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Mathematics 15 Online
OpenStudy (etsaget):

Please help me with this one. 12. Let p be prime. Prove that there exists a polynomial f(x) ∈ Q[x] of degree p with Galois group isomorphic to Sp. Conclude that for each prime p with p ≥ 5 there exists a polynomial of degree p that is not solvable by radicals.

OpenStudy (steve816):

What math class is this for????

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