(17 pts) 6) An experimental results shows that the actual value of water level is 24 cm. If the desired value of the wat

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(17 pts) 6) An experimental results shows that the actual value of water level is 24 cm. If the desired value of the wat

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17 Pts 6 An Experimental Results Shows That The Actual Value Of Water Level Is 24 Cm If The Desired Value Of The Wat 1
17 Pts 6 An Experimental Results Shows That The Actual Value Of Water Level Is 24 Cm If The Desired Value Of The Wat 1 (11.52 KiB) Viewed 32 times
17 Pts 6 An Experimental Results Shows That The Actual Value Of Water Level Is 24 Cm If The Desired Value Of The Wat 2
17 Pts 6 An Experimental Results Shows That The Actual Value Of Water Level Is 24 Cm If The Desired Value Of The Wat 2 (46.88 KiB) Viewed 32 times
(17 pts) 6) An experimental results shows that the actual value of water level is 24 cm. If the desired value of the water level is 28 cm and the percentage of maximum overshoot is 25%. Determine; a) Steady-state error. (9 pts) b) Maximum overshoot. (8 pts)

Proportional-Plus-Integral Control Action: The control action of a proportional-plus-integral controller is defined by u(t) = Kpe (0) + / [e e(t)dt (2.10.4) where T, is called the integral time. Proportional-Plus-Derivative Control Action: The control action of a proportional plus derivative controller is defined by de(t) u(t)= K₂e(t) + KpTa (2.10.5) dt where T is called the derivative time. Proportional-Plus-Integral-Plus-Derivative Control Action: The combination of proportional control action, integral control action, and derivative control action is termed proportional-plus- integral-plus-derivative control action. The combined action has the advantages of each of the three individual control actions. The equation of a controller with this combined action is given by u(t) = K₂e(t) + / [e(0)dt + K,Taª de(t) dt (2.10.6) 2.10.3.3 Time Domain Specifications Maximum Overshoot: Let y(t) be the unit-step response. Let ymax denote the maximum value of y(t): Yes is the steady-state value of y(t); and ymax 2 Yss. The maximum overshoot of y(t) is defined as Maximum Overshoot = ymax - Yss (2.10.7) The maximum overshoot is often represented as a percentage of the final value of the step response; that is, Percentage Maximum Overshoot = Maximum Overshoot Yss x 100% (2.10.8) The maximum overshoot is often used to measure the relative stability of a control system. The unit step response illustrated in Figure 2.10.2 shows that the maximum overshoot occurs at the first overshoot. Delay Time: The delay time ta is defined as the time required for the step response to reach 50% of its final value. 87
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