There's only one way

Calculus Level 4

\(f(x)\) is a \(6^\text{th}\) degree polynomial satisfying \(f(1-x)=f(x+1)\) for all real values of \(x\). If \(f(x)\) has four distinct real roots and two real and equal roots, then find the sum of all roots of \(f(x)=0\).

×

Problem Loading...

Note Loading...

Set Loading...