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Problem 1: Find I, and I, and then find the energy stored in the coupled inductors...
Problem 1. (50 points) In the circuit, the initial currents in inductors L1 and L2 have...
Problem 1. (50 points) In the circuit, the initial currents in inductors L1 and L2 have been established by sources not shown. The switch is opened at t = 0. a) Find 11, 12, and is for t 2 0. b) Calculate the initial energy stored in the parallel inductors. c) Determine how much energy is stored in the inductors as t o 412 M 1 = 0) 8a13;" 4a13; 34, (5 H) 3L, (20 H) (1) 4022 3151 31012...
1. For the circuit shown in figure P-01, determine a. Coupling coefficient of coupled inductors! b. The voltage, Vx as shown in the circuit! C. Energy stored inside the coupled inductors! ML 2Ω Fi...
1. For the circuit shown in figure P-01, determine a. Coupling coefficient of coupled inductors! b. The voltage, Vx as shown in the circuit! C. Energy stored inside the coupled inductors! ML 2Ω Figure P-01 2. For the ideal transformer circuit shown in figure P-02, determine a. Primary and secondary currents, Ii and I2! b. Primary and secondary voltages, Yi and V2! C. Complex power supplied by the source 1, 2Ω 1:2 6090V ms svo 12Ω Figure P-02
1. For...
Problem 5 (20 points) No energy is stored in the 100 mH inductor or the 0.4...
Problem 5 (20 points) No energy is stored in the 100 mH inductor or the 0.4 LF capacitor when the switch in the circuit shown in figure below is closed. 0.1 H -O 2800 0.4 F 50 V uc Fig. 5 a) Find the values of a and co b) What is the type of circuit response for t>0? c)What is the initial voltage across the capacitor at t=0- and at t=0+? d) Find an expression for the current through...
please answer both questions Problem 3 (20 Points) There is no energy stored in the circuit...
please answer both
questions
Problem 3 (20 Points) There is no energy stored in the circuit fort <0. Use the Laplace transform to find the time domain expression for vo(t). 2002 2002 200u(t) V 10 MF 3400 mH Problem 4 (20 Points) For each circuit, calculate the transfer function, the poles of the transfer function 1204F and the zeros of the transfer function. 2 k2 20 MF 2k9 (b) 250 kA 125 mH 1) 125 mHg 250 0} (c) 800...
Problem 1: There is no energy stored in the circuit below at t=0 and that V,(s)...
Problem 1: There is no energy stored in the circuit below at t=0 and that V,(s) = 600u(t). a) Using the Laplace transform method of analysis, develop a system of nodal equations for Vo(s). Put your final equations into the matrix form [G] [V] = [1] and box your answer. *hint: it helps to put your equations in a flattened form (i.e. no denominators) b) Find Vo(s) c) Find vo(1). Box your answer. 100 w 20 H YYY 100 mF...
V. 8 ??? Given: There is no energy stored in this circuit prior to t o....
V. 8 ??? Given: There is no energy stored in this circuit prior to t o. The voltage source V, -1 R-125 ? (Ohm) Find the defined current I in the s domain. 0V for t20 L-1 H C 1 mF (milli F) I(s) (s
Problem 10.5-18 Your answer is partially correct. Try again. 4 mF 7 H 15 2 2...
Problem 10.5-18 Your answer is partially correct. Try again. 4 mF 7 H 15 2 2 mF 25 2 зн itt) cos (10t+ 60deg) V Determine the steady-state current, i(t), for this circuit. o) A cos( 10
There is no energy stored in the circuit in (Figure 1) at the time the impulsive...
There is no energy stored in the circuit in (Figure 1) at the time the impulsive current is applied. Suppose that i(t) = 248(t) A. Figure < 1 of 1 > O vo(t) = (1.2 cos 100t) u(t) V O vo(t) = 24e-100+ u(t) V o vo(t) = 24e-25tu(t) V Ovo(t) = 1.2e-100+ u(t) V vo(t) = (24 cos 25t) u(t) V vo(t) = (24 cos 100t) u(t) V vo(t) = 1.2e -25+ y(t) V v.(t) = (1.2 cos 25t)...
Problem 4. A 10 mH inductor has a sudden current change from 200 mA to 100...
Problem 4. A 10 mH inductor has a sudden current change from 200 mA to 100 mA in 1 ms. Find the induced voltage. Problem 5. A induced voltage across a 10 mH inductor is v(t) 120 cos (377t) V. Find (a) the expression for the inductor current and (b) the expression for the power. The current in a 25 mH inductor is given by the expressions: i(t) 0 i(t) 10 (1-e) mA Find the voltage across the inductor and...
