How do I compute the Taylor series for $\ln(9x^2-10x+4)$ centered at zero in the form of a summation?
I've tried all the possible methods that I generally use to compute a Taylor series but none of them worked. All the Taylor series that I've done before are able to transform into the summation form because there were always some type of order that I'm able to identify. However, after computing the derivatives for this function centered at zero, there is no order at all.
What are some of the steps that I can take to solve this problem?