What is the inverse laplace transform of the problem?

Q: t* + at - 4os t + t - 41 + ta

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Q: 7. Q(s) = S s² +64

A: GivenA Laplace domain function is defined as followsAimTo find the inverse Laplace transform of the…

Q: s+7 s2-3s-10

A: If the Laplace transformation of the function: y(t) is Y(s), then it can be written that Ly(t)=Y(s)…

Q: 1 -s F(s) = e = -+ s2 e-3s

A:

Q: Can

A: Separate the denominator Take inverse Laplace transform Find f(t)

Q: Seleccionar la opción que contiene la transformda inversa de Laplace de F (s) = 7e 53+4s+s? a) f (t)…

A:

Q: 1 F(s) = (s - 2)(s - 4)(s -8)

A: Given the expression of the inverse Laplace expression is: F(s)=1(s-2)(s-4)(s-8) Use partial…

Q: SET UP AND INTEGRATE AND GET TO THE FINAL RESULT FIND THE LAPLACE TRSNSFORM OF THE GIVEN FUNCTION…

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Q: 25 s3(s2 +4s+5)

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Q: s2 +s - 2 X(s) : (s2 + 8s + 15)

A: According to the given information, it is required to find the inverse laplace transform.

Q: t3 - 3t2 + 5t – 8

A:

Q: How is the existence of the Laplace transform of a function guaranteed?

A: We known that the  Existence of the Laplace transform of a function guaranteed

Q: F(s) = -5s (s² + 1)²

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Q: 5 sinh (3t) +4 cosh (3t)

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Q: F(s) = (5 + 3 s+3e = (F(x بر 3² (3+2) 38 +4 F(s) = 2 + 6s + 13)

A: Given: Fs=s+3e-3ss2s+2 We know, L-11s=1,…

Q: 3s-2 2s2-4s+2

A: The given function is                                             3s-22s2-4s+2

Q: Determine the inverse laplace transform of this function: 2 5+1 (s + 3)(5 +4s + 5)

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Q: A piezoelectric transducer has an input Solve the differential equation to find e. For t = T-, find…

A: From the given information:

Q: Solve the Laplace transform of: 3 cos 8t + 2 sin 8t

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Q: How do you write the Laplace transform of this translated Heaviside function?

A: Given - ft = 0x < π1x ≥ π To find - Write the Laplace transform of given translated Heaviside…

Q: 6s + 15 s >0 s2 + 25

A: The given function is    9s+15s2+25        s>0     we have to find inverse Laplace Transform of…

Q: ty"-ty' + y = 2, y(0) = 2, y'(0) = -4

A: Given the DE .We will use the following formulas after applying the Laplace transformation.