Quotient rule

Everything You Need in One Place

Homework problems? Exam preparation? Trying to grasp a concept or just brushing up the basics? Our extensive help & practice library have got you covered.

Learn and Practice With Ease

Our proven video lessons ease you through problems quickly, and you get tonnes of friendly practice on questions that trip students up on tests and finals.

Instant and Unlimited Help

Our personalized learning platform enables you to instantly find the exact walkthrough to your specific type of question. Activate unlimited help now!

  1. Differentiate: y=4x2x+1x3+5y = \frac{{4{x^2} - x + 1}}{{{x^3} + 5}}
    1. Differentiate: y=(32x9x+1)5y = {\left( {\frac{{3 - 2x}}{{9x + 1}}} \right)^5}
      Topic Notes
      To find the derivative of a function resulted from the quotient of two distinct functions, we need to use the Quotient Rule. In this section, we will learn how to apply the Quotient Rule, with additional applications of the Chain Rule. We will also recognize that the memory trick for the Quotient Rule is a simple variation of the one we used for the Product Rule ("d.o.o.d").

      formula of quotient rule