please use algebric method to solve Example The open-loop transfer function of a system is given as:KGp(s)H(s)steady-state error for a unit step input and settling time is 10 sec.0.25Ks+oE Is required that this system exhibits zeros+ 0.1Determine the type of the controller to be used and the numerical valueswww w wof its coefficients.R(s) +E(s)|U(s)C(s)0.25KGc(s)s+ 0.1

Answered: Image /qna-images/answer/abc75f0e-56d4-46a8-8859-0cdf63a39de9.jpg

Example The open-loop transfer function of a system is given as: 0.25K t is required that this system exhibits zero steady-state error for a unit step input and settling time is 10 sec. Determine the type of the controller to be used and the numerical values KGp(s)H(s) s+ 0.1 of its coefficients. R(s) + E(s) U(s) | 0.25K C(s) Gc(s) s+ 0.1

Example The open-loop transfer function of a system is given as: 0.25K t is required that this system exhibits zero steady-state error for a unit step input and settling time is 10 sec. Determine the type of the controller to be used and the numerical values KGp(s)H(s) s+ 0.1 of its coefficients. R(s) + E(s) U(s) | 0.25K C(s) Gc(s) s+ 0.1

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

At t=0, a 1 pound force, denoted by f(t), is applied to the translational mechanical system. Determine K and M such that the response has a 1 second peak time and 4 second settling time if fv = 1. Additionally, what is the resulting overshoot percentage? Determine also the resulting transfer function as well as the steady state error for step input.
Consider a closed loop system with zero order hold.consider Gp(s)=400/s2+400.determine the closed loop transfer function T(z) for the system at T=1sec
Examine the stability of the system given by the characteristic polynomial Δ(s)=2s^3+4s^2+ s+1 using the Routh-Hurwitz criterion.
1. Finding the closed loop transfer function of the system2.What is the steady state error of the system when a unit ramp signal is applied to its input?3. Given Km=5 and Kb=0.01, what should be the K value for a steady-state error to occur at the unit ramp input of the system?
Show that the random process X(t)=A cos(wct + ϴ) Where ϴ is an random variable uniformly distributed in the range (0,2π), is a wide sense stationary process. And also draw the ensemble of given random process. Explain the ergodic wide sense stationary process with neat sketch
For the discrete time system whose Z transfer function is given by, G(Z) =y(Z)/x(Z)= (Z+4)/(Z^3+3Z+2) Determine the state model in controllable canonical form.
For the system defined by the first-order differential equation 100y'(t) + y(t) = x(t). a) Plot the log magnitude (dB)-log frequency graph of H(jw). b) The input is assumed to be suppressed when the magnitude of H(jw) is -40 dB. It is given that the x(t)=coswat signal is suppressed by this system. What is the smallest wa value in this case? Subject: Signals and Systems
Consider a closed-loop system with a zero-order hold. Consider G,(s) =400/(s^2+400) Determine the closed-loop transfer function T(z) for the system at T=1 sec.
a linear time-invariant systems |z|>0.5 zone of convergence and transfer function H(z) is system causal ? (true/false)
A sensor with input X(t) (in mm) and output Y(t) (in mV) given by the ordinary differential equation (ODE) as follow: d2 Y(t)/dt2 +(a+b) dY(t)/dt +abY(t) = K X(t) If a>b, and on initial condition Y(t=0) = 0 mV, a. Determined transfer function (H(s) of sensor in Laplace format (Y(s)/X(s)=H(s))b. Determined poles and zeros for sensor and what is unit for K as gain staticc. If X(t) is represented as step function, determined Y(t) output on this conditiond. What is maximum amplitude of Y(t) for t-->oo
Difference equation of a discrete-time causal (right-sided) LTI system, y(n) = 2 x(n) – x(n-1) -1/4 y(n-1) + 1/8 y(n-2) is given as. a) Give the system function H(z). b) Indicate zero, poles and ROC in the Z-plane. Is the system stable? Please explain. c) Find the impulse response of the system. d) If the system is left-sided, repeat (b) and (c).
Q1. Consider the following characteristic equations. Determine the values of K that corresponds to a stable system. Use the Routh-Hurwitz criterion.