If \(| G | = p q\) where p and q are primes that are not necessarily distinct, prove that \(| Z ( G ) | = 1\) or pq.
Center of a group of order $pq$
P-CH9S-050
- Area
- Algebra
- Status
- draft
P-CH9S-050
If \(| G | = p q\) where p and q are primes that are not necessarily distinct, prove that \(| Z ( G ) | = 1\) or pq.