# Prove that R is a finitely generated S-module

## Homework Statement

Let S be a subring of the ring R=$$\mathbb{C}[t]$$ which properly contains $$\mathbb{C}$$. Prove that R is a finitely generated S-module.

## The Attempt at a Solution

Not sure where to start.

## Answers and Replies

Does it have to do with presentation matrices?

HallsofIvy