- C X T U T 1 E 2 U T 1 D X T Tdtd E Tcos T U T 2 X T 2 Use The Basic Laplace Transforms And The Lapl 1 (125.23 KiB) Viewed 36 times
(c) x(t)=u(t−1)∗e−2(u(t−1)) (d) x(t)=tdtd{e−tcos(t)u(t)} (2) ∫(∞)x(t). 2. Use the basic Laplace transforms and the Lapl
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answerhappygod
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(c) x(t)=u(t−1)∗e−2(u(t−1)) (d) x(t)=tdtd{e−tcos(t)u(t)} (2) ∫(∞)x(t). 2. Use the basic Laplace transforms and the Lapl
(c) x(t)=u(t−1)∗e−2(u(t−1)) (d) x(t)=tdtd{e−tcos(t)u(t)} (2) ∫(∞)x(t). 2. Use the basic Laplace transforms and the Laplace transform properties given in Tables to determine the time signals corresponding to the following unilateral Laplace transforms: (a) X(s)=(s+21)(s+31) (b) X(s)=e−2sdsd((s+1)21) (c) X(s)=(2s+1)2+41