To find the nth derivative of the function f(x) = x^n/(1-x), the initial attempt yielded the first derivative, but further steps are needed to derive a general formula. Participants suggest taking several derivatives to identify a pattern, which can lead to a formula for the nth derivative. It is clarified that the task is to find the formula rather than prove it through induction. Additionally, using the series expansion of 1/(1-x) may provide useful insights for deriving the nth derivative. Understanding the pattern from initial derivatives is crucial for solving the problem effectively.