Find the Laplace transform of the following signals (assume t > 0): a) v(t) = -7u(t), where u(t) is a step function b) v(t) = 8e-5t, c) v(t) = (10e-1 d) v(t) = e-2t + 4t – u(t) e) v(t) = 2u(t) + 2 sin(2t) – 2 cos(2t) -1000t – 5)u(t) -

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**Find the Laplace transform of the following signals (assume \( t > 0^- \)):**

a) \( v(t) = -7u(t) \), where \( u(t) \) is a step function

b) \( v(t) = 8e^{-5t} \)

c) \( v(t) = (10e^{-1000t} - 5)u(t) \)

d) \( v(t) = e^{-2t} + 4t - u(t) \)

e) \( v(t) = 2u(t) + 2\sin(2t) - 2\cos(2t) \)
Transcribed Image Text:**Find the Laplace transform of the following signals (assume \( t > 0^- \)):** a) \( v(t) = -7u(t) \), where \( u(t) \) is a step function b) \( v(t) = 8e^{-5t} \) c) \( v(t) = (10e^{-1000t} - 5)u(t) \) d) \( v(t) = e^{-2t} + 4t - u(t) \) e) \( v(t) = 2u(t) + 2\sin(2t) - 2\cos(2t) \)
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