x(t) 0 (t) 0.1747(z+1) 2-1.65z+1 m y(t) where l = 15m and m-38500 kg. The transfer function describing the dynamics of t

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X T 0 T 0 1747 Z 1 2 1 65z 1 M Y T Where L 15m And M 38500 Kg The Transfer Function Describing The Dynamics Of T 1 (82.57 KiB) Viewed 44 times

x(t) 0 (t) 0.1747(z+1) 2-1.65z+1 m y(t) where l = 15m and m-38500 kg. The transfer function describing the dynamics of the system is G(s) = 9/2 With zero-order hold (step-invariant) sampling and the sampling interval h=0.7, the following discrete-time model is obtained Y(0) U(0) 6² +9/1 H(z) = The controller F(2) = K-1.6z+0.68 20.52 0.5 is proposed. Generate a root locus with the help of matlab to find the range of values of K that gives a stable closed-loop system. Answer with the maximum value of K that still gives a stable closed-loop system.