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(Solved): a) Use the linearity property to find the Laplace transform of \( f(t)=A \cos (\beta t) \). Hint: ...



a) Use the linearity property to find the Laplace transform of \( f(t)=A \cos (\beta t) \). Hint: recall that \( \cos (\theta

a) Use the linearity property to find the Laplace transform of \( f(t)=A \cos (\beta t) \). Hint: recall that \( \cos (\theta)=\frac{1}{2}\left(e^{j \theta}+e^{-j \theta}\right) \) b) Compute the Laplace transform of \( v(t) \), when \( \frac{d v(t)}{d t}+6 v(t)=4 u(t), v\left(0^{-}\right)=-3 V \). c) Find the Laplace transform of the following signal \( v(t)=-7 u(t) \), where \( u(t) \) is a step function


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a) f(t) = Acos( ?t) f(t) = A2(ej?t+e?j?t) L{f(t)}=L{A2(ej?t+e?j?t)}L{f(t)}=A2L{ej?t}+A2L{e?j?t} The above equation is written using linearity proprty
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