The remainder when `x^100` is divided by `x^2 - 3x + 2` is `ax + b,` then the values of `a & b` are_?

Find the remainder when x^(100) is divided by x^(2)-3x+2

If x^(100) is dividd by (x^(2)-3x+2) then the remainder is (ax-b), then the value of (a-b), is

If the remainder obtained when x^(3)+5x^(2)+ax-7 is divided by x-3 is 47, then find the value of a .

If 2x^(3) + ax^(2) + bx -2 leaves the remainders 7 and 0 when divided by (2x — 3) and (x + 2), respectively, then the values of a and b are respectively:

Consider the polynomial P(x)=3x^(4)-ax^(3)+2ax^(2)-x-b . If the remainder when P(x) is divided by x+1 is 6 and 1 is a zero of P(x) what are a and b ?

Given that the polynomial (x^2 + ax + b) leaves the same remainder when divided by (x -1) or (x + 1 ). What are the values of a and b respectively ?

The remainder when x=1!+2!+3!+4!+......+100! is divided by 240, is :

When x^2 + ax + b is divided by (x - 1) , the remainder is 15 and when x^2 + bx + a is divided by (x + 1), the remainder is - 1, then the value of a^2 + b^2 is:

Polynomial x^3-ax^2+bx-6 leaves remainder -8 when divided by x-1 and x-2 is a factor of it. Find the values of 'a' and 'b'.