HI i need help for this question prove that,for every positive integer n,there are infinitely many polynomials of degree n in Z[x] that are irreducible in Q. thx
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Originally Posted by math11 HI i need help for this question prove that,for every positive integer n,there are infinitely many polynomials of degree n in Z[x] that are irreducible in Q. thx $\displaystyle x^n - p$ where $\displaystyle p$ is prime.
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