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a nice problem for u
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find all positive integers like n such that \[\frac{n^3+1}{n-1}\] is a positive integer too
\[\frac{n^3+1}{n-1}=\frac{n^3-1+2}{n-1}=\frac{(n-1)(n^2+n+1)+2}{n-1}=n^2+n+1+\frac{2}{n-1}\]
so positive solutions would be for: n - 1 = 1 => n = 2 n - 1 = 2 => n = 3
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