of 2 D ZOOM + Problem 2: '(t) (a) Form a transfer function that models the RLC circuit above. (b) With L = 25 mH, C = 450 uF, and R = 10 kOhms. Find
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# I am struggling in part d and e.

of 2 D — ZOOM + Problem 2: '(t) (a) Form a transfer function that models the RLC circuit above. (b) With L = 25 mH, C = 450 uF, and R = 10 kOhms. Find the Zero(s) and Pole(s) of the transfer
function. Is this system asymptotically stable? BIBO stable? (c) Derive a state-space model for the above mentioned RLC circuit. Choose the states of the system
to be current through the inductor and voltage across the capacitor. (d) Assume L : L, C = C, and R : R. Find the Pole(s) and Eigenvalue(s) from the state-space model. (e) Show that the transfer function computed using the formula G(s) = C(sI — A)&quot;1 B + D is exactly
the same as that obtained in part a.

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