Let a and g be primitive roots modulo p (where p is an odd prime). Prove that ag is not a primitive root modulo p.
I stumbled upon this problem and was confused about how to solve it, could anyone explain? Thanks!
Let a and g be primitive roots modulo p (where p is an odd prime). Prove that ag is not a primitive root modulo p.
I stumbled upon this problem and was confused about how to solve it, could anyone explain? Thanks!
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