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(3) (9 marks) Show that every group of order 55 has both a subgroup of order 5 and a subgroup of order 11.

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Answer #1

given G be a group of onden 55 since 11 cand 5 55 = 1185 and ane prime numsen both hence There is subgroup ols unden 5 and o6

I use definition of order to solve this problem

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