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Magnitude (dB) (ap) ad 40 --40 0 45 -90 -135 225 -270 (a) e,= 1 & (a) 3.74 rad/sec (b) 4.98 rad/sec (c) 5.54 rad/sec (d) 10.34 rad/sec 6. Determine the resonant peak (i.e., the maximum frequency response) for the system with the same Bode plots as in Problem 5, (a) 1.94 (b) 1 (c) 8.21 7. Given the resonant peak M,= 1.9346, estimate the percent overshoot Mp (a) 41.7% (b) 93.46% (c) 26.8% 8. The break frequencies on the Bode plot of the following open-loop gain are 10 S² +12s+20 (c) = 12 & = 12 rad/sec G(s)= ₂ = Bode Dagram Frequency (radise) 10 ₂ = 20 rad/sec (b) ₁ = 2 & ₂ = 10 rad/sec (d) , = 20 & ₂ = 1 rad/sec 9. The slopes of the asymptotic plot for G(s) in Problem 8 at very low frequency (<< 1) and high frequency (@>>10) are (a) Low: slope = 0 dB/dec, High: slope = -20 dB/dec (b) Low: slope = -20 dB/dec, High: slope = -40 dB/dec (c) Low: slope = 20 dB/dec, High: slope = 40 dB/dec (d) 0.89 (d) 53.4%

Magnitude (dB) (ap) ad 40 --40 0 45 -90 -135 225 -270 (a) e,= 1 & (a) 3.74 rad/sec (b) 4.98 rad/sec (c) 5.54 rad/sec (d) 10.34 rad/sec 6. Determine the resonant peak (i.e., the maximum frequency response) for the system with the same Bode plots as in Problem 5, (a) 1.94 (b) 1 (c) 8.21 7. Given the resonant peak M,= 1.9346, estimate the percent overshoot Mp (a) 41.7% (b) 93.46% (c) 26.8% 8. The break frequencies on the Bode plot of the following open-loop gain are 10 S² +12s+20 (c) = 12 & = 12 rad/sec G(s)= ₂ = Bode Dagram Frequency (radise) 10 ₂ = 20 rad/sec (b) ₁ = 2 & ₂ = 10 rad/sec (d) , = 20 & ₂ = 1 rad/sec 9. The slopes of the asymptotic plot for G(s) in Problem 8 at very low frequency (<< 1) and high frequency (@>>10) are (a) Low: slope = 0 dB/dec, High: slope = -20 dB/dec (b) Low: slope = -20 dB/dec, High: slope = -40 dB/dec (c) Low: slope = 20 dB/dec, High: slope = 40 dB/dec (d) 0.89 (d) 53.4%

Introductory Circuit Analysis (13th Edition)
Introductory Circuit Analysis (13th Edition)
13th Edition
ISBN:9780133923605
Author:Robert L. Boylestad
Publisher:Robert L. Boylestad
Chapter1: Introduction
Section: Chapter Questions
Problem 1P: Visit your local library (at school or home) and describe the extent to which it provides literature...
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5. Determine the Bandwidth for the system with the following Bode plots of the closed-loop
transfer function,

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number 9: option (d) Low: slope = 0 dB/dec, High: slope = - 40 dB/dec

All the questions are based on the following standard negative unity feedback system: r + D(S) Controller G(s) Plant y where D(S) is the controller, r is the reference (command) input, y is the plant output, and G(S) is the plant model.
Transcribed Image Text:All the questions are based on the following standard negative unity feedback system: r + D(S) Controller G(s) Plant y where D(S) is the controller, r is the reference (command) input, y is the plant output, and G(S) is the plant model.
Magnitude (dB) Phase (deg) 20 0 -20 40 -60 -80 0 -45 -90 -135 -180 -225 -270 TOⓇ Bode Dagram 10 Frequency (rad/sec) G(s) = (a) 3.74 rad/sec (b) 4.98 rad/sec (c) 5.54 rad/sec (d) 10.34 rad/sec 6. Determine the resonant peak (i.e., the maximum frequency response) for the system with the same Bode plots as in Problem 5, (a) 1.94 (b) 1 (c) 8.21 7. Given the resonant peak M,= 1.9346, estimate the percent overshoot Mp (a) 41.7% (b) 93.46% (c) 26.8% 8. The break frequencies on the Bode plot of the following open-loop gain are 10 s²+12s+20 (d) 0.89 (a) Low: slope = 0 dB/dec, (b) Low: slope = -20 dB/dec, (c) Low: slope = 20 dB/dec, (d) 53.4% (a) w₁=1 & 0₂= = 12 rad/sec (b) , 2 & ₂ = 10 rad/sec (c) , 12 & ₂= 20 rad/sec (d) ₁ = 20 & ₂ = 1 rad/sec 9. The slopes of the asymptotic plot for G(s) in Problem 8 at very low frequency (@<< 1) and high frequency (>>10) are High: slope = -20 dB/dec High: slope = -40 dB/dec High: slope = 40 dB/dec
Transcribed Image Text:Magnitude (dB) Phase (deg) 20 0 -20 40 -60 -80 0 -45 -90 -135 -180 -225 -270 TOⓇ Bode Dagram 10 Frequency (rad/sec) G(s) = (a) 3.74 rad/sec (b) 4.98 rad/sec (c) 5.54 rad/sec (d) 10.34 rad/sec 6. Determine the resonant peak (i.e., the maximum frequency response) for the system with the same Bode plots as in Problem 5, (a) 1.94 (b) 1 (c) 8.21 7. Given the resonant peak M,= 1.9346, estimate the percent overshoot Mp (a) 41.7% (b) 93.46% (c) 26.8% 8. The break frequencies on the Bode plot of the following open-loop gain are 10 s²+12s+20 (d) 0.89 (a) Low: slope = 0 dB/dec, (b) Low: slope = -20 dB/dec, (c) Low: slope = 20 dB/dec, (d) 53.4% (a) w₁=1 & 0₂= = 12 rad/sec (b) , 2 & ₂ = 10 rad/sec (c) , 12 & ₂= 20 rad/sec (d) ₁ = 20 & ₂ = 1 rad/sec 9. The slopes of the asymptotic plot for G(s) in Problem 8 at very low frequency (@<< 1) and high frequency (>>10) are High: slope = -20 dB/dec High: slope = -40 dB/dec High: slope = 40 dB/dec
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