PROBLEM NUMBER TWO: The closed-loop transfer function of a negative unity feedback system is given by(s − 2)T(s) ==s² (K + 2)s + (2K + 5)-Using the Routh Hurwitz Criterion for Stability, find the range of values of K for the system to be stable. Question 12For the system to be stable, K should be greater than what value? Express your answer into 2 decimal places.Blank 1 Add your answerQuestion 13For the system to be stable, K should be less than what value? Express your answer into 2 decimal places.Blank 1 Add your answer

Given: The closed loop transfer function is Ts=s-2s2-K+2s+2K+5

PROBLEM NUMBER TWO: The closed-loop transfer function of a negative unity feedback system is given by (s 2) T(s) = s² (K + 2)s + (2K + 5) Using the Routh Hurwitz Criterion for Stability, find the range of values of K for the system to be stable.

PROBLEM NUMBER TWO: The closed-loop transfer function of a negative unity feedback system is given by (s 2) T(s) = s² (K + 2)s + (2K + 5) Using the Routh Hurwitz Criterion for Stability, find the range of values of K for the system to be stable.

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...

See similar textbooks

Similar questions

Please answer all subpart in short I will like it please ASAP Please fast..
Ex. 460. G(s)=k(s+38)/(s(s+33)) is the forward transfer function of a unity- feedback closed-loop system. Sketch the root locus with respect to k. Determine the values of k=[k1,k2] at the breakaway and entry points (let k1<k2). ans:2
Please show all work
B-7-17. A Nyquist plot of a unity-feedback system with the feedforward transfer function G(s) is shown in Figure 1. (a) If G(s) has one pole in the right-half's plane, is the system stable? (b) If G(s) has no pole in the right-half's plane, but has one zero in the right-half's plane, is the system stable? G(jw) Im Figure 1. Nyquist plot. 0 Re
I need the answer as soon as possible
C(s) A unity feedback system has a forward gain, K and a forward transfer function, G(s) = R(s)* G(s) can be obtained from the block diagram in Figure 2. Sketch the root locus of the unity feedback system by finding all of its properties including the break-away points, the jw-axis crossing, and the angle of departure/arrival. Then, determine the range of K for the system to be stable. R(s) + S-4 8 0.25 Figure 2 S 0.75s + 5 + "1 C(s)
fi. Aclosed-loop feedback system is shown in following figure R(s) K C(s) s(s – 1)(s+5) - 1+s (1) Find closed-loop transfer function. (2) Determine the range of gain K for which the system is stable? (3) Determine the gain K for which the system is marginally stable and the root s of the characteristic equation of this value of K.
Subject Linear Control
A. Using the Routh table, find the rang of k for the system to be stable and the frequency of oscillation for the unity feedback control system has an open loop transfer function G(S)= k(s+13) $($+3)(s+7) (13 M)
A: -Find the transfer function for the signal flow graph (SFG) in figure below- Nist ولدین ده در -10 -24- " 3(5+5)(5 + 10) B: The unity feedback system has an open loop transfer function G(s) = the critical gain and examine the gain so that the system will have a damping ratio of 0.5 determine settling time, overshoot percentage and peak time for a unit step input. Find Then
Hand written otherwise i'll downvote...asap plzzzzzzzzzzzzz
Draw a Nyquist plot for the unity-feedback control system with the open-loop transfer function 1 = G(s) s(S-2) Using Nyquist stability criterion, determine the stability of the closed-loop system.