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Consider the unity negative feedback control system Controller Process R(s) - Y(s) where 1 G(s) = and G.(s) = K(s + z) s(s +7) (s + p) It is required that the closed loop system has 15% overshoot and 2% settling time of 0.381 sec. Let the zero of the compensator be z = 10.50. Determine the pole and the gain of the compensator such that the specifications are met.

Consider the unity negative feedback control system Controller Process R(s) - Y(s) where 1 G(s) = and G.(s) = K(s + z) s(s +7) (s + p) It is required that the closed loop system has 15% overshoot and 2% settling time of 0.381 sec. Let the zero of the compensator be z = 10.50. Determine the pole and the gain of the compensator such that the specifications are met.

Introductory Circuit Analysis (13th Edition)
Introductory Circuit Analysis (13th Edition)
13th Edition
ISBN:9780133923605
Author:Robert L. Boylestad
Publisher:Robert L. Boylestad
Chapter1: Introduction
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Consider the unity negative feedback control system Controller Process R(s) G(s) - Y(s) where K(s+z) 1 G(s) = and G¸(s)= s(s +7) (s + p) It is required that the closed loop system has 15% overshoot and 2% settling time of 0.381 sec. Let the zero of the compensator be z = 10.50. Determine the pole and the gain of the compensator such that the specifications are met.
Transcribed Image Text:Consider the unity negative feedback control system Controller Process R(s) G(s) - Y(s) where K(s+z) 1 G(s) = and G¸(s)= s(s +7) (s + p) It is required that the closed loop system has 15% overshoot and 2% settling time of 0.381 sec. Let the zero of the compensator be z = 10.50. Determine the pole and the gain of the compensator such that the specifications are met.
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