By using Laplace transform to solve y" + 4y + 8y = sint with y (0) = 1 and y' (0) = 0, what would be Laplace transform of the differential equation equivalent to? Os² F-8 -0+4 [sF+1] +8F = 1 Os²F-8-1+4 [sF-1] - 8F = 1 none of the choices Os²F-8 -0+4 [sF-1]+8F = 1 Os² F +8 -0+4 [sF-1] - 8F = 1

Advanced Engineering Mathematics
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ISBN:9780470458365
Author:Erwin Kreyszig
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Chapter2: Second-order Linear Odes
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By using Laplace transform to solve y" + 4y + 8y = sint
with y (0) = 1 and y' (0) = 0, what would be Laplace
transform of the differential equation equivalent to?
Os² F-s-0+4 [sF+ 1] + 8F = 1
Os²F-s 1+4 [sF-1] - 8F =
s²+1
O none of the choices
1
Os² F-8 -0+4 [sF - 1] +8F = ²+1
Os² F +8 -0+4 [sF - 1] - 8F = 1
s²+1
Transcribed Image Text:By using Laplace transform to solve y" + 4y + 8y = sint with y (0) = 1 and y' (0) = 0, what would be Laplace transform of the differential equation equivalent to? Os² F-s-0+4 [sF+ 1] + 8F = 1 Os²F-s 1+4 [sF-1] - 8F = s²+1 O none of the choices 1 Os² F-8 -0+4 [sF - 1] +8F = ²+1 Os² F +8 -0+4 [sF - 1] - 8F = 1 s²+1
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