By arguments similar to those used in the examples of this section, convince yourself that every nontrivial
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By arguments similar to those used in the examples of this section, convince yourself that every nontrivial group of order not a prime and less than 60 contains a nontrivial proper normal subgroup and hence is not simple. You need not write out the details.
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As pgroups groups of these orders are not simple by Theorem 368 4 8 9 16 25 27 32 49 As groups of order pq groups of these orders are not simple by Th...View the full answer
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