To condense the expression \( \ln 11 - 3 \ln p \) using the properties of logarithms, we can apply the second property mentioned, which is:
\[ \log_b(m/n) = \log_b(m) - \log_b(n). \]
Additionally, we can use the first property that allows us to express \( k \log_b(m) \) as \( \log_b(m^k) \).
Starting with the expression:
\[ \ln 11 - 3 \ln p, \]
we can use the property \( k \log_b(m) = \log_b(m^k) \) on \( -3 \ln p \):
\[ \ln 11 - \ln(p^3). \]
Now, applying the property of logarithms about the difference, we can combine the two logarithms:
\[ \ln\left(\frac{11}{p^3}\right). \]
Therefore, the condensed form of \( \ln 11 - 3 \ln p \) is:
\[ \ln\left(\frac{11}{p^3}\right). \]
So the correct response is:
ln\( \left( \frac{11}{p^3} \right) \).