1472) The plant of a magnetic-gap controller is: Gp(s)=1/((s+f) (S-f)). A controller Gc(s)=K (s+b) (s+c)/s is...
1472) The plant of a magnetic-gap controller is: Gp(s)=1/((s+f)(s-f)). A controller Gc(s)=K(s+b)(s+c)/s is proposed. Determine the gain K for marginal stability. b=0.70, c=104.00, f=62.90. Determine the gain K for CLGM = 10 dB. Gp & Gs are in the forward path of unity feedback sys. ans:2
1472) The plant of a magnetic-gap controller is: Gp(s)=1/((s+f)(s-f)). A controller Gc(s)=K(s+b)(s+c)/s is proposed. Determine the gain K for marginal stability. b=0.30, c=103.00, f=67.30. Determine the gain K for CLGM = 10 dB. Gp & Gs are in the forward path of unity feedback sys. ans:2 Part Variable Last Answer Answer BoxUnitrys DateTime 44.1451 marginal stability 1 2019-05-11 16:44:37 CLGM-10dB 2 2019-05-12 15:43:02 gain K 44.145 gain-K13.9637 Part Variable Last Answer Answer BoxUnitrys DateTime 44.1451 marginal stability 1 2019-05-11 16:44:37...
Automatic Control In unity feedback system with Gs) (s-IXs-2) With out controller, is this system stable, and why? For Gc K (proportional control) sketch the root locus. Find the range of K to make the system stable. Determine the range of K, so that the system has no overshoot Determine the range of K for steady state error to unit step input less than 20% a) b) c) d) e) In unity feedback system with Gs) (s-IXs-2) With out controller,...
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...
The forward-path transfer functions of unity-feedback control systems are given in the following equations. Plot the Bode diagram of G(ja)/K, and do the following: (1) Find the value of K so that the gain margin of the system is 20 dB. (2) Find the value of K so that the phase margin of the system is 45°. (a) G(s) G+0.55) (b) Gs)- s(1 +0.1s) (1 0.2s)(10.5s) (d) Go +3 (c) G(s)-3 (s +3) (s+3)4 Ke-s G1+55) (e) G (1+0.1s+0.012 G)2...
A plant with the transfer function Gp(s)-- with unity feedback has the root locus shown in the figure below: (s+2)(s+4) Root Locus 1.5 C(s) 0.5 0.5 1.5 .3 Real Axis (seconds) (a) Determine K of Gp(s) if it is desired that the uncompensated system has a 10% OS (overshoot) to a step input. (4 points) a 5% overshoot and a peak time Tp 3.1 meets the requirements described in part (b) and achieves zero steady state (b) Compute the desired...
Can I get Hwlp on a and b on MATLAB as soon as possible pleeaase K G(S) = S2 + 3s +10 a) Obtain the step response of the system with a PD (proportional and differential) cascade controller with gain 80 and a zero at -5. b) Obtain the step response of the system with a PD (proportion differential) feedback controller with a zero at -5 and unity gain and a forward gain of 80. c) Using Gc(s)G(s), create Nyquist...