)/(x(x-4)) (x-4)/(x+5) O not in the list

Graph the function f(×)=[×] g(×)=[×]-2

Let f(x)= - 1 x2 if x ≤0 if x > 0. 2x+1 Evaluate f(-6) and f(6). F(-6) f(6)