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Math*4 Laplace and Inverse laplace transform

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Math*4 Laplace and Inverse Laplace transform Math*4 Laplace and Inverse Laplace transform Math*4 Laplace and Inverse Laplace transform Math*4 Laplace and Inverse Laplace transform

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Math*4 Laplace and Inverse laplace transform

  1. 1. Welcome To Our Presentation Our Topic Inverse Laplace Transformation Group Member
  2. 2. Laplace Transform: The Laplace transform is an integral transform. It’s named after its discoverer Pierre-Simon Laplace. It takes a function of a positive real variable (often time) to a function of a complex variable (frequency). Inverse Laplace Transform: The Inverse Laplace transform takes a function of a complex variable (often frequency) and yields a function of a real variable (time). It is mainly the inverse of the Laplace transformation.
  3. 3. Practical uses:- 1.Sending signals over any two-way Communication medium 3.Study of control systems 4.Analysis of HVAC (Heating, Ventilation and Air Conditioning) 5.Simplify calculations in system modeling 6.Analysis of linear time-invariant systems 7.Quickly solve differential equations occurring in the analysis of electronic circuits
  4. 4. Inverse Laplace Transform Table
  5. 5. END OF PRESENTATION

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