Question

Identify the transfer function Y(s)/X(s) for the system shown in the given figure. Multiple Choice \frac{Y(s)}{X(s)} = \frac{c_1c_2s^2 - (c_1k_2 - c_2k_1)s - k_1k_2}{c_1c_2s^2 - (c_1k_2 - c_2k_1)s - k_1k_2} \frac{Y(s)}{X(s)} = \frac{c_1c_2s^2 + (c_1k_2 + c_2k_1)s + k_1k_2}{c_1c_2s^2 + (c_1k_2 + c_2k_1)s + k_1k_2} \frac{Y(s)}{X(s)} = \frac{c_1c_2s^2 + (c_1k_2 + c_2k_1)s}{c_1c_2s^2 - (c_1k_2 - c_2k_1)s - k_1k_2} \frac{Y(s)}{X(s)} = \frac{c_1c_2s^2 - (c_1k_2 - c_2k_1)s - k_1k_2}{c_1c_2s^2 + (c_1k_2 + c_2k_1)s + k_1k_2}

          Identify the transfer function Y(s)/X(s) for the system shown in the given figure.
Multiple Choice
\frac{Y(s)}{X(s)} = \frac{c_1c_2s^2 - (c_1k_2 - c_2k_1)s - k_1k_2}{c_1c_2s^2 - (c_1k_2 - c_2k_1)s - k_1k_2}
\frac{Y(s)}{X(s)} = \frac{c_1c_2s^2 + (c_1k_2 + c_2k_1)s + k_1k_2}{c_1c_2s^2 + (c_1k_2 + c_2k_1)s + k_1k_2}
\frac{Y(s)}{X(s)} = \frac{c_1c_2s^2 + (c_1k_2 + c_2k_1)s}{c_1c_2s^2 - (c_1k_2 - c_2k_1)s - k_1k_2}
\frac{Y(s)}{X(s)} = \frac{c_1c_2s^2 - (c_1k_2 - c_2k_1)s - k_1k_2}{c_1c_2s^2 + (c_1k_2 + c_2k_1)s + k_1k_2}

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Identify the transfer function Y(s)/X(s) for the system shown in the given figure.
Multiple Choice
(Y(s))/(X(s)) = (c1c2s^2 - (c1k2 - c2k1)s - k1k2)/(c1c2s^2 - (c1k2 - c2k1)s - k1k2)
(Y(s))/(X(s)) = (c1c2s^2 + (c1k2 + c2k1)s + k1k2)/(c1c2s^2 + (c1k2 + c2k1)s + k1k2)
(Y(s))/(X(s)) = (c1c2s^2 + (c1k2 + c2k1)s)/(c1c2s^2 - (c1k2 - c2k1)s - k1k2)
(Y(s))/(X(s)) = (c1c2s^2 - (c1k2 - c2k1)s - k1k2)/(c1c2s^2 + (c1k2 + c2k1)s + k1k2)

Added by Heather R.

University Physics with Modern Physics

Hugh D. Young 14th Edition

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Solved by Expert Sri K

06/19/2023

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Step 1: The transfer function of a system is defined as the ratio of the Laplace transform of the output to the Laplace transform of the input. Show more…

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Identify the transfer function Y(S)/(X)(S) for the system shown in the given figure. Multiple Choice (Y(S))/(X(S))=(c1c2S^2-(c1k2-c2k1)S-k1k2)/(c1c2S^2-(c1k2-c2k1-c2k2)S) (Y(S))/(X(S))=(c1c2S^2+(c1k2+c2k1)S+k1k2)/(c1c2S^2+(c1k2+c2k1+c2k2)S+k1k2) (Y(S))/(X(S))=(c1c2S^2+(c1k2+c2k1)S)/(c1c2S^2-(c1k2-c2k1-c2k2)S-k1k2) (Y(S))/(X(S))=(c1c2S^2-(c1k2-c2k1)S-k1k2)/(c1c2S^2+(c1k2+c2k1+c2k2)S+k1k2) Identify the transfer function Y(S)/X(S) for the system shown in the given figure F Multiple Choice Y(S) X(S) c,ca2(c,hgcgk, )sk, kg cqcg82(cqkgcgkicgk)S Y(S) cS^2+(ck+cgk1)+k X(S) cS^2+(c k+ck1+ck)+k, k Y(S) X(S) cS^2+(c,k+cak,) Y(S) c;caS^2(c,kgcgk,)k,k X(S) cS+(c,k+cgk,+ck)+k,k

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