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Consider the ring of polynomials in 2 variables over any field R = K[x,y] a) show that the elements x and y are relatively prime b) Show that it is impossible to write 1 = p(x,y)x + q(x,y)y with p, q in R c) Show that R is not a principal ideal domain Please, help
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@kirbykirby
I know how to do b, part of c but a
good luck?
Let' see ...relative prime means:
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