syms k
k = 1;
numerator = [0.5,1.5,1];
denominator = [10,-9,1];
sys = tf(numerator,denominator)
sys =
0.5 s^2 + 1.5 s + 1
-------------------
10 s^2 - 9 s + 1
bode(sys)
nyquist(sys)

rlocus(sys,k)

please solve the (a) (b) (d) 6.19 Sketch the Nyquist plot based on the Bode plots for each of the following systems, an...
please use matlab
etch the Nyquist plot based on the Bode plots for each of the following systems, and then compare your result with that obtained by using the Matlab command nyquist: Don't be concerned with the details of exactly where the curve goes, but do make sure it crosses the real axis at the right spot, has the correct number of -1 encirclements, and goes off to infinity in the correct direction. 6.19 Sk K(0.5 (a) GH(s) K (4s+1)...
Problem 3: Use method 2 (no Bode plots) to sketch the Nyquist plot for: (s – 10) P(S) = (s + 5)(s +1) You may assume the frequency response for P(s) is monotonic.
Sketch the Nyquist plots of the following loop transfer functions L(S) = Gc(s)G(s), and determine whether the system is stable by applying the Nyquist criterion: KS + 1) (b) L(s) = G (9)G(s) = 318+) If the system is stable, find the maximum value for K by determining the point where the Nyquist plot crosses the u-axis.
Bode Plots Sketch the Bode plot magnitude and phase for each of the three open-loop transfer functions listed below. Verify your results using the bode m function in MATLAB.(a) \(G(s)=\frac{100}{s(0.1 s+1)(0.01 s+1)}\)(b) \(G(s)=\frac{1}{(s+1)^{2}\left(s^{2}+s+9\right)}\)(c) \(G(s)=\frac{16000 s}{(s+1)(s+100)\left(s^{2}+5 s+1600\right)}\)
6. Sketch Bode log magnitude plot for the following transfer functions manually. Then use Matlab's "bode" command to plot the same and compare it with your manually obtained sketches. (s + 10) (s + 200) a) X(s) = TS + 20)-(s +1000) b) X(S) = TS + 1)(52 + 4s + 16)
For the given system (s+25) P(s) s(s+1)(s+3000) 1. Sketch, by hand, the Bode asymptote plots for phase and magnitude. Show all your work 2. Sketch by hand the Nyquist plot of the system 3. What is the system's upward, downward gain margins?
For the given system (s+25) P(s) s(s+1)(s+3000) 1. Sketch, by hand, the Bode asymptote plots for phase and magnitude. Show all your work 2. Sketch by hand the Nyquist plot of the system 3. What is the system's...
Q1. Draw the bode plot for each of the following systems. Compare your sketches with the plots obtained using the 'bode' command in MATLAB. a) Gs)4000 (s +40) e Gs) 1005+4) s(s+Is 25+5)
Q1. Draw the bode plot for each of the following systems. Compare your sketches with the plots obtained using the 'bode' command in MATLAB. a) Gs)4000 (s +40) e Gs) 1005+4) s(s+Is 25+5)
Please plot on semi-log scale for both magnitude and phase
separately
B. Sketch the Bode plots for the magnitude and the phase for the transfer function: 10(S + 1) H(S) = S(S + 10)(8 + 100)
16.1 For the following systems, sketch the Bode diagram, and from the straight-line approximations to the gain and phase plots, estimate the maximum value of K for which the system is stable: a. GH(s) = s(s + 1) (s + 4) b. GH(s) = = s(1 + s) KS c. GH() = 6 *21 к d. GH(s) = s(s? + 2s + 16) 5K(1 + s) e. GH(S) = f'( + s/352
I got A,B,C done can you do D,E,F
Also can you check my solutions please. Thank you ?
Question 1 - Consider an unit feedback system whose open-loop transfer function is G(s)-k/ ((s + 1)(s 2 +4s 25)) A. Draw Bode plot of the open-loop system for k-75 B. Calculate the phase and magnitude of G(s) at 1 rad/s for k 75 C. Determine the cross-over frequency, and the phase and gain margins for k-75 (14 marks D. What is...