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PDF CHAPTER 3 APPLICATIONS OF DERIVATIVES

3 2 Maximum and Minimum Problems (page 103) Here is the outstanding application of differential calculus There are three steps: Find the function find its derivative and solve ft(z) = 0 The first step might come from a word problem - you have to choose a good variable x and find a formula for f (x)

  • How do you interpret a derivative?

    Interpretation of the Derivative – In this section we give several of the more important interpretations of the derivative. We discuss the rate of change of a function, the velocity of a moving object and the slope of the tangent line to a graph of a function.

  • Can derivatives solve a rocket launch problem?

    A rocket launch involves two related quantities that change over time. Being able to solve this type of problem is just one application of derivatives introduced in this chapter. We also look at how derivatives are used to find maximum and minimum values of functions.

  • Can derivatives solve optimization problems?

    Being able to solve this type of problem is just one application of derivatives introduced in this chapter. We also look at how derivatives are used to find maximum and minimum values of functions. As a result, we will be able to solve applied optimization problems, such as maximizing revenue and minimizing surface area.

  • What are the applications of derivatives?

    In this section, we examine another application of derivatives: the ability to approximate functions locally by linear functions. Linear functions are the easiest functions with which to work, so they provide a useful tool for approximating function values.

Application of Derivatives

Application of Derivatives

Application of Derivatives

Application of Derivatives

Related Rates

Related Rates

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