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The Performance of Feedback Control Systems the array at its maximum available as the solar inci- dence changes during the day. One such closed-loop system is shown in Eigure P8. The transfer function for necessary gain Ks to maintain a steady-state error equal to 1 ㎝ when the input is a ramp r(t)-1 (me- ters). (b) With this gain K3, determine the necessary gain Ki K2 in order to restrict the percent overshoot tothe process is 10%. (c) Determine analytically the gain KlK2 in order to minimize the ISE performance index for a step input. G(s) = s + 20, tant of the Photovoltaic arrays (solar cells) generate a DC volt- age that can be used to drive DC motors or that can be converted to AC power and added to the distribution network. It is desirable to maintain the power out of where K = 20. Find. (a) the time-cons closed-loop system and (b) the settling time to within 2% of the final value of the system to a unit step disturbance. Disturbance Ts Slope of Integrator P(s) Power output power curve+ G(s) at maximum power dp(t) Differentiator FIGURE P8 Solar cell control. H(s) P8. Can you please explain your steps
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