Introduction to Laplace Transforms

17 CQ
6 Lessons
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    1. Laplace Transform Sufficient Conditions
    A lesson with Anish Turlapaty
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    In this advanced mathematics lesson follow along and review a theorem stating the nature of the functions for which the Laplace transform is defined.

    In this advanced mathematics lesson follow along and review a theorem stating the nature of the functions for which the Laplace transform is defined.

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    4 CQ
    2. Limits to the Laplace Transform
    A lesson with Anish Turlapaty
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    In this mathematics lesson, discuss the Laplace transform (named for its discoverer, Pierre-Simon Laplace), and the three limits of this integral transform.

    In this mathematics lesson, discuss the Laplace transform (named for its discoverer, Pierre-Simon Laplace), and the three limits of this integral transform.

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    3 CQ
    3. Laplace Transform of an Impulse Function
    A lesson with Anish Turlapaty
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    This lesson for math students outlines how the definition of the impulse signal as a limit of the rectangular pulse is used to derive its Laplace transform.

    This lesson for math students outlines how the definition of the impulse signal as a limit of the rectangular pulse is used to derive its Laplace transform.

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    3 CQ
    4. S-Domain Laplace Differentiation
    A lesson with Anish Turlapaty
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    Continue discussing properties of the Laplace transform, including differentiation in the S-domain, covered in detail in this advanced mathematics lesson.

    Continue discussing properties of the Laplace transform, including differentiation in the S-domain, covered in detail in this advanced mathematics lesson.

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    2 CQ
    5. Laplace Transform Integral Evaluation
    A lesson with Anish Turlapaty
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    In this mathematics lesson keep working with the Laplace transform, and discover how to use the Laplace transform of a function to evaluate a related integral.

    In this mathematics lesson keep working with the Laplace transform, and discover how to use the Laplace transform of a function to evaluate a related integral.

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