Find z(t) for X(s) = 8-2 %3D $(s+ 1)(+9) Select one: O a.z(t)3D-86(0) + 금etu(e)-뷰.e 2.cos3t. u(t) + 쯤.e-2. sin3t. u(e) O b. z(t) = -5(t) +e tu(t)-e 4.cos3t. u(t) +e . sin3t. u(t) 21 sin3t. u(t) O c.z(t) 3D-86(0) + e'u(t) + 금cos3t. u(t)-옮 sin3t. u(t) O d. z(e)3 -흥6() + 음e tu(t) + 름cos3t. u(t) ·공6(e) + tu(t) +cos3t. u(t)- 27 sin3t. u(t) 90 O e. z(t) = -5(t) + e 'u(t) + . -e e 24.cos3t. u(t) 16 2. sin3t. u(t) %3D O f. z(t) = -35(t) +e u(t)-cos3t. u(t) +sin3t. u(t) %3D 90 O g.r(t) = -5(t) +e u(t)- .e.cos3t. u(t) +e. sin3t. u(t) %3D cos3t. u(t) + sin3t. u(t) O h.z(t)--8이() + e 'ule)-끓00834. u(0) + 끓oin3t. u(0) -공0(10) + 흡e tu(e)-gcos34. u(e) + 끓sin34. u(e) tu(t) O i. z(t) = -8(t)

Advanced Engineering Mathematics
10th Edition
ISBN:9780470458365
Author:Erwin Kreyszig
Publisher:Erwin Kreyszig
Chapter2: Second-order Linear Odes
Section: Chapter Questions
Problem 1RQ
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Question
Find z(t) for X(s)
8-2
%3D
s(s+1)(+9)
Select one:
O a. z(t) = -8(t) +e tu(t) - e ". cos3t. u(t) +
u(t)-e 4.cos3t. u(t) +
26
sin3t. u(t)
2t
10
71
71
O b.r(t) 3 -36(6) + 끓etu(t)-금.e 2.cos3t. u(t) + e
24 sin3t. u(t)
O 3D-금8(0) + etu(t) + 금cos3t. u(t)-음sin3t. u()
O c. (t) =
cos3t. u(t)-sin3t. u(t)
O d. z(t) = -5(t) +e 'u(t) + cos3t. u(t)
%3D
27
sin3t. u(t)
10
90
O e. z(t) = -5(t) + e 'u(t) + e 4. cos3t. u(t)-.e
16
24 sin3t. u(t)
O f.#(t) = -5(t) + e u(t)- cos3t. u(t) + sin3t. u(t)
27
90
O g.r(t) =
-5() +e 'u(t) - e .cos3t. u(t) +.et sin3t. u(t)
26
71
71
O h. z(t) = -5(t) +e 'u(t)-cos3t. u(t) + sin3t, u(4)
O i z(t) =
36(4) +e u(t)-cos3t. u(t) + sin3t. u(t)
f
10
90
Transcribed Image Text:Find z(t) for X(s) 8-2 %3D s(s+1)(+9) Select one: O a. z(t) = -8(t) +e tu(t) - e ". cos3t. u(t) + u(t)-e 4.cos3t. u(t) + 26 sin3t. u(t) 2t 10 71 71 O b.r(t) 3 -36(6) + 끓etu(t)-금.e 2.cos3t. u(t) + e 24 sin3t. u(t) O 3D-금8(0) + etu(t) + 금cos3t. u(t)-음sin3t. u() O c. (t) = cos3t. u(t)-sin3t. u(t) O d. z(t) = -5(t) +e 'u(t) + cos3t. u(t) %3D 27 sin3t. u(t) 10 90 O e. z(t) = -5(t) + e 'u(t) + e 4. cos3t. u(t)-.e 16 24 sin3t. u(t) O f.#(t) = -5(t) + e u(t)- cos3t. u(t) + sin3t. u(t) 27 90 O g.r(t) = -5() +e 'u(t) - e .cos3t. u(t) +.et sin3t. u(t) 26 71 71 O h. z(t) = -5(t) +e 'u(t)-cos3t. u(t) + sin3t, u(4) O i z(t) = 36(4) +e u(t)-cos3t. u(t) + sin3t. u(t) f 10 90
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