#### Answer

B. 1 and 2

#### Work Step by Step

We know that logarithms with base $e$ are natural logarithms, and $ln(x)$ is equivalent to $log_{e}x$.
Therefore, $ln(6.3)=log_{e}6.3$.
We know that for all positive numbers $a$ (where $a\ne1$), and all positive numbers $x$, $y=log_{a}x$ means the same as $x=a^{y}$.
Therefore, $log_{e}6.3=x$ is equivalent to $e^{x}=6.3$. So, we know that $log_{e}6.3$ must be between 1 and 2, because $e^{1}\approx2.718$ and $e^{2}\approx7.389$.