Cyber Exploration Laboratory Cyber Exploration Laboratory Experiment 4.1 Objective To evaluate the effect of pole and zero location upon the time response of first- and second-order systems. Minimum Required Software Packages MATLAB, Simulink, and the Control System Toolbox Prelab 1. Given the transfer function G(s)evluate settling time and rise time for the following values of a: 1, 2, 3, 4. Also, plot the poles.

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Given the transfer function G)+as +b a. Evaluate percent overshoot, settling time, peak time, and rise time for the following values: a4, b-25.

Also, plot the poles. Calculate the values of a and b so that the imaginary part of the poles remains the same but the real part is increased two times over that of Prelab 2a, and repeat Prelab 2a e. Calculate the values of a and b so that the imaginary part of the poles remains the same but the real part is decreased by one half over that of Prelab 2a, and repeat Prelab 2a 3 a. For the system of Prelab 2a, calculate the values of a and b so that the real part of the poles remains the same but the imaginary part is increased two times over that of Prelab 2a, and repeat Prelab 2a. For the system of Prelab 2a, calculate the values of a and b so that the real part of the poles remains the same but the imaginary part is increased four times over that of Prelab 2a, and repeat Prelab 2a.

Forthe system of Prelab 2a, calculate the values of a and b so that the damping ratio remains the same but the natural frequency is increased two timวes over that of Pelab 2a, and repeat Prelab 2a b. For the system of Prelab 2a, calculate the values of a and b so that the damping ratio remains the same but the natural frequency is increased four times over that of Prelab 2a, and repeat Prelab 2a. Briefly describe the effects on the time response as the poles are changed in each of Prelabs 2, 3, and 4. Using Simulink, set up the systems of Prelab1 and plot the step response of each of the four transfer functions on a single graph by using the Simulink LTI Viewer (See Appendix E.6 online for tutorial).

Also, record the values of settling time and rise time for each step response 2. Using Simulink, set up the systems of Prelab 2. Using the Simulink LTI Viewer, plot the step response of each of the three transfer functions on a single graph. Also, record the values of percent overshoot, settling time, peak time, and rise time for each step response.

Using Simulink, set up the systems of Prelab 2a and Prelab 3. Using the Simulink LTI Viewer, plot the step response of each of the three transfer functions on a single graph. Also, record the values of percent overshoot, settling time, peak time, and rise time for each step response. 224 Chapter 4 Time Response 4. Using Simulink, set up the systems of Prelab 2a and Prelab 4. Using the Simul Viewer, plot the step response of each of the three transfer functions on a singl Also, record the values of percent overshoot, settling time, peak time, and rise Cyber Exploration Laboratory Cyber Exploration Laboratory Experiment 4.1 Objective To evaluate the effect of pole and zero location upon the time response of first- and second-order systems.

Minimum Required Software Packages MATLAB, Simulink, and the Control System Toolbox Prelab 1. Given the transfer function G(s)evluate settling time and rise time for the following values of a: 1, 2, 3, 4. Also, plot the poles. Given the transfer function G)+as +b a. Evaluate percent overshoot, settling time, peak time, and rise time for the following values: a4, b-25. Also, plot the poles.

Calculate the values of a and b so that the imaginary part of the poles remains the same but the real part is increased two times over that of Prelab 2a, and repeat Prelab 2a e. Calculate the values of a and b so that the imaginary part of the poles remains the same but the real part is decreased by one half over that of Prelab 2a, and repeat Prelab 2a 3 a. For the system of Prelab 2a, calculate the values of a and b so that the real part of the poles remains the same but the imaginary part is increased two times over that of Prelab 2a, and repeat Prelab 2a. For the system of Prelab 2a, calculate the values of a and b so that the real part of the poles remains the same but the imaginary part is increased four times over that of Prelab 2a, and repeat Prelab 2a. Forthe system of Prelab 2a, calculate the values of a and b so that the damping ratio remains the same but the natural frequency is increased two timวes over that of Pelab 2a, and repeat Prelab 2a b. For the system of Prelab 2a, calculate the values of a and b so that the damping ratio remains the same but the natural frequency is increased four times over that of Prelab 2a, and repeat Prelab 2a.

Briefly describe the effects on the time response as the poles are changed in each of Prelabs 2, 3, and 4. Using Simulink, set up the systems of Prelab1 and plot the step response of each of the four transfer functions on a single graph by using the Simulink LTI Viewer (See Appendix E.6 online for tutorial).

