If ah is a coset in g, then | point o a must belong to ah o a can't belong to ha o a can't belong to ah o a must belong to ah but not in ha cycles (12 3) and (1

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Supriya shiwani
a must belong to aH and second qestion inverse of each other
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Deepak singh
in first question - a always belongs to aH ( by property of coset ) , so option i is true . and in second question- order of (123) and (132) are 3 , so can't be transposition...
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Piyush
a must belong to aH , as H is a subgroup implies identity belongs to H , so a.e = a belong to aH Inverse of each other.
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Piyush
a must belong to aH , as H is a subgroup implies identity belongs to H , so a.e = a belong to aH Inverse of each other.
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Piyush
a must belong to aH , as H is a subgroup implies identity belongs to H , so a.e = a belong to aH Inverse of each other.
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Piyush
a must belong to aH , as H is a subgroup implies identity belongs to H , so a.e = a belong to aH Inverse of each other.
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Piyush
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