In the paper and upload in the common link. For a system the open loop transfer function with feedback H(S)=0,5 is given by G(s) = 30(S+9) / S(S+4)(S+6) Determine (0.5+1+1.5-3 Marks) O Which type of input signal give rise to a constant steady state error for the above problem (11) Draw the graph of the input signal that gives constant steady state error for the above problem and write the definition of that input signal. (iii) The Value of Steady State error of the system is

In the paper and upload in the common link. For a system the open loop transfer function with feedback H(S)=0,5 is given by G(s) = 30(S+9) / S(S+4)(S+6) Determine (0.5+1+1.5-3 Marks) O Which type of input signal give rise to a constant steady state error for the above problem (11) Draw the graph of the input signal that gives constant steady state error for the above problem and write the definition of that input signal. (iii) The Value of Steady State error of the system is

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

Measurements conducted on a servomechanism show the system response to be: C (t) = 0.3 e 60t + 1.5 e 10t, when subjected to a unit step input. [1].Obtain the expression for the closed-loop transfer function. [2].Determine the undamped natural frequency and damping ratio of the system.
Examine the closed loop stability of a system whose open-loop transfer function is given by.G(s) H(s) =1+4s/s^2(1+s )(1+2s) use nyquist plot
Given the linear mechanical system below:Determine the transfer function ?3(?)/?(?). Express your answer as a single fraction andarrange the degree of variables in descending order.
In a linear time-invariant discrete-time system, x[n] is the input and y[n] is the output. Unit at the entrance of the systemWhen initial conditions are zero when step (u[n]) is applied y[n] = 3(1/2)^n It is known that u[n] is output.Accordingly, create the transfer function of the system and find the unit sample answer for this system. (h[n]=?) Reminder: This question also covers z-transformation and inverse z-transformation.
For a unit step input, a system with forward path transfer function G(s)=20/s2 and feedback path transfer function H(s)=(s+5) has a steady state output of ?
Given the signal flow graph, apply Mason’s Rule to acquire the single transfer function, G(s). Express your transfer function in a form where the coefficient of the highest exponent of s in the denominator is equal to 1. If there is a numerical answer that is nonterminating, it should be expressed up to three (3) decimal places only.
1. The CT signal x(t)=3cos (600πt) + 6cos2 (mπt) is critically sampled (Nyquist rate)by fs=4000 Hz. Find:i. The value of m.ii. The frequency components of the signal.iii. The frequency resolution (Δf) of the output spectrum if the sampled signal isprocessed by 64 point-DFT.iv. Define frequency resolution.
ANSWER THE FOLLOWING QUESTIONS Given the closed loop system, what is the forward transfer function? a. 0.1Ks b. 0.1 c. K / [(1 + K)s + 1] d. 0.1K / [(1 + K)s + 1]
A system is described as: w (n + 1) = 0.5 w(n) — x(n) y(n) = w (n) - x(n) Where x(n) and y(n) are input and output signals, respectively. 1. Draw a block diagram or signal flow graph representation for this system by using Direct form II 2. Find the system function H(z) and the impulse response h(n) of this system. 3. Is this system causal or not? Why? 4. Is this system stable or not? why? 5. If the input impulse Dirac 8 find the difference equation.
1. The CT signal x(t)=3cos (600πt) + 6cos2(mπt) is critically sampled (Nyquist rate) by fs=4000 Hz. Find:i. The value of m.ii. The frequency components of the signal.iii. The frequency resolution (∆f) of the output spectrum if the sampled signal is processed by 64 point-DFT.iv. Define frequency resolution.
Solution please. Should correct Consider a first order system with a transfer function of G(s) = K / (s + a), where K = 5 and a = 10. If the system is subjected to a ramp input of 2t, what is the steady-state error of the system? Show your calculations and assumptions.
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?