If F, (S) = and F2 (s)find the inverse Laplace transform of F(s) = F1 (S) F2 (S).s+2s+3'Note: the letter 's' does not clearly appear on the equation.A.[e-2t + e-3*]u(t)[e2t – e3t]u(t)C.[e-2t – e-3*]u(t)D.[e2t – e-3*]u(t)B.

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Power System Analysis and Design (MindTap Course List)

6th Edition

ISBN:9781305632134

Author:J. Duncan Glover, Thomas Overbye, Mulukutla S. Sarma

Publisher:J. Duncan Glover, Thomas Overbye, Mulukutla S. Sarma

Chapter6: Power Flows

Section: Chapter Questions

Problem 6.15P

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the inverse laplace transform for the following function: X(s) = (5s + 2)/( s2 + (5/2)s + 1 ) i need detailed steps on how to complete the inverse transform of the above problem. if you could also include notes on how to procede on future problems will be greatly appreciated.
Problem 5. Which gives the Laplace transforms of the given time-domain function? ln [(s + sqrt 2)/(s - sqrt 5)] ln [(s - sqrt 2)/(s + sqrt 5)] ln [(s - 2)/(s + 5)] ln [(s - sqrt 2)(s + sqrt 5)]
let Vc (0-) = 2v in the circuit shown in the figure. Write an appropriate differential equation apply the Laplace transform on both sides and find Vc (t) if Vs (t) is equal to: a) 9u (t) V b) 9 cos tu (t) c) 9 e-t u (t) V
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Suppose for the circuit shown, Idc=24 mA, R=625 Ω, L=25 mH, and C=25 nF. There is no energy stored in the circuit when the switch opens at t=0. 1. Find V(s), the Laplace transform of v(t). 2. Find v(t) by finding the inverse transform of the partial fraction expansion of V(s).
1. (a) find laplace transform f(t) = 2u(t+1) sin2t + e2t δ(t+3) (c) find inverse laplace transform using convolution theorem L-1{4(s-1)/ s((s-1)2 +4)}

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