\dfrac{6x^2-4x}{2x}
Chapter 10 · Division
Chapter challenge
Ten problems drawn from every lesson in the chapter. Get each one right on your first try for a perfect score. A new set is drawn each time.
From Dividing a Polynomial by a Monomial, exercise 1
Divide each term by the monomial.
From Long Division of Polynomials, exercise 18
Divide. Give the quotient and the remainder (0 if it divides exactly).
Divide 4a^3+1+a^4+4a+6a^2 by 1+a^2+2a.
From Dividing a Polynomial by a Monomial, exercise 19
Divide each term by the monomial.
\dfrac{16(3x-4)^4-24(3x-4)^5-48(3x-4)^7}{-8(3x-4)^4}
From Long Division of Polynomials, exercise 5
Divide. Give the quotient and the remainder (0 if it divides exactly).
Divide 6x^2-13x+6 by 2x-3.
From Dividing Monomials, exercise 19
Simplify each quotient.
\dfrac{x^{a}}{x^2}
From Dividing Monomials, exercise 27
Simplify each quotient.
\dfrac{3a^3x^{3a}}{a^2x^{a}}
From Long Division of Polynomials, exercise 41
Divide. Give the quotient and the remainder (0 if it divides exactly).
Divide x^{2a}-5x^{a}+6 by x^{a}-3.
From Long Division of Polynomials, exercise 34
Divide. Give the quotient and the remainder (0 if it divides exactly).
Divide x^4+y^4 by x+y.
From Long Division of Polynomials, exercise 24
Divide. Give the quotient and the remainder (0 if it divides exactly).
Divide 16x^4-60x^2y^2+25y^4 by 4x^2-10xy-5y^2.
From Dividing Monomials, exercise 22
Simplify each quotient.
\dfrac{39x^13y^26z^39}{-13x^13y^13z^13}