To rewrite \( \ln m - \ln 44 \) using the Quotient Rule of Logarithms, we can apply the rule which states that:
\[ \ln a - \ln b = \ln\left(\frac{a}{b}\right) \]
In this case, \( a = m \) and \( b = 44 \). Therefore, we can rewrite \( \ln m - \ln 44 \) as:
\[ \ln\left(\frac{m}{44}\right) \]
Looking at the provided options, this corresponds to:
\(\ln\left(\frac{44}{m}\right)\) would actually be the reciprocal of what we've simplified.
The response that matches is: \[ \ln\left(\frac{m}{44}\right) \]
However, since that was not listed, it seems that the closest provided choice based on the Quotient Rule should correctly be:
\[ \ln\left(\frac{m}{44}\right) \]
None of the provided choices exactly match this, but \( \ln\left(\frac{44}{m}\right) \) also follows from the original equation by flipping that ratio. Therefore, if the provided options are taken literally, none are correct.
Thus, the best interpretation here is:
\[ \ln\left(\frac{m}{44}\right) \] is potentially what you are searching for, but please verify if there is an error in the choices given.