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Introduction to Differential Calculus

45 CQ
9 Lessons
  • Playing
    Free
    6 CQ
    1. Intro to Derivatives of Polynomials
    A lesson with Math Fortress
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    In this lesson, Math Fortress explains how to calculate the derivative of simple polynomials and exponential functions and walks through several examples.

    In this lesson, Math Fortress explains how to calculate the derivative of simple polynomials and exponential functions and walks through several examples.

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    4 CQ
    2. More Differentiation Rules
    A lesson with Math Fortress
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    Learn how to calculate the derivative of polynomials and exponential functions with the Constant Multiple Rule, Sum Rule, and Difference Rule in this lesson.

    Learn how to calculate the derivative of polynomials and exponential functions with the Constant Multiple Rule, Sum Rule, and Difference Rule in this lesson.

  • Playing
    4 CQ
    3. Rewriting Derivative Problems
    A lesson with Math Fortress
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    In this lesson, walk through four examples to see how to rewrite common functional expressions into a "derivative friendly" form using intermediate algebra.

    In this lesson, walk through four examples to see how to rewrite common functional expressions into a "derivative friendly" form using intermediate algebra.

  • Playing
    6 CQ
    4. Intro to the Product Rule
    A lesson with Math Fortress
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    In this lesson, Math Fortress demonstrates how to determine the derivative of functions formed by products of two or more functions using the Product Rule.

    In this lesson, Math Fortress demonstrates how to determine the derivative of functions formed by products of two or more functions using the Product Rule.

  • Playing
    6 CQ
    5. Practicing the Product Rule
    A lesson with Math Fortress
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    Math Fortress demonstrates the steps to finding the derivative of functions formed by products of functions with five challenging example problems.

    Math Fortress demonstrates the steps to finding the derivative of functions formed by products of functions with five challenging example problems.

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