Consider the transfer function G(s) from Q1.1 in the closed-loop system shown in Fig. 3. Fig. 3. Closed-loop system for
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Consider the transfer function G(s) from Q1.1 in the closed-loop system shown in Fig. 3. Fig. 3. Closed-loop system for
Consider the transfer function G(s) from Q1.1 in the closed-loop system shown in Fig. 3. Fig. 3. Closed-loop system for Q2. Q2.1. [5] Find the closed-loop transfer function from the reference signal R(s) to Y(s) parametrically in terms of Gc,G, and H, i.e., Y(s)/R(s) when Td(s)=0. (Do NOT use the numerical values of G from your solution in Q1.1). Then replace the transfer functions with their paramaters as shown in Fig. 3. Assume the known paramaters are K,α, and ω and the unknown paramaters are Kp,z, and KD. Q2.2. [2] Determine a condition on KD based on K,α, and ω such that G(s)/(1+G(s)H(s)) is a 2nd -order critically damped system.
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