1- 3s Find the Inverse Laplace Transform of G (s) =- s2+ 8s +21 13 8 (1) = – 3e -d"cosh(V51) + #sinh(/51) 13 8 (1) = – 3e“cos(/51) + e 5 8 (t) = – 3e -4' sin(51) + sin(/51) + 13 Hi cos( /51) -4i sin ( /51) 13 (D 8 (1) = - 3e -4"cos(/
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- 1/(3e^9) *e^tu(t-9)-e^18e^(-2t)u(t-9) The answer above is NOT correct. f(t) Entered The inverse Laplace transform of_F(s) = 3e 1 · e¹u(t−9) – e¹8e-2tu(t – 9) 9 Use step (t-c) for uc(t) -9s e s² + 1s - 2 is Answer Preview Result incorrect Message Variable 'u' is not defined in this contextThe inverse Laplace transform of (7s-8) / (s-2) (s + 1) is equal to:1- 3s Find the Inverse Laplace Transform of G (s) = s2+ 8s + 21 8(1) = - 3e -4cosh(/51) + "sinh(/51) -4r ® 8(1) = - 3e“cos(/5) + *sin(/51) B e "sin e-cos(/5t) V5 13 8 (1) = – 3e -d'sin(51) + -4t 13 8(1) = – 3e -"cos(y51)+ sin(/51) V5
- Question 5: Solve the equation ä + 5¢ + 6x = 2' 0Which of the following statement(s) are true? Choose only 2 statements. Lütfen bir ya da daha fazlasını seçin: O E- (3F(s) – 2} = 3L"'{F(s}} 38-4 O The inverse Laplace transform of F(s) is f(t) = 3e' cos (2t) – e' sin (2t). 82 2s+5 The function y1 =t° is a solution of the equation *y" – 3ty + 4y = 0, t>0. 1 By using reduction of order, we find a second linearly independent solution y2(t) = t Int. Suppose L{f(t)} = F(s), for some function f(t). Then, L{t f'(t)} = sF" (s) + 2F'(s) %3D %3DShow Complete Solution8 3 Find the Inverse Laplace Transform of 35²+12 2- 49 3 - sin7t+ -cosh (2t) 7 4 A. 4 - sin2t +-sinh (7t) 3 3 B 4 -cos2t+ -cosh (7t) 3 7 3 sin2t + 7 4 cosh (7t)1. Please provide correct answers, thanks (laplace transform)What is the value of the inverse Laplace transform given by L 2s 1 2+28+3 ac (2 cos(v2/)- 3/2sin(v2) Oce (2 cos(v/2t) v2 sin(v21). e(4 cos(v2r) + v2 sin(v2)) 2 4 cos(y2t) + v2 sin(v2)) Gerçeğini aç 16/08/2021 11:25Recommended textbooks for youAdvanced Engineering MathematicsAdvanced MathISBN:9780470458365Author:Erwin KreyszigPublisher:Wiley, John & Sons, IncorporatedNumerical Methods for EngineersAdvanced MathISBN:9780073397924Author:Steven C. Chapra Dr., Raymond P. CanalePublisher:McGraw-Hill EducationIntroductory Mathematics for Engineering Applicat…Advanced MathISBN:9781118141809Author:Nathan KlingbeilPublisher:WILEYMathematics For Machine TechnologyAdvanced MathISBN:9781337798310Author:Peterson, John.Publisher:Cengage Learning,Advanced Engineering MathematicsAdvanced MathISBN:9780470458365Author:Erwin KreyszigPublisher:Wiley, John & Sons, IncorporatedNumerical Methods for EngineersAdvanced MathISBN:9780073397924Author:Steven C. Chapra Dr., Raymond P. CanalePublisher:McGraw-Hill EducationIntroductory Mathematics for Engineering Applicat…Advanced MathISBN:9781118141809Author:Nathan KlingbeilPublisher:WILEYMathematics For Machine TechnologyAdvanced MathISBN:9781337798310Author:Peterson, John.Publisher:Cengage Learning,