The+Quotient+Rule


 * __ The Quotient Rule __**

**__Explanation__** The quotient rule is used to find the derivative of a function that is set up as one equation divided by another equation. Each of these equations must be differentiable (able to be derived). For example is a function that the quotient rule could be used for. The quotient rule is represented by this equation:. The equation is the numerator and the denominator each derived and then multiplied by its counterpart and then divided by the denominator squared. //flashcardmachine.com//
 * __In other terms: __**

To do the quotient rule you first split the function into two parts. You make the numerator (top part) of the function f(x) and the denominator (bottom part) of the function g(x). Then you derive each of the functions separately. After you do that you will then put those into the equation and simply solve. That answer will be the derivative of the original equation. **__Example (pg. 126 #8)__**
 * [[file:Quotient Rule Example.docx]]

**__[|Video 1 (pg. 126 #8)]__** **__[|Video 2 (pg. 126 #16)]__**