Looking for reference to solve a problem (representation theory, I think)

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This question appeared on an algebra qualifying exam:

Let $R$ be the group algebra $\mathbf{C}[S_3]$. How many nonisomorphic, irreducible, left modules does $R$ have and why?

Would I be able to find how to answer this in Serre's representation theory book? If so, is it in part 2 or part 3?

Thanks...