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Question Number 49235 by cesar.marval.larez@gmail.com last updated on 04/Dec/18

Let A a conmutative ring with 1   (not necessarily a whole domain).  Study the structure that has A(x)   with the usual operations  Is it a ring always?  Is it a whole domain?  How are the units?

$${Let}\:{A}\:{a}\:{conmutative}\:{ring}\:{with}\:\mathrm{1}\: \\ $$$$\left({not}\:{necessarily}\:{a}\:{whole}\:{domain}\right). \\ $$$${Study}\:{the}\:{structure}\:{that}\:{has}\:{A}\left({x}\right)\: \\ $$$${with}\:{the}\:{usual}\:{operations} \\ $$$${Is}\:{it}\:{a}\:{ring}\:{always}? \\ $$$${Is}\:{it}\:{a}\:{whole}\:{domain}? \\ $$$${How}\:{are}\:{the}\:{units}? \\ $$

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