B-6–3. Plot the root loci for the closed-loop control system with K G(s) - H(s) = 1 s(s + 1)(s² + 4s + 5)'
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Modern control engineering 4th edition, chapter 6. I would like to understand the details of the method for doing this. Thank you in advance for your answer.
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- Find the values of K₁ and K₂ to yield a peak time of 1.5 seconds and a settling time of 3.2 seconds for the closed-loop system's step response. R(s) + OK₁=0.8984, K₂=0.04 OK₁=0.5197, K₂=0.045 OK₁=0.5949, K₂=0.05 ⒸK₁=0.4218, K₂=0.06 K₁ 10 s(s+ 2) K₂s C(s)complete solution please. thank you.Locate the closed-loop poles on the root loci such that the dominant closed-loop poles have a damping ratio equal to 0.5. Determine the corresponding value of gain K. B-6-7. Plot the root loci for the system shown in Figure 6-100. Determine the range of gain K for stability. R(s) Figure 6-100 Control system. K 3² (x+2) C(s)
- What is the purpose of Kirchoff loops?B-6-21. Consider the control system shown in Figure 6–111. Design a compensator such that the dominant closed-loop poles are located at s - -2 + j2V3 and the static velocity error constant K, is 50 sec!. 10 s(s + 2) (s + 5) G{8) Figure 6–111 Control system.Determine the values, of K and k of the closed-loop system shown in Figure below so that the maximum overshoot in unit-step response is 25% and the peak time is 2 sec. Assume that J = 1 kg-m² .
- Options for all the questions are: have a positive sign not appear have a negative sign -----Thank you!A G.E. potential relay with the number 3ARR3-D4F6 would have a continuous coil voltage of ?B-5-3. Consider the closed-loop system given by -X C(s) Impulsive =- 4 R(s) s2 + 2iw,,s + w3 Determine the values of 5 and o, so that the system responds to a step input with approximately 5% overshoot Figure 5-80 and with a settling time of 2 sec. (Use the 2% criterion.)
- Which methods can be used to estimate or calculate the maximum power point on an I-V curve?I need the answer as soon as possiblecan you explain to me why the convolution of these two sinc fucntions which are rect functions equal a rect function? I thought when you convolute a rectangle and a rectangle with two different lengths, it makes a trapezoid shape. The answer says it is rectangle funtion so my code is corrcect but i dont understand why this is true. I need a step by step solution and explanation. here is the problem: Consider the signal x(t) = 2 sinc(6t + 3).the output y (t) = (x *h )(t) when x(t) ispassed through a filter with impulse response h (t) = 4sinc(2t -1). the matlab code was just to help me visuallize