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4. Consider the system described by the following block diagram. In this block diagram \(G(s)=\frac{1}{s+1}, C(z)=\frac{K}{1-z^{-}}\) are the system model and the digital controller. (a) Sketch the root locus diagram of the system, \(C(z) G(z)\). (b) Determine the range of gain \(K\) for the stability using the root locus. (c) Determine the value of gain \(\mathrm{K}\) to get around \(10 \%\) maximum overshoot when a step input is applied using the root locus. Verify your results with plotting the closed...
Find the root locus diagram using the rules of root locus diagram. G(s) = k(s+2)/(s+0)(s+0)(s+3)
help on #5.2 L(s) is loop transfer function 1+L(s) = 0 lecture notes: Lectures 15-18: Root-locus method 5.1 Sketch the root locus for a unity feedback system with the loop transfer function (8+5(+10) .2 +10+20 where K, T, and a are nonnegative parameters. For each case summarize your results in a table similar to the one provided below. Root locus parameters Open loop poles Open loop zeros Number of zeros at infinity Number of branches Number of asymptotes Center of...
Consider the following root locus form (a) With hand calculations, sketch the root locus plot. Please calculate the asymptotes, centrode, break in/break-away point(s), and locus departure angles and identify where on the real axis the locus exists Investigate whether the locus intersects the imaginary axis, and if it does, calculate the K value and the location on the imaginary axis where this inersection occurs. (b) Obtain the root locus in Matlab and show how your calculations in (a) are validated.
Root Locus: Consider the following system (a) What are the poles of the open loop system (locations of the open loop poles)? What are zeros of the open loop system (locations of the zeros)? (b) What is the origin of the asymptotes? (c) What are the angles of asymptotes? (d) Find the break-away and break-in points. (e) Find the angles of departure for all the poles. (f) Draw the root locus plot of G(s). (g) For what values of K is the closed loop system stable?
design this compensator using root locus? note: answer using root locus 1- Consider a system with the following open loop Transfer Function: G(s)--10 s(s2 + 10s + 16) Design a compensator to obtain a damping ratio-0.5 and a natural frequency n6 rad/sec. (8 marks) We were unable to transcribe this image 1- Consider a system with the following open loop Transfer Function: G(s)--10 s(s2 + 10s + 16) Design a compensator to obtain a damping ratio-0.5 and a natural frequency...
please help to solve this . Thank you B3. Sketch the root locus for the system shown in the figure below. (The gain K is assumed to be positive.) Observe that for small or large values of the system is overdamped and for medium values of K it is underdamped. R(s) C(s) K(s +2) $+3 s(s + 1) B4a. What are the effects of adding open loop pole to root locus and the system? (around 70 words) (10 marks) B4b....
Use MATLAB to plot the root locus for the system