(A-1) L[2¬3 cos t] by s-shifting theorem (A-2) L[t e¬t cosh 2t] by differentiation of Laplace transform L sin 2t · u (t – ) by t-shifting theorem (A-4) 4t * e-2t by Laplace transform of convolution integral (but not by its definition)

Advanced Engineering Mathematics
10th Edition
ISBN:9780470458365
Author:Erwin Kreyszig
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Chapter2: Second-order Linear Odes
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(A-1) L[2¬3t cos t] by s-shifting theorem
(A-2) L[t e¬t cosh 2t] by differentiation of Laplace transform
(A-3) L sin 2t · u (t -) by t-shifting theorem
(A-4) 4t * e-2t by Laplace transform of convolution integral (but not by its definition)
2s
(A-5) L-1
2442 by differentiation of Laplace transform
[(s²+4)².
Transcribed Image Text:(A-1) L[2¬3t cos t] by s-shifting theorem (A-2) L[t e¬t cosh 2t] by differentiation of Laplace transform (A-3) L sin 2t · u (t -) by t-shifting theorem (A-4) 4t * e-2t by Laplace transform of convolution integral (but not by its definition) 2s (A-5) L-1 2442 by differentiation of Laplace transform [(s²+4)².
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