Prove that product of two primitive polynomials is primitive
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More generally, the content of a product of polynomials is the product of their contents. Irreducibility statement: Let R be a unique factorization domain and F its field of fractions. A non-constant polynomial in is irreducible in if and only if it is both irreducible in and primitive in .
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Step-by-step explanation:
product of two primitive polynomials is primitive
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