I'm having trouble on how to approach this problem
Prove that if $p\le n$, then $p$ does not divide $n! + 1$ ($p$ is prime and $n$ is an integer).
I'm having trouble on how to approach this problem
Prove that if $p\le n$, then $p$ does not divide $n! + 1$ ($p$ is prime and $n$ is an integer).
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$p$ divides $n!$. So it cannot divide $n!+1$.