A grammar $G$ is in Chomsky-Normal Form (CNF) if all its productions are of the form $A \to BC$ or $A \to a$, where $A,B$ and $C$, are non-terminals and $a$ is a terminal. Suppose $G$ is a CFG in CNF and $w$ is a string in $L(G)$ of length $n$, then how long is a derivation of $w$ in $G$?