Secand orde SEcp inpuc is A If it has a pole at5 and the r Sisten...
QUESTION 5 A three-phase 50 Hz, 500 MVA/15 kV, 32 pole hydro-electric generating unit has an H constant of 2.0 p.u and D 0. 5.1 Determine the synchronous angular velocity (m) in rad/s and the electrical radian 5.2 frequency o(t). Use the power swing equation to describe the stability conditions of this unit at any point in time t as well as at initial conditions (initial operating conditions of this : 13 5.3 If a three-phase to ground bolted short...
2. Consider the four-pole two-phase permanent-magnet ac machine with the parameters r: 3.40 Lss-121mH, and Am-0.0826 V . the rotor is driven at arm- s/rad, The stator windings are short circuited and 100 T. Calculate igs, Ids and las. 2. Consider the four-pole two-phase permanent-magnet ac machine with the parameters r: 3.40 Lss-121mH, and Am-0.0826 V . the rotor is driven at arm- s/rad, The stator windings are short circuited and 100 T. Calculate igs, Ids and las.
Signals and Systems 2. The pole-zero diagram below has 2 zeros at the origin and 2 poles to represent a system A(s). Pole-Zero Map (-0.5, +1) X d Imaginary Au (-0.5, -1) X RealAxis con Is this a stable system? Explain. Write an exact simplified expression for A(s). A(s) = 3. A system has impulse response h(t)= u(t) A e' where A and B are positive constants. Write an exact simplified expression for H(S).
what about the calculation for pole location in part A and gain in part D? help me solve the questions above yes please help me solve all questions » The input-output model of an analog servo motor is given by equation The equivalent zero-order-hold digital model, when sampled at sampling time, T = 0.1 G ($)=- sec, is given by 1 (S) $(s +1) x(k + 1) = "** 0.0952] LO 0.905 "(k) + 0.0952 |u(k) (0.00484] y(k) = [1...
Design of PID compensator S. Design of PID (Proportional-plus-Integral and Derivative) Compensator ds/i (st3)(s+6 s+10) and unity feedback Design a PID s+10) An uncompensated system has a gain controller so that the system can operate with a peak time that is two thirds that of the uncompensated system at 20% overshoot and with zero steady-state error for a step input. system has a gain Uncompensated system Compensated system K (s+8 G(s) = (s+3)(s+6)(s+10) ,H(s) = 1 20% OS; desired T,-23a...
1. Consider a feedback system given below: T(s) Disturbance Controller Dynamics R(S) + Gc(s) G.(s) U(s) Sensor H(s) IMs) Sensor noise where the input and transfer functions are given as follows: R(s) = –,7,(s) = 0, N(s) = 0, G, - 15,6, -_- , and H(s) = 1. s's + 3) a. Derive the system transfer function Y(s)/R(s) = G,, poles, $, On, and, from the response function y(t), the performance measures: rise time Tr, peak time Tp, percent overshoot...
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Compensator Plant 100 R(s) sta Y(s) For the unity feedback system shown in Fig. 3.55, specify the gain and pole location of the compensator so that the overall closed-loop response to a unit- step input has an overshoot of no more than 30%, and a 2% settling time of no more than 0.2 sec. Verify your design using Matlab. 3.27 Compensator Plant 100 R(s) sta Y(s) For the unity feedback system shown in Fig. 3.55, specify the gain and pole...
For good rating provide correct and full solution 6.19 (a) Assuming C4 0, show that the voltage gain of the emitter follower of Fig. 6.30a has the pole-zero frequency pair (R, + R2)r,C pa za Rs.g + T, and R2 - Rllr. where R, sig (b) Show that the impedance Z, has the pole-zero frequency pair PI (c) Show that the impedance Z, has the zero-pole frequency pair co(R,//r,)C7 (B+R,+ r How do the above expressions simplify if P, is...
E. If you double the value of kp, what are the new closed-loop pole locations and [5 points] how much overshoot does the step response have? Hint: It is possible to determine the original value for kp. However, with the knowledge at this point, you can compute the pole locations without actually knowing kp (simply double the zero-order term in the denominator polyno- mial). Problem 2 You are confronted with a process that has the unknown transfer function G(s). It...