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Show that if (the rest of the proof is coming in a comment because I need to insert an equation)
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Show that if \[f(x) = a_{n}x ^{n} + a _{n-1}x ^{n-1} + ... + a _{1}x + a _{0}\] where n is >= 1 and the coefficients are integres, then there is a positive integer y such that f(y) is composite.
God, I can't take this suspence! :-D
The hint is to prove by contradiction.
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