Also, record the values of settling time and rise time for each step response 2. Using Simulink, set up the systems of Prelab 2. Using the Simulink LTI Viewer, plot the step response of each of the three transfer functions on a single graph. Also, record the values of percent overshoot, settling time, peak time, and rise time for each step response. Using Simulink, set up the systems of Prelab 2a and Prelab 3.

Using the Simulink LTI Viewer, plot the step response of each of the three transfer functions on a single graph. Also, record the values of percent overshoot, settling time, peak time, and rise time for each step response. 224 Chapter 4 Time Response 4. Using Simulink, set up the systems of Prelab 2a and Prelab 4. Using the Simul Viewer, plot the step response of each of the three transfer functions on a singl Also, record the values of percent overshoot, settling time, peak time, and rise. Similar Homework Help Questions.I need the solution using the simulink and if any codesavailable please, thanksProblem 8: A control system for an automatic fluid dispenser is shown below: 125 pointsl Y(s) K6s + 12) Obtain the Closed-loop Transfer Function for the above block diagram.

Simulate the system for a unit step input for the following values of K: 15, 30 and 50 On a single graph, plot the response curves for all three cases, for a simulation time of 20 seconds.2. Then design the LF components Ri. R2,and C to produce and plot with Matlab the following step responses by the PLL a.

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Overdamped, b. Underdamped, c. Critically damped; 3. Calculate the phase step response's following parameters: a. Rise time T peak time Tp (if applicable) percent overshoot%OS(if applicable) settling time T, c) calculate the steady state phase error lim0e(t) for both PLL types, and draw conclusions whether your PLL can track the: i. Incoming signal's.I only need MATLAB solution with commandsThe damping ratio, ^, effects the performance of a system.

Using MATLAB, for a single loop second order feedback system, find the step response of the system for values of wn 1 and = 0.1, 0.4, 0.7, 1.0 and 2.0 E(s) R(s) G(s) Y(s) s(s +2,) Plot all the results in the same figure window and fill in the following table. Rise Time Peak Time% Overshoot Settling Time Steady State Value.In this lab, you will once again be using the step function in Matlab. When you use this function, a plot opens in a new window. From here, you can configure thedisplay to provide usefull information as you move the cursor along the plot.Place the cursor in the middle of the graph and right-click. Go to characteristics. Then you can select the items you want to display: Peak Response, Settling Time,Rise Time, and Steady-State.

The figure below demonstrates the screen.I need matlab codeR(s) Ts(s) 140 s4 +12s3 39s2 48s 140 Experiment 1 For the system shown in preliminarily: In Matlab, write instructions to create the closed-loop transfer function. Using Matlab find the location of poles for this transfer function (use pzmap Matlab command) Using Routh-Hurwitz criterion principals (preliminarily task) justify the locations of complex (pure imaginary with no real) poles a) b) c) d) Plot the step response for this system e) Considering the location of the poles.Problem 2 Wis) R(s) U(s) Gol (s) D a (s) E(s) H(s) Given a system as in the diagram above, use MATLAB to solve the problems: Assume we want the closed-loop system rise time to be t, 0.18 sec S + Z H(s) 1 Gpl)s(s+)et s(s 1) s + p a) Assume W(s)-0. Draw the root locus of the system assuming compensator consists only of the adjustable gain parameter K, i.e. Dct (s) Determine the approximate range of values of.4) A unity feedback control system shown in Figure 2 has the following controller and process with the transfer functions: m(60100c Prs(s +10(s+7.5) a) Obtain the open- and closed-loop transfer functions of the system. B) Obtain the stability conditions using the Routh-Hurwitz criterion.

E) Setting by trial-and-error some values for Kp, Ki, and Ko, obtain the time response for minimum overshoot and minimum settling time by Matlab/Simulink. Y(s) R(s) E(s) Fig. 2: Unity feedback control system4) A unity feedback.Could you write down the answer legible please i cannot readmost of the answer sheets.

This repository contains the MATLAB Live Script versions of the Lab Exercises contained in the Cyber Exploration Lab Supplement provided by Noman S. Nise for his textbook 'Control Systems Engineering'. These exercises DO NOT add any new material to the labs nor do they omit any content. There have been very minor wording changes to help accommodate the Live Script format (e.g. adding (produced below) when referencing a Figure). We do not claim the original Lab Exercises as our own work, and would implore you to explore the resources made for this textbook on your own.

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