Table of Contents
What Is Quotient Rule?
Quotient Rule differentiation: The quotient rule is a formula used to differentiate a function. The quotient rule used to find the derivative of a function that is the quotient of two functions. The formula for the derivative of a function that is the quotient of two functions is:
Quotient Rules Calculus Examples
The quotient rule is a calculus rule that states that the derivative of the quotient of two functions the derivative of the first function divided by the derivative of the second function.
For example, the derivative of the quotient of two functions is:
The derivative of the first function divided by the derivative of the second function.
The Formula Of Quotient Rule
The quotient rule used to differentiate a function that composed of two functions. The rule states that the derivative of the function composed of two functions is the derivative of the first function times the derivative of the second function, minus the derivative of the first function times the second function.
Steps To Find The Derivatives Using The Quotient Rule
To find the derivative of a quotient, use the Quotient Rule.
- Quotient Rule states that derivative of a quotient derivative of numerator divided by derivative of denominator. The quotient rule states that the derivative of the quotient of two functions the product of the derivatives of the individual functions divided by the square of the h
- Rule is very important when taking derivatives of products and quotients of functions, as it allows us to more easily differentiate these functions.
