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Unformatted text preview: The Product Rule uv ( ) = The Quotient Rule u v = Example 3 Differentiating a Product Find f x ( ) if f x ( ) = x 2 + 1 ( ) x 3 + 3 ( ) Example 5 Working With Numerical Values Let y = uv be the product of the functions u and v. Find y 2 ( ) if u 2 ( ) = 3, u 2 ( )= 4, v 2 ( )= 1, and v 2 ( ) = 2 Example 6 Differentiating a Quotient Differentiate f x ( ) = x 21 x 2 + 1 Calculus Section 3.3 Page 18 Example 7 Second and Higher Order Derivatives Find the first four derivatives of y = x 35 x 2 + 2 Assignment II3 Page 120 121 #1 12 all, 13, 14, 16, 17, 18, 23 31 odd, 34...
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This note was uploaded on 02/04/2011 for the course MATH 116 taught by Professor John during the Spring '10 term at St. Michael.
 Spring '10
 John
 Calculus, Derivative, Power Rule

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