Answer
OPTION 1 : It is correct as : PROPORTIONAL BAND = 100 / GAIN
OPTION 2 is incorrect as Gain is not a control mode but a control parameter
OPTION 3 is incorrect as : PROPORTIONAL BAND = 100 / GAIN , so they cannot be independently adjusted
OPTION 4 is incorrect as Gain is generally reported as dimensionless .
9. Gain and proportional bands are: 1) Reciprocally related 2) Two different control modes 3) Adjusted...
1. Consider the usual unity-feedback closed-loop control system with a proportional-gain controller Sketch (by hand) and fully label a Nyquist plot with K-1 for each of the plants listed below.Show all your work. Use the Nyquist plot to determine all values of K for which the closed-loop system is stable. Check your answers using the Routh-Hurwitz Stability Test. [15 marks] (a) P(s)-2 (b) P(s)-1s3 (c) P(s) -4-8 s+2 (s-2) (s+10) 1. Consider the usual unity-feedback closed-loop control system with a...
Sectionl Proportional or Integral Control of First Order Process 2) A first-order gas pressure control process with a time constant of 100 seconds is being controlled with a proportional-only controller with a gain of 1.5. At time - 0, the setpoint was instantly changed from 100 to 110 psig. Please determine the expected change of the controlled (pressure) variable after: a) 15 seconds b) 30 seconds c) 2 minutes d) 10 minutes Express your answer in psig. 3) In the...
2. Consider the closed-loop system shown below Here Kp represents the gain of a proportional controller, and the process transfer function is given by . (a) Sketch the locus of the closed-loop poles as the proportional gain, Kp, varies from 0 to ∞. Be sure to clearly mark poles, zeros, asymptotes, angles of arrival/departure, break-in/away points, and real axis portion of the locus. (b) Using Routh's array, determine the range of the proportional gain, Kp, for which the closed-loop system...
Time (s Setpoint (deg) Control Point (deg) Error (deg) Proportional (V Integral (V) Derivative (V Controller Output (V) 2 21 21 0 0 0 0 0 0 21 18.5 2.5 21 20.7 0.3 4 21 21.6 -0.6 Complete your own version of the table shown above, after carrying out the appropriate calculations using the following gains: Proportional Gain 0.5 V/deg C Integral Gain 0.5 V/deg C s Differential Gain 1.1 Vs/deg C When finished, enter your output voltage at 4...
G) r(t) Figure 1: Feedback control system A pulley and belt transmission has a linearized relationship between the driven pulley angle θ(t) in degrees and the input torque u(t) in Newton meters given by the following differential equation du(t) A feedback control system (illustrated in Figure 1) needs to be designed such that the closed-loop system is asymptotically stable and such that the following design criteria are met: 1. the gain crossover frequency a should be between and a 2....
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1. Consider the usual unity-feedback closed-loop control system with a proportional-gain controller: 19 r - PGS-Try P(s) Draw (by hand) and fully label a Nyquist plot with K = 1 for each of the plants listed below. Show all your work. Use the Nyquist plot to determine all values of K for which the closed-loop system is stable. Check your answers using the Routh-Hurwitz Stability Test. [15 marks] (a) P(s) = (b) P(s) = s(s+13 (6+2) (©) P(s) = 32(6+1)
Given the control loop above, determine the Kp gain for the Gc(s) for a given G(s) and design requirements. Peak Time (Tp) = 1/2 second Settling time (Ts) = 1 second G(s) = 1/ ( s^2 + 5s + 5.25) Design the PID controller to have two-distinct roots. Assume the angle for (one root) Z1 = 30 degrees. QUESTION 1 10 points a Answer R(s) C(s) G.(s) G(s) Given the control loop above, determine the Kp gain for the Gcis)...
QUESTION 3 Copy of R(s) C(s) G(s) G (s) Given the control loop above, determine the overall gain K for the Gc(s) for a given G(s) and design requirements. Peak Time (Tp) = 0.2 second Settling time (TS) = 0.12 second G(s) = 1/ (s^2 + .1s+4) Design a Dual PD controller to have two-distinct roots. Assume the angle for (one zero) Z1 - 60 degrees. QUESTION 3 Copy of R(s) C(s) G(s) G (s) Given the control loop above,...
Question 3 Consider an adaptive control system plant, k is the adaptive control gain, t is time and s is the Laplace variable time-varying parameter of the shown in Figure Q3, where a is a as У() r(t) G(s) a e(t) k s(s+1) Figure Q3 The gain k is adaptively adjusted so that the closed loop system has the transfer function of a desired model 1 M(s) +1 i.e. the plant output y(t) follows the model output ym(t) = M(s)r(t)...