Question

if p is a prime number and G is group of order p^n ​

Answer 1

$\Huge\mathcal\red{Answer !}$

In this video we prove that if G is a finite group whose order is a prime number p, then G is cyclic and every non identity element is a generator. Since G has p-1 non identity elements this means G has p-1 generators. This result is a consequence of Lagrange's Theorem

Answer 2

Answer:

i don't know

sorry plzz mark the brainliest