Show that if n = pq, with p and q primes and q > p and q
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Show that if n = pq, with p and q primes and q > p and q ≡ 1 (mod p ), then there is exactly one nonabelian group (up to isomorphism) of order n. Recall that the q - 1 nonzero elements of Zq form a cyclic group Zq* under multiplication modulo q.
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Let G be a group of order pq for p and q primes q p and q 1mod p By Sylow theory G contains a no...View the full answer
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