Consider the following system in open loop:G(s)- 338 / ( 5 s? + 24 s + 270 )Compute the value of the output in steady state for the system in closed loop with a proportional controller K-21 and a reference r(t)-7.Introduce your answer with 3 decimal.Consider the following system in open loop:G(s) 12/(8s + 4)Compute the output in steady state for the system in closed loop with a control gain K-43 and a reference r(t) 4.Introduce your answer with 3 decimal.

in the question, Find the steady state value at different different input and system.

Answered: Consider the following system in open…

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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Consider the following system in open loop:: G(s)= 365 / ( 5 s2 + 39 s + 387 ) Compute the value of the output in steady state for the system in closed loop with a proportional controller K=21 and a reference r(t)=9. Introduce your answer with 3 decimal.
By plotting the root locus of the system given as the open loop function : G(s)= K/(s*(s+2)); a) When K=4, show the locations of the closed loop poles on the root locus. Determine the Damping Ratio and Natural Frequency values in this gain value. b) Calculate the unit step response of this closed-loop system by calculating the Percent Overshoot, Peak, and Settlement Time values and plot them to scale. c) Scan the region on the root locus where the pairs of conjugate poles must be in order for this inspected system to work at least in the success criteria (greater than the calculated damping rate and natural frequency) in (a).
Given the following characteristic equation: 1+K/S(S2+2S2+8S+5)=0 (a) Using Routh method determine the range of K for which this closed loop system is stable. (b) Find the value of K for which the system has purely imaginary roots and determine the corresponding frequency of oscillations.
Show that the system which is often referred to as an "incrementally linear" system below is NOT a linear system. You can use any linear relation between the input and output of the linear system block (yellow block).
A)Calculate V1 and v2 for t > 0, if the circuit is in steady stateat t = 0-. B)Calculate i for t > 0, if ig = 10 A and the circuit is in steady statepermanent at t = 0-.
For the system given below, a) Find K1 and K2 so that the steady-state error is zero, the settling time is one second, and the overshoot is 5% for a unit step input. b) Specify the system type and find the steady-state error a unit ramp input using the computed K1 and K2 values. "Can you explain step by step " check image "
Write the differential equation for t > 0 for iC in the given figure. Assume VS = 9 V, RS = 4 kohm, R1 = 11 kohm, and R2 = R3 = 20 kohm.
It is a problem from Linear Systems Theory , chapter 2, Linearization i wanna detailed process for solving this problem. line by line
Consider the system below. For this question, let C (s) = K, in this question K is a positive real number. a) Prove that if the root locus of the system is drawn, the points s1,2=−0.3214 ± 2.8951j will be on the curve. (Show it by doing mathematical calculation without drawing the curve.) b) Draw the root locus of the system. c) It is desired that the dominant (= near the imaginary axis) poles of the closed loop system be at the points s1,2= −0.3214 ± 2.8951j. What should K be for this? What can be said about the stability of the closed loop system for this K value? d) What are the unit step, ramp and parabolic reference tracking errors of the system for K in the option c?
Solve for the steady-state values of iR in milliampere (mA), and VC in Volts (V) for the circuit shown below, assuming that the circuit has been connected for a long time.
G(s)=((s+1)*(s+15))/((s+0.1)*(s+2.5)*(s+120)*(s+240)) 1-draw nyquist 2- Nyquist criterion, compute the number of unstable poles of the closed loop system as a function of K 3-determine for which values of K the closed system is stable.
If a=1.1 for G=1s3+6as2+11a2s+6a3 in the closed loop system in the figure, which of the following is the largest K value at which the system can be stable?

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