Prove $ 1 \mathrel | a $ for all $ a $.
So far I have $ a = 1 \times a $. I'm pretty sure that is my answer but I don't know how to get there.
Prove $ 1 \mathrel | a $ for all $ a $.
So far I have $ a = 1 \times a $. I'm pretty sure that is my answer but I don't know how to get there.
An integer x divides an integer y if you can write $y = xk$ with k an integer. You can write any integer y as $y = y1$ and therefore 1 divides all integers.