The relationship between the input, x(t) and the output, y(t) of a LTI system is described by the indicated differential equation: d? d y(t) + 2y(t) d dt2Y(E) + 3 dt x(t) + 4x(t) dt

The relationship between the input, x(t) and the output, y(t) of a LTI system is described by<br>the indicated differential equation:<br>d?<br>d<br>y(t) + 2y(t)<br>d<br>dt2Y(E) + 3 dt<br>x(t) + 4x(t)<br>dt<br>

Extracted text: The relationship between the input, x(t) and the output, y(t) of a LTI system is described by the indicated differential equation: d? d y(t) + 2y(t) d dt2Y(E) + 3 dt x(t) + 4x(t) dt

(a) By using Laplace transform, derive the transfer function, H(s) of the system given.<br>s+ 4<br>s? + 3s + 2<br>s2 + 3s + 2<br>+ + s<br>Option 1<br>Option 2<br>V - S-<br>s2 + 3s + 2<br>s- 4<br>g2 + 3s + 2<br>Option 3<br>Option 4<br>

Extracted text: (a) By using Laplace transform, derive the transfer function, H(s) of the system given. s+ 4 s? + 3s + 2 s2 + 3s + 2 + + s Option 1 Option 2 V - S- s2 + 3s + 2 s- 4 g2 + 3s + 2 Option 3 Option 4

Jun 10, 2022

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The relationship between the input, x(t) and the output, y(t) of a LTI system is described by the indicated differential equation: d? d y(t) + 2y(t) d dt2Y(E) + 3 dt x(t) + 4x(t) dt

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