1. The damping ratio of a second order system is 0.6. The settling time is 0.75 sec. Calculate (i) Rise time (ii) Peak time (iii) Peak overshoot (iv) Delay time 2. The zeroes are located at -2, 0 and +4. The poles are located at -3, -2 ± 3j. Find the transfer function? Also draw the pole zero plot. 3. For a unit feedback system, G(s) = . Find the range of k for the system to be stable using Routh Hurwitz Criteria.
1. The damping ratio of a second order system is 0.6. The settling time is 0.75 sec. Calculate (i) Rise time (ii) Peak time (iii) Peak overshoot (iv) Delay time 2. The zeroes are located at -2, 0 and +4. The poles are located at -3, -2 ± 3j. Find the transfer function? Also draw the pole zero plot. 3. For a unit feedback system, G(s) = . Find the range of k for the system to be stable using Routh Hurwitz Criteria.
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![Course : Digital Control Systems (EECP 3275)
ASSIGNMENT
Student ID
Student Name
Last date for submission: 08/12/2021
1. The damping ratio of a second order system is 0.6. The
settling time is 0.75 sec. Calculate
(i) Rise time (ii) Peak time (iii) Peak overshoot (iv) Delay
time
2. The zeroes are located at -2, 0 and +4. The poles are
located at -3, -2 + 3j. Find the transfer function? Also draw
the pole zero plot.
3. For a unit feedback system, G(s) = . Find the range of k for
the system to be stable using Routh Hurwitz Criteria.
4. Discuss the relation of location of poles on stability of a
system. Explain with neat graphs.
5. For a unit feedback system, G(s) = . Develop the Root
Locus. Show all the required calculations.](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2F03afeeb4-8887-46ca-b619-89f5469fb6d9%2Ff85f7827-35f9-4d69-9a47-72e088568861%2Fjepgbga_processed.jpeg&w=3840&q=75)
Transcribed Image Text:Course : Digital Control Systems (EECP 3275)
ASSIGNMENT
Student ID
Student Name
Last date for submission: 08/12/2021
1. The damping ratio of a second order system is 0.6. The
settling time is 0.75 sec. Calculate
(i) Rise time (ii) Peak time (iii) Peak overshoot (iv) Delay
time
2. The zeroes are located at -2, 0 and +4. The poles are
located at -3, -2 + 3j. Find the transfer function? Also draw
the pole zero plot.
3. For a unit feedback system, G(s) = . Find the range of k for
the system to be stable using Routh Hurwitz Criteria.
4. Discuss the relation of location of poles on stability of a
system. Explain with neat graphs.
5. For a unit feedback system, G(s) = . Develop the Root
Locus. Show all the required calculations.
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