Difference between revisions of "Implicit differentiation"
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| − | + | '''Implicit differentiation''' is [[differentiation|differentiating]] both sides of an implicit [[equation]] with respect to one of the [[variables]]. The [[dependent variable]] is treated as a [[function]] of the [[independent variable]] and is differentiated with the [[chain rule]]. | |
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== Example == | == Example == | ||
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Revision as of 02:49, 23 April 2008
Implicit differentiation is differentiating both sides of an implicit equation with respect to one of the variables. The dependent variable is treated as a function of the independent variable and is differentiated with the chain rule.
Formal Definition
Example
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