Find the value of x(0.5) for the initial value problem at = thx(0)=1 using Euler's method with step size h 0.05 Find the value of x(0.4) for the coupled first order differential equations toge...
Find the value of x(0.5) for the initial value problem at = thx(0)=1 using Euler's method with step size h 0.05 Find the value of x(0.4) for the coupled first order differential equations together with initial conditions with step size 0.1: 2. dt t+x 3. dx dt = y, dy dt x(0) = 1.2 and --ty +xt2 + y(o) 0.8
Find the value of x(0.5) for the initial value problem at = thx(0)=1 using Euler's method with step size h...
Problem 1. (50 points) In the circuit, the initial currents in inductors L1 and L2 have been established by sources not shown. The switch is opened at t = 0. a) Find 11, 12, and is for t 2 0. b) Calculate the initial energy stored in the parallel inductors. c) Determine how much energy is stored in the inductors as t o 412 M 1 = 0) 8a13;" 4a13; 34, (5 H) 3L, (20 H) (1) 4022 3151 31012...
1. For the circuit shown in figure P-01, determine a. Coupling coefficient of coupled inductors! b. The voltage, Vx as shown in the circuit! C. Energy stored inside the coupled inductors! ML 2Ω Figure P-01 2. For the ideal transformer circuit shown in figure P-02, determine a. Primary and secondary currents, Ii and I2! b. Primary and secondary voltages, Yi and V2! C. Complex power supplied by the source 1, 2Ω 1:2 6090V ms svo 12Ω Figure P-02
1. For...
Problem 5 (20 points) No energy is stored in the 100 mH inductor or the 0.4 LF capacitor when the switch in the circuit shown in figure below is closed. 0.1 H -O 2800 0.4 F 50 V uc Fig. 5 a) Find the values of a and co b) What is the type of circuit response for t>0? c)What is the initial voltage across the capacitor at t=0- and at t=0+? d) Find an expression for the current through...
please answer both
questions
Problem 3 (20 Points) There is no energy stored in the circuit fort <0. Use the Laplace transform to find the time domain expression for vo(t). 2002 2002 200u(t) V 10 MF 3400 mH Problem 4 (20 Points) For each circuit, calculate the transfer function, the poles of the transfer function 1204F and the zeros of the transfer function. 2 k2 20 MF 2k9 (b) 250 kA 125 mH 1) 125 mHg 250 0} (c) 800...
Problem 1: There is no energy stored in the circuit below at t=0 and that V,(s) = 600u(t). a) Using the Laplace transform method of analysis, develop a system of nodal equations for Vo(s). Put your final equations into the matrix form [G] [V] = [1] and box your answer. *hint: it helps to put your equations in a flattened form (i.e. no denominators) b) Find Vo(s) c) Find vo(1). Box your answer. 100 w 20 H YYY 100 mF...
V. 8 ??? Given: There is no energy stored in this circuit prior to t o. The voltage source V, -1 R-125 ? (Ohm) Find the defined current I in the s domain. 0V for t20 L-1 H C 1 mF (milli F) I(s) (s
Problem 10.5-18 Your answer is partially correct. Try again. 4 mF 7 H 15 2 2 mF 25 2 зн itt) cos (10t+ 60deg) V Determine the steady-state current, i(t), for this circuit. o) A cos( 10
There is no energy stored in the circuit in (Figure 1) at the time the impulsive current is applied. Suppose that i(t) = 248(t) A. Figure < 1 of 1 > O vo(t) = (1.2 cos 100t) u(t) V O vo(t) = 24e-100+ u(t) V o vo(t) = 24e-25tu(t) V Ovo(t) = 1.2e-100+ u(t) V vo(t) = (24 cos 25t) u(t) V vo(t) = (24 cos 100t) u(t) V vo(t) = 1.2e -25+ y(t) V v.(t) = (1.2 cos 25t)...
Problem 4. A 10 mH inductor has a sudden current change from 200 mA to 100 mA in 1 ms. Find the induced voltage. Problem 5. A induced voltage across a 10 mH inductor is v(t) 120 cos (377t) V. Find (a) the expression for the inductor current and (b) the expression for the power. The current in a 25 mH inductor is given by the expressions: i(t) 0 i(t) 10 (1-e) mA Find the voltage across the inductor and...
Find the value of x(0.5) for the initial value problem at = thx(0)=1 using Euler's method with step size h 0.05 Find the value of x(0.4) for the coupled first order differential equations together with initial conditions with step size 0.1: 2. dt t+x 3. dx dt = y, dy dt x(0) = 1.2 and --ty +xt2 + y(o) 0.8
Find the value of x(0.5) for the initial value problem at = thx(0)=1 using Euler's method with step size h...
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