Give examples of polynomials p(x), g(x), 9(x) and r(x), which satisfy the division algorithm and
deg q(x)= deg r(x)

Give examples of polynomials p(x), g(x), 9(x) and r(x), which satisfy the division algorithm and deg r(x)=0

Give examples of polynomials p(x), g(x), 9(x) and r(x), which satisfy the division algorithm and deg p(x) = deg q(x)

Give examples of polynomials p(x), g(x), g(x) and r(x), which satisfy the division algorithm and (i) degp(x)=degq(x) (ii)degq(x)=degr(x) (iii) degr(x)=0

Give an example of polynomials f(x),g(x),q(x) and r(x) satisfying f(x)=g(x)dot q(x)+r(x), where degree r(x)=0

On dividing a polynomial p(x) by a non-zero polynomial q(x) , let g(x) be the quotient and r(x) be the remainder then = q(x)* g(x) + r(x), where

Divide the polynomial f(x)=3x^(2)-x^(3)-3x+5 by the polynomial g(x)=x-1-x^(2) and verify the division algorithm.

If on division of a non-zero polynomial p(x) by a polynomial g(x), the remainder is zero, what is the relation between the degrees of p(x) and g(x)?

If on division of a polynomial p(x) by a polynomial g(x), the quotient is zero, what is the relation between the degrees of p(x) and g(x)?

If on division of a polynomial p(x) by a polynomial g(x), the quotient is zero, what is the relation between the degrees of p(x) and g(x)?