Difference between revisions of "Derivatives of Products and Quotients"
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(Created page with "===Product Rule=== Let <math> f(x) </math> and <math> g(x) </math> be differentiable functions. Then, the derivative of their product, <math> f(x)g(x) </math>, is <math> \fra...") |
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==Resources== | ==Resources== | ||
− | * [http://www2.gcc.edu/dept/math/faculty/BancroftED/buscalc/chapter2/section2-4.php Product and Quotient Rules | + | * [http://www2.gcc.edu/dept/math/faculty/BancroftED/buscalc/chapter2/section2-4.php Product and Quotient Rules], Grover City College |
+ | * [https://tutorial.math.lamar.edu/classes/calci/productquotientrule.aspx Product and Quotient Rule], Paul's Online Notes (Lamar University) |
Revision as of 17:57, 20 September 2021
Product Rule
Let and be differentiable functions. Then, the derivative of their product, , is
.
Examples:
- , . and , so .
- , . and , so .
Quotient Rule
Resources
- Product and Quotient Rules, Grover City College
- Product and Quotient Rule, Paul's Online Notes (Lamar University)