G(s)=Kc*(1+tD*s+1/(tI*s)), Kc=10, tD=100, tI=1, plot the amplitude ratio and phase bode plot.
we
can substitute the values of Kc,ti and td to obtain G(S).
We can substitute s=Jw and rationalize the equation.
Then it reduces in the form of complex equation of the form
a+ib the Amplitude ratio is given by sqrt(a^2+b^2 )
phase angle is given by tan^-1 b/a.
After getting this the value of the w is carried and the graphs are made which are known as bode plots.
Thank you
G(s)=Kc*(1+tD*s+1/(tI*s)), Kc=10, tD=100, tI=1, plot the amplitude ratio and phase bode plot.
1. For the transfer functions below, draw the bode plot for amplitude and phase response. Please show step by step. (s+20) (s+5)(s+500s+250000) 100(s+1) s2 +110s+1000 H(s)
Problem 6 (5 marks) Draw the Bode plots for the system G(s) = 10 Bode Plot .... 1- - .... ... . 20 log M - - - 1111-... - - TH .. 101 100 102 --- - Phase (degrees) .... 101 10 10° Frequency (rad/s)
0.1 G(S)(s+10)(s + 0.1) Bode plot
0.1 G(S)(s+10)(s + 0.1) Bode plot
b) Construct the Bode plot for the transfer function 100(1+0.2s) G(s)(1+0.1s)(1+0.001s)* and H(s) = 1 From the graph determine: Phase crossover frequency i) Gain crossover frequency ii) Phase margin iii) iv) Gain margin Stability of the system v)
b) Construct the Bode plot for the transfer function 100(1+0.2s) G(s)(1+0.1s)(1+0.001s)* and H(s) = 1 From the graph determine: Phase crossover frequency i) Gain crossover frequency ii) Phase margin iii) iv) Gain margin Stability of the system v)
Draw the Nyquist plot using the bode plot below.
G(s)=1/(s+1)^2
1. Draw the Nyquist plot using the bode plot below. G(s)-1/(s+1)*2 Bode Diagram 0 -20 9 .40 -60 -80 -100 .45 -90 -135 180 10 10 10 10 Frequency (rad/sec)
Draw the phase bode plot of G(s)=(1-s/2+s^2/12)/(1+s/2+s^2/12)
plot Bode diagrams of Gi(s) and G2(s) given below. 1 + S G(s)12s G2(s)1 G1(s) is a minimum-phase system and G2(s) is a nonmini- mum-phase system.
plot Bode diagrams of Gi(s) and G2(s) given below. 1 + S G(s)12s G2(s)1 G1(s) is a minimum-phase system and G2(s) is a nonmini- mum-phase system.
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) \(G(s)=\frac{16000 s}{(s+1)(s+100)\left(s^{2}+5 s+1600\right)}\)
I'm not sure how to use plot to display the mag of the
amplitude
.Generate Bode Plot for following frequency response system using MATLAB Can you guess MATLAB function which generate Bode Plot? Repeat (No 8), but this time use this function to plot amplitude and phase response of system . Use help in MATLAB to find the syntax for function. Include screen shot of your code and results in report. H(s) = s
4. Consider the Bode Plots for G(s) (a) In a frequency region where the Bode phase curve is decreasing, which direction is the corresponding Nyquist curve moving ? Clockwise or counterclockwise? (b) Assume that the Bode plots for G(jw)| and the phase ф(w) are correct. Give the corresponding complex value on the Nyquist plot in terms of G(jw) and ф(W) (c) On the Bode plots for GGW)| and ф(W). how much must ф(w) change for there to be three encirclements...