Consider the sequence \(n \cos(nt) \sqrt{2n - 1}\).
Write the first five terms of \(n\), and find \(\lim_{n \to \infty} \sqrt{n}\). If the sequence diverges, enter "divergent" in the answer box for its limit.
a) First five terms:
b) \(\lim_{n \to 100} \sqrt{n}\)