Find all the integers $n$ with $22\mid n^2+n-2$
I have tried gcd but I have no idea how to solve this
Thank you :)
Note that $n^2+n-2$ is really $(n+2)(n-1)$ which is always divisible by $2$, and only by $11$ when $n\equiv1$ or $9\mod11$.
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Note that $n^2+n-2$ is really $(n+2)(n-1)$ which is always divisible by $2$, and only by $11$ when $n\equiv1$ or $9\mod11$.