- #1
Dawson64
- 5
- 0
This isn't homework, it was proposed by a professor of mine and I'm dying here because the hint makes no sense to me
Let G be an abelian group of order 540, what is the largest possible number of subgroups of order 3 such a group G can have?
He said to classify abelian groups of order 27, but I'm not sure how that's related. Anyone know how to solve this?
Let G be an abelian group of order 540, what is the largest possible number of subgroups of order 3 such a group G can have?
He said to classify abelian groups of order 27, but I'm not sure how that's related. Anyone know how to solve this?