From Rogawski ET 2e section 10.7, exercise 9.
Find the Maclaurin series for $f(x) = \ln(1 - 6x^5)$.
$$\ln(1-6x^5) = \sum_{n = 1}^{\infty} [\textrm{__________}]$$
On what interval is the expansion valid?
I am not sure how to find a series representation for the natural log. If anyone can show me some helpful steps to solve this problem it would be greatly appreciated. What is the Maclaurin series for $\ln(x)$?