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Using Routh Hurwitz criterion, based on the transfer function of i. ii. T(s) == 1 s4 + 6s3 +11s² + 6s+ k Determine the value of k to ensure the stability of the system. Determine the value of k that causes the system to be marginally stable. Consider a characteristic polynomial, i. q(s) = s5 + s + 4s³ + 24s² + 3s + 63 Using Routh Hurwitz table, determine how many poles are there in the right half plane, in the left half plane and on the jw-axis. ii. Is the system stable? Explain. RHS 43445

Using Routh Hurwitz criterion, based on the transfer function of i. ii. T(s) == 1 s4 + 6s3 +11s² + 6s+ k Determine the value of k to ensure the stability of the system. Determine the value of k that causes the system to be marginally stable. Consider a characteristic polynomial, i. q(s) = s5 + s + 4s³ + 24s² + 3s + 63 Using Routh Hurwitz table, determine how many poles are there in the right half plane, in the left half plane and on the jw-axis. ii. Is the system stable? Explain. RHS 43445

Introductory Circuit Analysis (13th Edition)
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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Using Routh Hurwitz criterion, based on the transfer function of i. ii. T(s) == 1 s4 + 6s3 +11s² + 6s+ k Determine the value of k to ensure the stability of the system. Determine the value of k that causes the system to be marginally stable. Consider a characteristic polynomial, i. q(s) = s5 + s + 4s³ + 24s² + 3s + 63 Using Routh Hurwitz table, determine how many poles are there in the right half plane, in the left half plane and on the jw-axis. ii. Is the system stable? Explain. RHS 43445
Transcribed Image Text:Using Routh Hurwitz criterion, based on the transfer function of i. ii. T(s) == 1 s4 + 6s3 +11s² + 6s+ k Determine the value of k to ensure the stability of the system. Determine the value of k that causes the system to be marginally stable. Consider a characteristic polynomial, i. q(s) = s5 + s + 4s³ + 24s² + 3s + 63 Using Routh Hurwitz table, determine how many poles are there in the right half plane, in the left half plane and on the jw-axis. ii. Is the system stable? Explain. RHS 43445
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