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Unformatted text preview: x f dx d x g x f dx d ± = ± Example 7 : Find the derivative: . 7 4 2 4 ) ( 2 3 x x x x f += Rule 5: The Derivative of the Exponential Function [ ] x x e e dx d = Example 8 : Find the derivative: x e x x x f 6 2 4 ) ( 3 ++ = Rule 6: The Derivative of an Exponential Function (base is not e ) [ ] ( 29 x x a a a dx d ⋅ = ln Example 9: Find the derivative: x x f 4 ) ( = Rule 7: The Derivative of the Logarithmic Function [ ] x x dx d 1   ln = , provided ≠ x Example 10 : Find the derivative: ) ln( 6 2 5 ) ( x x x f += From this lesson, you should be able to State the basic rules for finding derivatives Select the appropriate rule to use for a given problem Find the derivative of a function using the basic rules...
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This note was uploaded on 02/21/2012 for the course MATH 1314 taught by Professor Marks during the Fall '08 term at University of Houston.
 Fall '08
 MARKS
 Derivative

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