By using Laplace transform to solve y - y = sin(2t) with y (0) = 1, what would the particular solution be? Oy=e+cos (2t) — sin(2t) - Oy=et-cos(2t) + sin(2t) Oy=et-cos(2t) — sin(2t) Oy=ecos (2t) + sin(2t) Oy=ecos (2t) - sin(2t) O none of the choices

Advanced Engineering Mathematics
10th Edition
ISBN:9780470458365
Author:Erwin Kreyszig
Publisher:Erwin Kreyszig
Chapter2: Second-order Linear Odes
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By using Laplace transform to solve y - y = sin(2t) with
y (0) = 1, what would the particular solution be?
Oy=e+cos (2t) — sin(2t)
-
Oy=et-cos(2t) + sin(2t)
Oy=et-cos(2t)
— sin(2t)
Oy=ecos (2t) + sin(2t)
Oy=ecos (2t) - sin(2t)
O none of the choices
Transcribed Image Text:By using Laplace transform to solve y - y = sin(2t) with y (0) = 1, what would the particular solution be? Oy=e+cos (2t) — sin(2t) - Oy=et-cos(2t) + sin(2t) Oy=et-cos(2t) — sin(2t) Oy=ecos (2t) + sin(2t) Oy=ecos (2t) - sin(2t) O none of the choices
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