Copy of R(S) Gc(s) Gp(s) Y(s) Determine the Final Value Theorem (FVT, yt>infinity) for the system...
51 R(s) Gc, (s) Gp (S) Y(s) Determine the Steady State Error for the system above and the data below Gp2(s) (12(s +3) (s+10)/(S (s + 4) (s 2 + 4"s +36)) Gol (s) = ((20*s + 80)*(s + 2))/((s+ 5)*(s + 8)"(s + 40)) r(t) 10 (hint: convert to the laplace domain)
R(s) Gc(s) Gp(s) Y(S) For the given system above, determine the gain K that will give the system desired response below: . Settling time of 2 seconds Peak time of 0.5 seconds . The given plant has a transfer function of: Gp - (s+8( (s+6)(s + 4)) . The controller has a transfer function of: Gc (s+33.7392s
Y(S) Gp(s) Gc(s) R(S) For the given system above, determine the gain K that will give the system desired response below . Settling time of 2 seconds . Peak time of 0.5 seconds . The given plant has a transfer function of: Gp - (s +8V( (s +6'(s+4) The controller has a transfer function of: Gc (s+33.7392Vs Y(S) Gp(s) Gc(s) R(S) For the given system above, determine the gain K that will give the system desired response below . Settling...
QUESTION t- Y(S) Gc(S) Gp(S) R(s) For the given system above, determine the gain K that will give the system desired response below: Settling time of 5 seconds Peak time of 0.5 seconds The given plant has a transfer function of: Gp (s4V(s0) (s1)(s 2) (s6) · The controller has a transfer function of: GC = (s+2.8417) QUESTION t- Y(S) Gc(S) Gp(S) R(s) For the given system above, determine the gain K that will give the system desired response below:...
4 R(s) Y(S) Gp(s) Gc(s) For the given system above, determine the gain K that will give the system desired response below: Settling time of 1.6 seconds . Peak time of 0.8 seconds · The given plant has a transfer function of:Gp-6+8n (s + 6 .(s + 4)) . The controller has a transfer function of: GC = (s+ 11.1812/s 4 R(s) Y(S) Gp(s) Gc(s) For the given system above, determine the gain K that will give the system desired...
R(S) GC, (s) Gp2(S) Y(s) Determine the gain K to make that system settle with steady-state error given below: Hint: Determine the type of system ess(infinity) 0.05 Gol (s) = K*(s+2)*(s+10) Gp2(s)-1/(s+1)(sA2+15's+25) R(S) GC, (s) Gp2(S) Y(s) Determine the gain K to make that system settle with steady-state error given below: Hint: Determine the type of system ess(infinity) 0.05 Gol (s) = K*(s+2)*(s+10) Gp2(s)-1/(s+1)(sA2+15's+25)
1 Gc,(S) R(S) Gc (S) Determine the disturbance steady state error (ed) for the system above and using the data below: Gc1 (3000*(s 35)/(s24's12) Gc2-(5% + 200)/((s + 3)*(s + 4)) Gc3 (1000s4000s4) (s6) Gp2 (2s 2) (s1)(s4)A2"(s 40) Assume r(t) and d(t) are unit steps
Copy of Km s+ a For the system above and the data below, determine the settling time (<2% of final) for the Open-Loop equivalent of the system: K 3.7478 Km 4/3 a 1
Problem#3 (16 points) Consider a system that has R(S) as the input and Y (S) as the output. The transfer function is given by: Y(S) R(S) 45+12 What are the poles of the system? For r(t) output in the time-domain y(t) For r(t) = t, t output in the time-domain y(t) 1- 2- 1,t 0, use partial fraction expansion and inverse Laplace transform to find the 3- 0, use partial fraction expansion and inverse Laplace transform to find the
Consider the sampled data system Zero-order hold Hant R(s) Y(s) Gols) s) where Gp (s) The closed-loop transfer function T(z) of this system with sampling at T 1 second is T(2)0.8964 T (z) T(2) 0.4323 T (z)- z 1.2642 1.2642 20.8964 2 0.297 0.297 z0.4323