How to do chain rule calculus

    • [DOC File]Review of Calculus I and Calculus II Material

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      3.4 The Chain Rule. 3.5 The Trigonometric Functions. 3.6 Applications of the Chain Rule (More Differentiation Rules and Related Rates Problems) 3.7 Implicit Differentiation. 3.8 Parametric Equations. 3.9 Linear Approximation and the Derivative. 3.10 Using Local Linearity to Find Limits (L’Hopital’s Rule) Chapter 4. Using the Derivative

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    • [DOC File]Calculus, Third Edition

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      Chain Rule of Differentiation. Sometimes functions that need to be differentiated do not fall in the form of simple functions or the forms described previously. Such functions can be differentiated using the chain rule if they are of the form . The chain rule states. For example, to find of , one could use the chain rule. Implicit Differentiation

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    • [DOC File]Lesson Plan #6

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      MTH 251 - CALCULUS. FINAL EXAM REVIEW. 3.7 The Chain Rule • Be able to separate a composite function into its inner and outer functions. • Be able to evaluate a derivative using either version of the chain rule. • Be able to calculate derivatives using the chain rule and the derivative rules learned in the previous sections.

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    • [DOC File]Section 1

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      Feb 01, 2012 · Students will be able to use the chain rule to find the derivative of a function. HW# 17: Show ALL work! Find an equation of the line tangent to the graph of at the point where. Do Now: 1) At which point(s) does the graph of has a horizontal tangent line. Write the Aim and Do Now. Get students working! Take attendance. Give back work. Go over ...

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    • [DOC File]Integration By Parts

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      8. 9. 10. 3.3 The Chain Rule. Learning Objectives . A student will be able to: Know the chain rule and its proof. Apply the chain rule to the calculation of the derivative of a variety of composite functions. We want to derive a rule for the derivative of a composite function of the form in …

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    • [DOC File]Integration by Substitution

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      In this lesson, students will be introduced to another method of integration, integration by parts. While substitution helps us recognize derivatives produced by the chain rule, integration by parts helps us to recognize derivatives produced by the product rule. Grade Level/Subject: The lesson is for 12th graders in AP Calculus. Time:

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    • [DOC File]MTH 251 - CALCULUS

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      Overview: In this lesson, students will review the chain rule and use that knowledge to learn the method of substitution for integration. They will begin with very simple examples that can be solved using the guess-and-check method and then slowly move into more complicated examples in order to help them learn how to choose the best substitutions.

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    • [DOC File]Section 3

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      To verify formula F12, we must show . Differentiating requires the Chain Rule. Example 5: Find the indefinite integral of the given function. Therefore, . With a little practice every calculus student should be able to integrate any polynomial almost automatically without going through all …

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    • Chain Rule Examples - Calculus How To

      THE CHAIN RULE. Suppose we have the function . Before today, the only way that you would know how to differentiate the function is to perform algebra and then take the derivative. However, we could think of as a composition of functions. Another way to look at this is Leibniz notation… This brings us to our main event.. THE CHAIN RULE

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    • [DOC File]AP CALCULUS AB

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      Using the chain rule formula for the natural logarithm of an absolute value , we calculate the derivative as follows: Example 18: Differentiate. Solution: On this one, it is easier to use some properties of logarithms to rewrite the function before differentiating. We do this as follows: We now apply the chain rule …

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