When `y^2+my+2=0` us divide by (y-1) then the quotient is f(y) and the remainder is `R_1` . When `y^2+my+2=0` is divided by (y+1) then the quotient is g(y) and the remainder is `R_2` .If `R_1=R_2` then find the value of m

When f(x) is divided by (x-2), the quotient is Q(x) and the remainder is zero.And when f(x) is divided by [Q(x)-1], the quotient is (x-2) and the remainder is R(x). Find the remainder R(x).

When f(x) is divided by (x-2) , the qoutient is Q (x) and the remainder is zero . And when f(x) is divided by [Q(x)-1] , the qoutient is (x-2) and the remainder is R (x) . Find the remainder R (x).

When a fourth degree polynomial f(x) is divided by (x+6) , the quotient is Q(x) and the remainder is -6 . And when f(x) is divided by [Q(x)+1] , the quotient is (x+6) and the remainder is R(x) . Find R(x).

When a third degree polynomial f (x) is divided by (x-3) , the quotient is Q(x) and the remainder is zero . Also when f (x) is divided by [Q(x)+x+1] , the quotient is (x-4) and remainder is R (x) . Find the remainder R(x).

Find the remainder when p(y)=y^3+y^2+2y+3 is divided by y+2.

For natural numbers,when p is divided by d, the quotient is q and the remainder is r .When q is divided by d,the quotient is q and the remainder is r'. Then if p is divided by dd' the remainder is

Find the remainder when p(y)=y^(3)+y^(2)+2y+3 is divided by y+2