Write out the sum.
\[
\sum_{k=5}^{n}(-1)^{k} \ln k
\]

Find the first, second, third, and last terms of the sum.
\[
\sum_{k=5}^{n}(-1)^{k} \ln k=\square+\square+\square+\cdots+\square
\]
(Type an exact answer in simplified form.)

Step 1 ：Define the sum as \(\sum_{k=5}^{n}(-1)^{k} \ln k\)

Step 2 ：Calculate the first term by substituting \(k = 5\) into the sum expression, which gives \(-\ln 5\)

Step 3 ：Calculate the second term by substituting \(k = 6\) into the sum expression, which gives \(\ln 6\)

Step 4 ：Calculate the third term by substituting \(k = 7\) into the sum expression, which gives \(-\ln 7\)

Step 5 ：Calculate the last term by substituting \(k = n\) into the sum expression, which gives \((-1)^n \ln n\)

Step 6 ：\(\boxed{\text{The first term is } -\ln 5, \text{ the second term is } \ln 6, \text{ the third term is } -\ln 7, \text{ and the last term is } (-1)^n \ln n}\)