Find the sum of all prime numbers less than $75$ that can be factors of $n^2-3$ such that $n≥2$.
On trying small values of $n$, I found that $2,3,11,13,7,19,67,43,31$ can be prime factors of $n^2-3$ but I'm not sure that these are the only answers.
Find the sum of all prime numbers less than $75$ that can be factors of $n^2-3$ such that $n≥2$.
On trying small values of $n$, I found that $2,3,11,13,7,19,67,43,31$ can be prime factors of $n^2-3$ but I'm not sure that these are the only answers.
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