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Unformatted text preview: we find the derivative: Example 8: Find the derivative: ( 29 ( 29 ( 29 + = 2 5 1 ln ) ( 4 3 2 x x x x f The Product Rule N M MN b b b log log log + = The Quotient Rule N M N M b b b log log log= The Power Rule M P M b P b log log = Lesson 6 – The Chain Rule 4 We can also use the chain rules together with either the product rule or the quotient rule. Example 9: Find the derivative: x e x x f 4 2 ) ( = Example 10: Find the derivative if ( 29 4 3 2 5 2 ) (= x x x f . From this lesson, you should be able to Apply the chain rules to appropriate problems to find derivatives Use the chain rule, together with other rules, to find derivatives Use log properties to simplify log problems before finding derivatives...
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This note was uploaded on 02/15/2011 for the course MATH 1313 taught by Professor Constante during the Fall '08 term at University of Houston.
 Fall '08
 CONSTANTE
 Chain Rule, Derivative, The Chain Rule

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