Exercise. In this exercise, you will examine the changes to the analytic step response of a transfer function with a single zero. Consider the transfer function used in the previous activity: s – Z0 G = s2 + 2s +2 (a) Compute the symbolic form of the step response of the transfer function, x(1). You can perform the analytic computations by hand or using the Symbolic Math Toolbox. % Use these symbolic variables syms s z_0 t positive % Write your solution here X = NaN (b) Plot the analytic step response with zo = -1 on the interval t e [0, 10] . If you computed the step response function with the Symbolic Math Toolbox, you can use the matlabFunction command to convert it to a function handle that you can evaluate. % Create your plot here (c) Using the analytic form of the transfer function, compute the limit of the function as t → o. % Write your solution here tlim = NaN
Exercise. In this exercise, you will examine the changes to the analytic step response of a transfer function with a single zero. Consider the transfer function used in the previous activity: s – Z0 G = s2 + 2s +2 (a) Compute the symbolic form of the step response of the transfer function, x(1). You can perform the analytic computations by hand or using the Symbolic Math Toolbox. % Use these symbolic variables syms s z_0 t positive % Write your solution here X = NaN (b) Plot the analytic step response with zo = -1 on the interval t e [0, 10] . If you computed the step response function with the Symbolic Math Toolbox, you can use the matlabFunction command to convert it to a function handle that you can evaluate. % Create your plot here (c) Using the analytic form of the transfer function, compute the limit of the function as t → o. % Write your solution here tlim = NaN
Computer Networking: A Top-Down Approach (7th Edition)
7th Edition
ISBN:9780133594140
Author:James Kurose, Keith Ross
Publisher:James Kurose, Keith Ross
Chapter1: Computer Networks And The Internet
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Problem R1RQ: What is the difference between a host and an end system? List several different types of end...
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![Exercise. In this exercise, you will examine the changes to the analytic step response of a transfer function with a single zero.
Consider the transfer function used in the previous activity:
S – Z0
G =
s2 + 2s + 2
(a) Compute the symbolic form of the step response of the transfer function, x(t). You can perform the analytic computations by hand or using the
Symbolic Math Toolbox.
% Use these symbolic variables
syms s z_0 t positive
% write your solution here
X = NaN
(b) Plot the analytic step response with zo = -1 on the interval te [0, 10]. If you computed the step response function with the Symbolic Math Toolbox,
you can use the matlabFunction command to convert it to a function handle that you can evaluate.
% Create your plot here
(c) Using the analytic form of the transfer function, compute the limit of the function as t →.
% write your solution here
tlim = NaN](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2Ff4097731-1186-4e04-9b93-b6f90b6ea2df%2F6ba8d350-bc6a-4408-8c18-bf8401b53a4b%2Fm07j8qg_processed.png&w=3840&q=75)
Transcribed Image Text:Exercise. In this exercise, you will examine the changes to the analytic step response of a transfer function with a single zero.
Consider the transfer function used in the previous activity:
S – Z0
G =
s2 + 2s + 2
(a) Compute the symbolic form of the step response of the transfer function, x(t). You can perform the analytic computations by hand or using the
Symbolic Math Toolbox.
% Use these symbolic variables
syms s z_0 t positive
% write your solution here
X = NaN
(b) Plot the analytic step response with zo = -1 on the interval te [0, 10]. If you computed the step response function with the Symbolic Math Toolbox,
you can use the matlabFunction command to convert it to a function handle that you can evaluate.
% Create your plot here
(c) Using the analytic form of the transfer function, compute the limit of the function as t →.
% write your solution here
tlim = NaN
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