Let G be a group of order pq where p and q are distinct primes. Prove that G is soluble. Can you give me some instructions on this question by using Sylow's theorem please? Many thanks
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Originally Posted by dangkhoa Let G be a group of order pq where p and q are distinct primes. Prove that G is soluble. Can you give me some instructions on this question by using Sylow's theorem please? Many thanks If the group is abelian, otherwise suppose there exists a normal Sylow subgroup. and then is an abelian series for . Tonio
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