Question

Given the unity feedback system shown below with $G(s) = \frac{K}{(s+2)(s+4)(s+6)(s+8)}$ Find the transfer function of a lag-lead compensator that will yield a settling time 0.5 second shorter than that of the uncompensated system, with a damping ratio of 0.5, and improve the steady-state error by a factor of 30. The compensator zero is at '-5'. Also, find the compensated system's gain. Justify the second-order approximations and verify the design through MATLAB simulation. NOTE: Use MATLAB to find the dominant poles for the uncompensated system. * END OF QUESTION *

          Given the unity feedback system shown below with $G(s) = \frac{K}{(s+2)(s+4)(s+6)(s+8)}$

Find the transfer function of a lag-lead compensator that will yield a settling time 0.5 second shorter than that of the uncompensated system, with a damping ratio of 0.5, and improve the steady-state error by a factor of 30. The compensator zero is at '-5'. Also, find the compensated system's gain. Justify the second-order approximations and verify the design through MATLAB simulation.

NOTE:
Use MATLAB to find the dominant poles for the uncompensated system.
***** END OF QUESTION *****

Given the unity feedback system shown below with G(s) = (K)/((s+2)(s+4)(s+6)(s+8))

Find the transfer function of a lag-lead compensator that will yield a settling time 0.5 second shorter than that of the uncompensated system, with a damping ratio of 0.5, and improve the steady-state error by a factor of 30. The compensator zero is at '-5'. Also, find the compensated system's gain. Justify the second-order approximations and verify the design through MATLAB simulation.

NOTE:
Use MATLAB to find the dominant poles for the uncompensated system.
***** END OF QUESTION *****

Added by Julian M.

Question

Please give Ace some feedback