Difference between revisions of "Product rule"

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<math>\frac{d}{dx} (uv) = u \frac{dv}{dx} + v \frac{du}{dx}</math>
 
<math>\frac{d}{dx} (uv) = u \frac{dv}{dx} + v \frac{du}{dx}</math>
  
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The product rule in words is the derivative of uv is u multiplied by the derivative of v plus the derivative of u multipled by v. The [[commutative property]] allows the terms to be interchanged, which occasionally leads to introduction in reverse.
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The product rule in words is the derivative of uv is u multiplied by the derivative of v plus the derivative of u multiplied by v. The [[commutative property]] allows the terms to be interchanged, which occasionally leads to introduction in reverse.
 
[[Category:Calculus]]
 
[[Category:Calculus]]
 
[[Category:Mathematics]]
 
[[Category:Mathematics]]

Revision as of 15:22, August 10, 2016

This article/section deals with mathematical concepts appropriate for late high school or early college.

The Product Rule is a rule in calculus pertaining to the derivative of two variables or functions. The Leibniz notation is as follows:


The product rule in words is the derivative of uv is u multiplied by the derivative of v plus the derivative of u multiplied by v. The commutative property allows the terms to be interchanged, which occasionally leads to introduction in reverse.