Question 1 Using the appropriate method in generating the "final" Routh Table, enter the elements in the st row. If there is nonterminating numbers, it should be expressed up to 2 decimal places. Elements should be separated by single space in between. Blank 1 Add your answer Question 2 Using the appropriate method in generating the "final" Routh Table, enter the elements in the s³ row. If there is nonterminating numbers, it should be expressed up to 2 decimal places. Elements should be separated by single space in between. Blank 1 Add your answer Question 3 Using the appropriate method in generating the "final" Routh Table, enter the elements in the s² row. If there is nonterminating numbers, it should be expressed up to 2 decimal places. Elements should be separated by single space in between..

Question 1 Using the appropriate method in generating the "final" Routh Table, enter the elements in the st row. If there is nonterminating numbers, it should be expressed up to 2 decimal places. Elements should be separated by single space in between. Blank 1 Add your answer Question 2 Using the appropriate method in generating the "final" Routh Table, enter the elements in the s³ row. If there is nonterminating numbers, it should be expressed up to 2 decimal places. Elements should be separated by single space in between. Blank 1 Add your answer Question 3 Using the appropriate method in generating the "final" Routh Table, enter the elements in the s² row. If there is nonterminating numbers, it should be expressed up to 2 decimal places. Elements should be separated by single space in between..

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...

See similar textbooks

Similar questions

Consider the feedback system given the open loop transfer function below G(s)H(s) = K / ( S (s+3) (s+2)) a) Using the Routh-Hurwitz criterion, for which value of K, the poles of the closed-loop system take the pure imaginary value.b) What will be the maximum value of K for the system to be stable?c) Calculate the value of K, where the real value of the complex root of the system is Re{s}=-1. Tip 1: Closed loop transfer function T(s) = G(s) / ( 1+ G(s)H(s)) .Routh HurwitzIn order to perform the criterion analysis, the denominator of the closed-loop function will be examined. Tip 2: The real value of the system complex root Re{s}=-1 is expressed by the following formula f^2(s) = p(s-1) p(s) is the payoff of the closed-loop function.
Open loop function of a unity feedback system is given by G(s)=K(s+A) / s(s+1.4)(s+2.9)(s+3.2) For drawing root locus, if the value of Centroid is -2, then The value of A is :
117 57188 r(t)=3t determine steady state error.If it is desired to reduce this existing error by 7% fined new value of gain of the system. Q.1 - The open loop transfer function for a unity - feedback systemis ~ G(s) = and
Consider a system with a stable loop transfer function L(s). If the gain|L(iω)| is less than 1 (0 dB) whenever the phase ∠L(iω) crosses −180◦, then the closed-loop system is stable. Answer ture or fasle with explanation. If the Nyquist plot of the loop gain L(s) encircles −1, then the closed-loop system is unstable. Answer ture or fasle with explanation.
A unity-feedback system has forward transfer function (see attached). a) Sketch the root locus for this system as K varies from 0 to ∞; b) Use the Routh-Hurwitz test to determine the range of K for the system to be stable; show this value of K on the root locus plot.
The forward transfer function G(s) with a H(s) feedback configuration of an uncompensated Basic Satellite Launching System is as shown in figures 1 and 2. A- in the picture B- Compute the percent overshoot, peak time and settling time, using second order approximation through pole zero cancellation and unity feedback configuration shown in figure 2. C- Summarise the results (a) and (b) in tabular form and comment on the stability of both systems based on time response graph for (a) and computed values in (b).
The unity feedback system with loop transfer function is given as . Gc(s)G(s)=50/s(s+40) the bandwidth of the closed-loop system. 6.4 rad/sec3.2 rad/sec12.8 rad/sec1.29 rad/sec
Figure 3.1 shows a spring mass motion with a unity feedback with . (i) Sketch the Bode diagram for the system shown in Figure 3.1 onto the provided graph paper for both magnitude and phase plots. (ii) Determine the gain margin and phase margin of the system. (iii) Discuss the stability of the system from bode plot sketch. (iv) Obtain the closed-loop transfer function of spring mass motion system. (v) Sketch the location of poles and zeros of the closed-loop system on s-plane. (vi) Sketch the expected output response of the closed-loop system in time domain if . (vii) Discuss the relation between the response in frequency domain and time domain.
A unity feedback system has loop transfer function: L(s) = Gc(s)G(s) = 4(s+z)/s(s+1)(s+3) a) Draw root locus as z varries from 0 to100 b) using root locus, estimate the percentage overshoot and settling time (within 2%) of system at z =4 c) determine actual overshoot and settling time at z = 4
Consider a unity feedback system with G(s) = K (s+2)/(((s+3)^2+8^2)*(s+4)). Find the angle of departure of the root locus from the complex pole containing the positive imaginary part. Express the angle in radians in [-pi,+pi] and degrees in [-180,+180]. Sketch the root locus accurately. ans:2
Since G(s) is the transfer function of the system, draw the root locus of the closed-loop system with negative unit feedback below, clearly stating each step. (Root locus plots drawn using any program such as Matlab etc. will not be considered)
The unit in the figure below is given as G (s) in feedback system. When a unit ramp is applied to the input of the system, the steady-state error is 0.4% and when the unit step is applied to the input, the settlement time is desired to be 50 ms. So which of the following is a pole value of the closed-loop transfer function? G(s)=k/s(s+a)