Q2) Consider a control system has open loop transfer function as:G(s) =50s(s+ 1)(s+4) (s + 5)The goal is to have an overshoot less than 25% for a step input whileachieving a peak time less than 3 seconds. Determine a suitablecontroller form by using:A. P controller?B. PI controller?C. PID controller?D. Select the best above controllers?

Step 1: Step 2: Step 3: Step 4:

Answered: Q2) Consider a control system has 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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E5.17 A closed-loop control system transfer function T1(s2)has two dominant complex conjugate poles. Sketch theregion in the left-hand s-plane where the complex polesshould be located to meet the given specifications.
Given the signal flow graph: 1. How many forward paths are there from R(s) to C(s)? 2. How many pairs of non-touching loops are there? 3. Are there three non-touching loops? True/False
b) G(?)=K [(S−1)(S−2) / (S+2)(S+3)] ; Construct nyquist curves for K=1, 5/3, 9 values. Write down the Nyquist stability criterion and explain whether the system is stable or not. c) Define the gain and phase margin, this time on the nyquist curve.
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?
A process has the following open-loop transfer function: G(s) = 0.2 / s + 2 Assuming that this process is being controlled by a proportional controller with a gain of 100 and unity feedback, find the steady-state error of the closed-loop system when the input is a unit step.
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.
For the block diagram shown in following figure, a) Find the transfer function between input (X) and output (Y) b) Check the stability of the system c) Find the transfer function of the system with PI, PD, and PID controller d) Find the step responses of the compensated system with PI, PD, and PID controller, and show the time-domain characteristics for each system
What is the need to tune a controller? Derive the Transfer Functions in Series for the two subsystems, G1(s), G2(s) connected in series
sketch the root locus if or the system shown in the figure 2 and answer the following questions the forward transfer function is given by please i need help with 1,2,3,4,5,6
THIS IS A CONTROL SYSTEMS QUESTION. (ELECTRICAL AND ELECTRONIC ENGINEERING CAN SOLVE.)!!! 40 new students come to a class each year. At the end of the year, 10% of the students leave the school, 30% stay in the class and repeat the next year, and 10% remain at the end of the second year and repeat the lesson. A) Set the difference equation b) Determine the transfer function of the system c) 5 years later, how many students will be in the class? d) What will be the maximum number of students in the class?
The value of the transfer function and constant are unknown, but the system behavior is. The constant was removed from the block diagram, which resulted in the step response curve shown. What should the value of K be so that the steady-state error for a step input is zero?
A car was ignited & a signal from the engine i.e a(z) was passed through a cascade of 2 passive RC lowpass filters to generate an output signal, b(z).a.Show a differential equation derivation to describe the systemb.Make a sketch utilizing circuit diagramc.Mention if the RC system in question above isi.Time in-variant / Time variant ii.Non linear / lineariii.Non-invertible / Invertibleiv. Non-causal / Causal v. Have no memory / Have memory sytems.d. d2b(z)/dz2 + 3(db(z)/dz) +2b(z) = 3(da(z)/dz) +2a(z)Let's assume that the d.e(differential equation) above is that which is characterised by the RC system in the main question above.Where a(z) & b(z) is the input & output of the RC system respectively.Considering an impulse of a(z)=δ(z) is applied to the system, determine the output b(z) of the system

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