Laplace Transform of e^(-t)cos(3t) + e^(6t) - 1

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  • เผยแพร่เมื่อ 19 ต.ค. 2024
  • Find the Laplace Transform of the function e^(-t)cos(3t) + e^(6t) - 1.
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    I hope you learned and understood the Differential Equations problem (Evaluating Laplace Transforms) a little better. Feel free to ask me any questions or give me suggestions in the comments below. If you enjoyed the video, please give it a thumbs up. Thanks!
    Separable Equations, Integration examples, integral examples, antiderivative examples, differential equations, integral practice problems, calculus 1 practice problems, differential equations practice problems, initial value problem, approximate solution, characteristic equations, auxiliary equations, roots, root solutions, complex roots, method of undetermined coefficients, variation of parameters, laplace transform. James Stewart Single Variable Calculus. Nagle, Saff, Snider Fundamentals of Differential Equations. In Problems 1-20, determine the Laplace transform of the given function using a provided Table and the properties of the transform. e^(-t) * cos(3t) + e^(6t) - 1. e^-t * cos3t + e^6t - 1. e^-t*cos3t+e^6t-1.
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