O What is the benefit of using root -locus method of analysis.?.
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- a. What is the ampere rating of the circuits that are provided for the small-appliance loads? _____ b. What is the minimum number of small-appliance circuits permitted by the Code? _____ c. How many small-appliance circuits are included in this residence? ____Each item below describes key characteristics of a particular system (that is, a plant transfer function). For each system, describe the effect of proportional control on the stability of the closed-loop system. Specifically, 1) what can you say for small gains, and 2) what for large gains? (E.g., stable, unstable, inconclusive.) Provide a short explanation of your answers, with sketches as necessary.Figure Q2 shows the block diagram of a flight control system.a) Derive the system transfer function.b) Find out the system gain, natural frequency and damping ratio for this systembased on the standard form of second order systems.c) If K1 = 2 and K2 = 10, use the standard response sheet to find out the systemsteady-state value, overshoot and 63% rise time, with a unit step input.
- 3. Consider the system a) Use state feedback ? = ?? to assign the eigenvalues of ? + ?? at −0.5 ± ?0.5. Plot TT x(t) = [x1(t), x2(t)] for the open- and closed-loop system with x(0) = [−0.6, 0.4] . b) Design an identity observer with eigenvalues at −? ± ?, where ? > 0. What is the observer gain ? in this case? c) Use the state estimate ?̂ from (b) in the linear feedback control law ? = ? ?̂, where ? was found in (a). Derive the state-space description of the closed-loop system. If ? = ? ?̂ + ?, what is the transfer function between ? and ?? TT d) For ?(0) = [−0.6, 0.4] and ?̂(0)= [0, 0] , plot ?(?), ?̂ (?), ?(?), and ?(?) of the closed- loop system obtained in (c) and comment on your results. Use ? = 1, 2, 5, and 10, and comment on the effects on the system response. Remark: This exercise illustrates the deterioration of system response when state observers are used to generate the state estimate that is used in the feedback control law.Draw the Nyquist plot for the system in the figure below. Using the Nyquist stability criterion, determine the range of K for which the system is stable. Consider both positive and negative values of K.( Need only handwritten solution please otherwise downvote)Control system! (a) For what ranges of α and β is the closed-loop system stable and (b) Given that β is fixed at some positive value, for what value of α is the closed-loop systemmarginally stable and what are the associated locations in the s-plane of those marginally stable poles?
- Please identify this questions: - 1st Approximation summary of answers? - 2nd Approximation summary of answers? - 3rd Approximation summary of asnwers? - What is the highest value of current passing R1 as computed from all approximations?Question 1) In a dynamic system with expression [img1] in the time domain, all initial conditions are assumed to be zero. This system will be used in the standard unit feedback control system, and the reference input is unit stepfunction, the controller is a PD controller given with [img2]. Accordingly, fill in the table below. The numerical solver (Configuration Parameters under Simulation in the menu) parameters for this stage are shown above. Table 1: Design Results Exceed (%) ?? Rise time (s) ?? Sitting time (s) ?? Peak time (s) ??Subject : ELECTRONIC CIRCUIT ANALYSIS AND DEVICES Please give the DC ANALYSIS circuit and AC EQUIVALENT CIRCUIT of this problem before proceeding to find letters a, and b. (Note : Neglect Vbe)
- below is the representation of a linear control system in the state space.a) examine the controllability and observability of this systemb) estimate the unit digit response by finding the current eigenvalues of this systemC) find the feedback Matrix K= (k1 k2) that must be applied so that the system can be a two - layer root in-2Subject : ELECTRONIC CIRCUIT ANALYSIS AND DEVICES Please give the DC ANALYSIS CIRCUIT and AC EQUIVALENT CIRCUIT of this problem before proceeding to find letter c. (Note : Neglect Vbe)Assume ?? ≈ 0. Solve this problem using both the exponentialmodel and the constant-voltage model. For the constant-voltage model, use ???,?? = 0.7?