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Published byFlora Hunt Modified over 9 years ago
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3.3 Rules for Differentiation
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Quick Review In Exercises 1 – 6, write the expression as a power of x.
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Quick Review
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What you’ll learn about Positive Integer Powers, Multiples, Sums and Differences Products and Quotients Negative Integer Powers of x Second and Higher Order Derivatives Essential Question What are the rules to help us find derivatives of functions analytically in a more efficient way?
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Rule 1: Derivative of a Constant Function Rule 2: Power Rule for Positive Integer Powers of x.
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Rule 3: The Constant Multiple Rule Rule 4: The Sum and Difference Rule.
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Example Rules for Differentiation
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Rule 5: The Product Rule
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Rule 6: The Quotient Rule
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Example Rules for Differentiation At x = 0. At x = 1.
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Rule 7: Power Rule for Negative Integer Powers of x At x = 1
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Second and Higher Order Derivatives
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Pg. 92, 2.4 #2-40 even
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