Let be a group. Suppose that for some a,b in G and n is a positive integer we have a^n * b = a * b^n Show that: b^
Posted: Tue Sep 07, 2021 7:52 am
Let <G,*> be a group. Suppose that for some a,b in G
and n is a positive integer we have a^n * b = a * b^n
Show that: b^n * a = b * a^n
and n is a positive integer we have a^n * b = a * b^n
Show that: b^n * a = b * a^n