Find z(t) for X(s) = -2 s(a+1)(s+9) Select one: O a. z(t) %3D%3D30(1) + 끓etu(t)-공cos3t. u(t) + 끓sin3t. u(t) O b. x(t) = -8(t) +e tu(t) +cos3t. u(t) – sin3t. u(t) 10 O c a(t) = -0(t) +e tu(t) – cos3t. u(t) + sin3t. u(t) %3D O d. (t) = -8(t) +e u(t) – cos3t. u(t) + sin3t. u(t) O e. r(t) = -5(t) +e tu(t) -. e 4.cos3t. u(t) + .e 2. sin3t. u(t) %3D 16 Of 교(t) 3 -금이(1) + etu(t) + .e 2.cos3t. u(t)-.e 2* . sin3t. u(t) O 9.z(t)%3D-이(1) + e tu(t) +끓cos3t. u(t)-옮sin3t. u(t) 26 O h.교(t) =D -금이(t) + e'u(t)-.e..cos3t. u(t) + .et.sin3t. u(t) Oiz(t) =D -8히(6) + 끓etu(t)-.e2과. cos3t. u(t) + 쮸.e 2. sin3t. u(t)
Find z(t) for X(s) = -2 s(a+1)(s+9) Select one: O a. z(t) %3D%3D30(1) + 끓etu(t)-공cos3t. u(t) + 끓sin3t. u(t) O b. x(t) = -8(t) +e tu(t) +cos3t. u(t) – sin3t. u(t) 10 O c a(t) = -0(t) +e tu(t) – cos3t. u(t) + sin3t. u(t) %3D O d. (t) = -8(t) +e u(t) – cos3t. u(t) + sin3t. u(t) O e. r(t) = -5(t) +e tu(t) -. e 4.cos3t. u(t) + .e 2. sin3t. u(t) %3D 16 Of 교(t) 3 -금이(1) + etu(t) + .e 2.cos3t. u(t)-.e 2* . sin3t. u(t) O 9.z(t)%3D-이(1) + e tu(t) +끓cos3t. u(t)-옮sin3t. u(t) 26 O h.교(t) =D -금이(t) + e'u(t)-.e..cos3t. u(t) + .et.sin3t. u(t) Oiz(t) =D -8히(6) + 끓etu(t)-.e2과. cos3t. u(t) + 쮸.e 2. sin3t. u(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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