Ratio Of Actual Error To Lagrange Error Bound

The 5th-degree Taylor polynomial for $\ln(1+x)$ centered at $x = 0$ is used to approximate $\ln(1.2)$. If the actual error is $0.001$, what is the ratio of the actual error to the maximum error predicted by the Lagrange error bound, given that $|f^{(6)}(x)| \leq 120$ for $x \in [0, 0.2]$?