For the figure below, G(s) = 9/s (s+0.5) a) For the compensator Gc(s) =1 Obtain ...

Transcribed Image Text:

For the figure below, G(s) = 9/s (s+0.5) a) For the compensator Gc(s) =1 Obtain • Transfer function, • Maximum overshoot and settling time for unit-step input • Draw i. unit step-response curve in MATLAB. ii. unit ramp-response curve in MATLAB. iii. Root-locus curve in MATLAB • Obtain steady state error for unit-ramp input b) Design a lead compensator Gc(s) to shift the poles at new locations of S₁ = - 4 + j4 and S2 = - 4 - j4 • Obtain new transfer function by calculating Kc, a and Gc (s) • Draw i. unit step-response curve in MATLAB. ii. unit ramp-response curve in MATLAB. iii. Root- locus curve in MATLAB • Obtain steady state error for unit-ramp input + Ge(s) G(s) For the figure below, G(s) = 9/s (s+0.5) a) For the compensator Gc(s) =1 Obtain • Transfer function, • Maximum overshoot and settling time for unit-step input • Draw i. unit step-response curve in MATLAB. ii. unit ramp-response curve in MATLAB. iii. Root-locus curve in MATLAB • Obtain steady state error for unit-ramp input b) Design a lead compensator Gc(s) to shift the poles at new locations of S₁ = - 4 + j4 and S2 = - 4 - j4 • Obtain new transfer function by calculating Kc, a and Gc (s) • Draw i. unit step-response curve in MATLAB. ii. unit ramp-response curve in MATLAB. iii. Root- locus curve in MATLAB • Obtain steady state error for unit-ramp input + Ge(s) G(s)

Answer rating: 100% (QA)

Answer Unit ram... View the full answer