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Prove that polynomial ring of 2 independent variables over field is not a PID.
Is Z[X] a PID ?
Prove that all ideals in field are trivial.
Prove that every ideal with invertible element inside is trivial ideal of a given ring.
Find quotient ring Z_4[x]/(x*x+1), and define its group of units.
Find quotient ring Q[x]/(x^4-10x*x+1), and find number field which it is isomorphic.
Find quotient ring Q[x]/(x*x-2), and find number field which it is isomorphic.
Examine Z[i]/(3) on being a field. How many elements it has?
Examine Z[i]/(2) on being a field. How many elements it has?
What is x^2 - x + 20?
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