In a division problem the divisor is `(a^2 + 2a - 1)`, quotient is 5a - 14 and remainder is 35a - 17. Let's find out and write the dividend.

In a division problem the divisor is (x-4), quotient is (x^4 + 4x + 4) and remainder is 3. Let's find out and write the dividend.

If in a division problem the divided is x^4 + x^3y + xy^3 - y^4 and the divisor is x^2 + xy - y^2 , then find the quotient and remainder.

Find the divisions: (-25x^2pq^2) div (-5pq)

The polynomial (x^(3)+px^(2)-x+q) is divisible by (x^(2) - 1) and when it is divided by (x - 2), the remainder is 15. Find the values of p and q.

The product of two positive numbers is frac(14)(15) and their quotient is frac(35)(24) . Lets find the numbers.

Let's write the quotient and the reamainder:- (63x^2 - 19x - 20) div (9x^2 + 5)

Let's write the quotient and the reamainder:- (81x^4 + 2) div (3x - 1)

Let's write the quotient and the reamainder:- (x^2 + 11x + 27) div (x + 6)

On dividing x^(3)-3x^(2)+x+2 by a polynomial g(x) the quotient and remainder were x-2 and -2x+4 , respectively. Find g(x) .

Let's divide:- (2a^4 - a^3 - 2a^2 + 5a - 1) by (2a^2 + a - 3)