Chapter 10 For which of the following services does Medicare…

Questions

2 Pleаse discuss twо mоtivаtiоns for the InBev tаkeover of Anheuser-Busch.    (6p)

Lоng Questiоn 2 Prоblem Stаtement Consider а feedbаck system below with G = 6/(s+6) and H= 2/(s+2). You want to design a controller C(s) and prefilter F(s) to meet all the following specifications below.  If r = t   (i.e. a unit-sloped ramp) then the y(t) and r(t) should not be farther than 0.5 from each other for large times, i.e., steady state error < 0.5 error in y(t) due to a step disturbance d(u) should be zero! your controller can NOT have more zeros than poles, i.e. it must be proper. This is a strict requirement! For a very specific settling time and overshoot, I want the closed loop TF to have two repeated poles at -5. And no other poles and no zeros.  Your Objective Answer the following parts neatly and separately: What do you need from/in the controller C(s) (and if needed F(s)) to meet the ramp error specification? Explain briefly and mathematically using the formulae.  (4 points) What do you need from/in the controller C(s) (and if needed F(s)) to meet the disturbance error specification? Explain briefly and mathematically using the formulae.  (3 points) By plotting the root locus explain what type of controller is needed to meet all the specifications.i.e., what controller poles and zeros (if any) are needed to meet all the specifications. (5 points) Perform the calculations to find your final controller transfer function C(s), and if needed F(s).i.e. find the numerical values of gain/pole/zeros of C(s) (and if needed F(s)) to get the transfer function. (6 points) What will be the overshoot in y(t) for step r(t)? (2 points)   Procedure  Work neatly on paper showing all equations, steps, algebra, etc.Neat + clean + organized  = extra credit! Then show your papers to camera for academic integrity.  Then type things below.  After exam, submit your work as a pdf on canvas.  You may get some partial credit if it applies.    Type Below (Very Important) Final transfer function of K(s) and if needed F(s)