Question 33
About a monic polynomial $p(x)$ of degree $n \ge 2$ is known that all its complex roots $\alpha$ are real and satisfy $\alpha \le 1$ and that $p(2) = 3^n$. Which values can $p(1)$ have?
(A monic polynomial $p(x)$ of degree $n$ is one whose coefficient of $x^n$ is equal to one.)
(A monic polynomial $p(x)$ of degree $n$ is one whose coefficient of $x^n$ is equal to one.)