Let \(G\) be a group of order \(10\) with a normal subgroup of order \(2\). Prove that \(G\) is abelian.
A group of order ten with a normal subgroup of order two is abelian
P-BKS78-14
- Area
- Prelim
- Seen at
- BERKELEY
- Years
- 1978
- Status
- draft
P-BKS78-14
Let \(G\) be a group of order \(10\) with a normal subgroup of order \(2\). Prove that \(G\) is abelian.