i = Ax + Buy - Cx + Duy +nÿ • mỷ + Py = uFigure 650 Ex. 650. Refer to Fig. 650. Let n=45, m=18, and p=94Assign phase variables: x1=y, x2=x1dot, andx3=x2dot. Determine the statevariable equations. Answers:a12,a23,a31,a32,a33,b31,c1,all_the_others ans:8Ex. 660. y(t)" + 61y(t)' + 98y(t) = 98u(t).Assign phase variables: x1(t) = y(t) and x2(t) = x1(t)'.Determine the statevariable equations: x(t)' = A x(t) + B u(t) and y(t) = Cx(t) + D u(t).Answers: a11,a12,a21,a22,b1,b2,c1,c2,d ans:9

Answered: y - Cx + Du ý +nÿ + mỷ + P y Figure 650

Introductory Circuit Analysis (13th Edition)

13th Edition

ISBN:9780133923605

Author:Robert L. Boylestad

Publisher:Robert L. Boylestad

Chapter1: Introduction

Section: Chapter Questions

Problem 1P: Visit your local library (at school or home) and describe the extent to which it provides literature...

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Can the following functions be power spectra of some random processes? Justify your answer. (a) ω /1 + ω2 ; (b) cos(3ω+π/4); (c) e −|ω+1| ; (d) e −|ω| ; (e) 2 / (ω − 1)2 + 3 + (2 /(ω + 1)2 + 3)) .(need only handwritten solution .otherwise downvote.)
Find the stability condition of the equation given below. intervals of coefficients, what kind of conditions should they satisfy etc.) (Using Routh-Hurwitz criterion (according to the requirements and qualification conditions). a3.s 3+ a2.s 2+ a1.s+ a0=0
Give a short discussion of the Routh-Hurwitz criteria regarding polynomials havingroots with negative real parts. NB restrict your discussion to polynomials of degreeat most 4. Write down the Routh Table for the polynomial given below.p(x) = x^4 + 5x^3 + 6x^2 + 2x + 3.
Write an expression for the output voltage for the circuit as shown if υ1 = 0.5 sin 2000πt, and υ2 is generated by the circuit as shown with υ3 = 0.5 sin 10,000πt? Assume VCC = −VEE = 10 V, IEE = 500 μA, R1 = R3 = 2 kΩ, and R = 10 kΩ.
For the circuit shown below, the initial conditions are zero, Vdc is a voltage source continuous and switch S is closed at t = 0.a)Determine the equivalent impedance to the right of points a and b of the circuit, Z(s).b)Obtain the input current of the circuit in the frequency domain, I(s). employ the properties of the initial and final value and calculate the values of i(0) and i(∞).c)Find the expression for i(t). Check if the values of i(0) and i(∞) agree with those calculated in the previous item.d)Obtain voltages v1(t) and v2(t).
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For the circuit shown below, the initial conditions are zero, Idc is a current source continuous and switch S is open at t = 0.a)Determine the equivalent impedance to the right of points a and b of the circuit, Z(s).b)Obtain the voltage between points a and b of the circuit in the frequency domain, V(s). Employ the initial and final value properties and calculate the values of v(0) and v(∞).c)Find the expression for v(t). Check that the values of v(0) and v(∞) agree with those calculated in the previous item.d)Obtain currents i1(t) and i2(t).
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