Taking derivatives of exponential functions
[DOC File]Integration by Parts
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Derivatives of logarithmic and inverse functions become algebraic. That is they “move” over to the right which tend to be “easier” functions. Whereas taking the integral of trigonometric or exponential functions is usually no problem.
[DOC File]Section 1 - Radford University
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When taking the derivative of the second function, we apply the chain rule applied to the exponential function of base e. This gives Chain Rule. Used to take the derivative of a composition of two functions. Chain Rule. Note: The general power rule and chain rule for the exponential function are special cases of the Chain Rule. Example 9:
[DOC File]Inverse Functions
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Understand and use the rules of differentiation of logarithmic and exponential functions. Understand and use the rules of integration of logarithmic and exponential functions. In this section we will explore the derivatives of logarithmic and exponential functions. We will also see how the derivative of a one-to-one function is related to its ...
[DOC File]Derivatives - UH
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Derivatives Video 2. Popper 10. Exponential Functions. More shortcuts: Product Rule. Quotient Rule. Derivatives Video 3. Popper 11. Application Problems. Appendices. Increasing/Decreasing functions Definition of Derivative. The Derivative of a function, f (x), is the . It is denoted
Elements of Calculus with Applications
11.4 Tangent Lines and Derivatives. 11.5 Techniques for Finding Derivatives. 11.6 Derivatives of Products and Quotients. 11.7 The Chain Rule. 11.8 Derivatives of Exponential and Logarithmic Functions. 11.9 Continuity and Differentiability. Applications of the Derivative (8 hours) 12.1 Derivatives and Graphs. 12.2 The Second Derivative
[DOC File]Unit 6: Exponential and Logarithmic Functions
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4 Derivatives of Exponential Functions p. 59 5 Derivatives of Exponential Functions p. 60 6 QUIZ 7 Logarithmic Functions p. 61-62 8 Logarithmic Functions p. 63-64 9 Derivatives of Logarithmic Functions p. 65-66 10 Derivatives of Logarithmic Functions Worksheet (p.67-69) 11 Exponential Growth and Decay p. 70-71 12 Review 13
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