1. The problem statement, all variables and given/known data
Let n be any odd integer. Prove that 1 is the only "common" divisor of the integers n and n+2.
3. The attempt at a solution
I don't think I understand the question.
The few notes I have state d| (n+2 )- n
This resembles n+2 ##\equiv## n mod d , but I don't see the connection.
The congruency means that n+2 and n share the same remainder.
Any help?
Let n be any odd integer. Prove that 1 is the only "common" divisor of the integers n and n+2.
3. The attempt at a solution
I don't think I understand the question.
The few notes I have state d| (n+2 )- n
This resembles n+2 ##\equiv## n mod d , but I don't see the connection.
The congruency means that n+2 and n share the same remainder.
Any help?
0 commentaires:
Enregistrer un commentaire