Take a subset of S[x] of R[x] consisting of only constant polynomials, then S[x] will consists of nothing but elements of R..so R can be identified with Subring of R[x] containing constant polynomials Constant polynomials means zero degree polynomials which consists of only coefficients of R with no x
Divido f per g. Siccome f uguale a G per q più r allora deve essere ch ese faccio la differenza deve essere zero. E so che il termine di grado massimo lo divido per quello di grado massimo di g. E poi moltiplica per g poiché sto costruendo il q tale che q per g più r e uguale a f
sir hats off to you
@21:20 What does he mean when he says that "R can be identified with the subring of R[x] consisting of constant polynomials." Please explain.
Take a subset of S[x] of R[x] consisting of only constant polynomials, then S[x] will consists of nothing but elements of R..so R can be identified with Subring of R[x] containing constant polynomials
Constant polynomials means zero degree polynomials which consists of only coefficients of R with no x
The statement is equal to saying “R is a subring of R[x]
@Ajey Chahal no boss , isomorphism is different thing and there is no isomorphism between ring of real no. And ring of polynomial over real.
Notes mil sakte hai kya iske pdf?
Super class
@30:21 It is remainder, not reminder.
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Thanku so much sir
Divido f per g. Siccome f uguale a G per q più r allora deve essere ch ese faccio la differenza deve essere zero. E so che il termine di grado massimo lo divido per quello di grado massimo di g. E poi moltiplica per g poiché sto costruendo il q tale che q per g più r e uguale a f