Question 3 (Steady state error constants): a) Obtain closed-loop system transfer function T(z) =? b) Determine the stability interval( K SKS K ) for closed-loop system given in Figure 1 using Bilinear transformation. c) Determine the position( K, ), velocity( K, ) and accelaration( K, ) error constants for closed-loop system illustrated in Figure 1. T-1 r(t) e(t) +. 1-e K (s+1) Figure 1. Closed-loop system. d) Apply step, ramp and parabolic input signal to the closed-loop system in Figure I for K= - (Matlab)

Question 3 (Steady state error constants): a) Obtain closed-loop system transfer function T(z) =? b) Determine the stability interval( K SKS K ) for closed-loop system given in Figure 1 using Bilinear transformation. c) Determine the position( K, ), velocity( K, ) and accelaration( K, ) error constants for closed-loop system illustrated in Figure 1. T-1 r(t) e(t) +. 1-e K (s+1) Figure 1. Closed-loop system. d) Apply step, ramp and parabolic input signal to the closed-loop system in Figure I for K= - (Matlab)

Power System Analysis and Design (MindTap Course List)

6th Edition

ISBN:9781305632134

Author:J. Duncan Glover, Thomas Overbye, Mulukutla S. Sarma

Publisher:J. Duncan Glover, Thomas Overbye, Mulukutla S. Sarma

Chapter6: Power Flows

Section: Chapter Questions

Problem 6.65P

See similar textbooks

Similar questions

In order for the closed-loop system, whose block diagram is given in the photograph, to be stable, the parameters ?1 and ?2 must be determined.Calculate the values it will take. Draw the graph of the stable region in the ?1-?2 plane. (Hint: Routh-Hurwitzuse the method)
A ) Calculate the control poles S1 and S2 where the settling time is t=4 s according to the criteria Mp=5% (Mp=0.05) and 2% of the exceedance in the closed-loop control system with the root locus given on the side. B) Interpret the stability of the minimum phase systems for which Nyquist diagrams are given below.
Calculate the values of the parameters ?1 and ?2 in order for the closed-loop system, whose block diagram is given below, to be stable. Graph the stable region in the ?1-?2 plane (Hint: apply the Routh-Hurwitz method)
Find the K values that make the closed-loop system stable, given in the block diagram below, using the Routh-hurwitz method.
QUESTION 1 The unit step response of a second-order open-loop LTI system is shown below Calculate approximate percentage maximum overshoot? Calculate approximate rise time value? (FYI: The rise time is defined as the time system takes from 10% to 90% of the final value) Calculate approximate settling time value? (FYI: The settling time is defined as the time at which the system reaches to steady-state value and remains within the tolerance of plus or minus 2%)
Calculate the values of the parameters ?1 and ?2 in order for the closed loop system, whose block diagram is given below, to be stable. Draw the graph of the stable region in the ?1-?2 . (Hint: Use the Routh-Hurwitz method)
1. With the help of suitable example differentiate between Open and Closed-loop systems? 2. List out the merits & demerits of open-loop and Closed-loop systems? 3. Compare between LTI & LIT systems? 4. . With a neat sketch, Explain the transient response specification of a II order underdamped system? for Control Systems
In the figure, for the unit step input of the closed loop control system, the order is given correctly for the maximum overshoot (M), rise time (tr) and settlement time (ts), the final value of the response y (∞) and the steady state error (ess) values.
For the closed-loop system shown below, with a step input, determine thefollowing: a) Settle time, Tsb) Percent overshoot, OS%c) Step steady state errord) Sketch the time step response and indicate steady state error,settle time, and overshoot.
What do you mean by cascaded systems? How do you get the total gain or attenuation for such?
Apply lasso analysis to find i Commentary: PLEASE, describe the procedure step by step, in detail. Do not do it on paper, digitally here :)
Discuss motherboard power delivery systems, including voltage regulators and phases. How do they impact system stability and overclocking capabilities?