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a. Let sigma= (1234)(1345)(1579) in S9 find the order of sigma2020. b. Let sigma= (1234)(1345)(1579) in...

a. Let sigma= (1234)(1345)(1579) in S9 find the order of sigma2020.

b. Let sigma= (1234)(1345)(1579) in S9. Is sigma even or odd?

c. Let sigma= (1234)(1345)(1579) in S9 write sigma(inverse) as a product disjoint cycles ?

d. Find a non cyclic subgroup of A9 that has order 4?

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Answer #1

6 = order of 3 o(o)=6 оо 2020 1) (6,68336 2020 I.4 a 2020 ot Now (124379) are (174) (293) 2020 = 3

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