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Consider the system of equations below. 11%-y, -Vit 12V2-Vi = 12 =87 V2...
4. Find currents 11 and 12 and voltages Vi and V2 for the circuit shown below....
4. Find currents 11 and 12 and voltages Vi and V2 for the circuit shown below. R 11 R 12 W | 21 50 V 000 000 L L 11 L2 R 42 1. R3372 av C+1 R350
4. Find currents 11 and 12 and voltages Vi and V2 for the circuit shown below....
4. Find currents 11 and 12 and voltages Vi and V2 for the circuit shown below. R 11 R 12 W | 21 50 V 000 000 L L 11 L2 R 42 1. R3372 av C+1 R350
we did in Block I, you will develop a system of equations to help solve for...
we did in Block I, you will develop a system of equations to help solve for unknown b. Given: As currents and voltages. In this block, the unknown variables will be complex numbers. Therefore, you need to be able to solve a system of equations where the unknowns are complex. You have the following equations. Note Vi and V2 represent complex numbers. You are welcome and encouraged to use Matlab to help you solve these equations. VI-V2 -j1,500 V1 +...
Consider the circuit shown below. V, changes from 0 V to 1.5 V at t =...
Consider the circuit shown below. V, changes from 0 V to 1.5 V at t = 0 and remains at 1.5V. The transmission line has air between the conductors. {= 6 cm Rs=1502 WO w RL= 450 12 Vo=1.5V ( Zo=502 a) Find the following reflection coefficients: i. Tų (refl. coeff. at the load) ii. I's (refl. coeff. at the source) b) Complete the bounce diagram below by finding the values of the voltage pulses Vi+, Vi V2+, V2, V3+...
V1 = 4, V2 = 6, V3 = 4 [10 points) Consider the electrical circuit below....
V1 = 4, V2 = 6, V3 = 4
[10 points) Consider the electrical circuit below. Remember this is an exercise in applying linear algebra, it is not an exercise in high-school physics. If you studied circuits before, do not use rules for resistances in series and parallel to solve this problem. (a) Write down the conservation of charge (current) at the point A. (b) Write down the voltage equation for the circuit ADEF. (c) Write down the voltage equation...
Problem 4 Use loop analysis to set the system of equations to solve the circuit below....
Problem 4 Use loop analysis to set the system of equations to solve the circuit below. Note you don't need to solve the system of equations but you should arrange your equations and express the system in matrix format (in terms of II, 12, and 13 as the only unknown parameters in the system of equations). 20.2 w + -J16 13 6/30° v -J82 41 - 1 2000 12 ) {J6
Theory: Junction rule: Loop rule: Procedure: 1. Consider the following circuit: Ri 11 a. Write down...
Theory: Junction rule: Loop rule: Procedure: 1. Consider the following circuit: Ri 11 a. Write down one junction rule equation for this circuit. 1.+13=I b. Write down loop rule equations for the two interior loops (not the perimeter loop). RI+RI=V -V2 -R-I+R;13= V2 c. Solve the equations for 11, 12, and 13. Once you have your equations, show them to your instructor for approval before continuing to the rest of the lab.
Name: Section: Jan. 31, 2018 1. Consider the circuit shown in figure 1 (a) Write the...
Name: Section: Jan. 31, 2018 1. Consider the circuit shown in figure 1 (a) Write the mesh-current equations for the circuit. DO NOT SOLVE. (b) Write the node.voltage equations for the cireuit. DO NOT SOLVE 2. Consider the circuit shown in figure 2. The sinusoidal source is v,(04 sin (100t+90) volts (a) Transform the circuit to the frequency domain. (b) Use phasors with the mesh-current method to find the steady state expression for i(t). (c) Find the average power absorbed...
using MatLab R611 + R1(11 – 12) + R2(11 – 13) = V1 R312 + R4(12...
using MatLab
R611 + R1(11 – 12) + R2(11 – 13) = V1 R312 + R4(12 – 13) + Ri(12 – I1) = V2 R513 + R4(13 – 12) + R2(13 – 11) = V3. = = 2012, R3 512, R4 = 1512, R5 = Let the resistances be given by Ri 1012, R2 want to calculate the currents 11, 12, and 13. 3012 and R6 2512. We = (a) Write the equations in matrix form Ax b, where x...
Question 12 Consider the following system of linear equations (x-y +z = -2 x – 3y...
Question 12 Consider the following system of linear equations (x-y +z = -2 x – 3y - 2 = -1 3x +2y = -8 Which of the following method can be used to solve the above system? a) Gaussian climination b) Cramer's Rule c) Inverse Matrix d) All of the mentioned Your answer 0 del Bad Ps hp
4. Find currents 11 and 12 and voltages Vi and V2 for the circuit shown below. R 11 R 12 W | 21 50 V 000 000 L L 11 L2 R 42 1. R3372 av C+1 R350
4. Find currents 11 and 12 and voltages Vi and V2 for the circuit shown below. R 11 R 12 W | 21 50 V 000 000 L L 11 L2 R 42 1. R3372 av C+1 R350
we did in Block I, you will develop a system of equations to help solve for unknown b. Given: As currents and voltages. In this block, the unknown variables will be complex numbers. Therefore, you need to be able to solve a system of equations where the unknowns are complex. You have the following equations. Note Vi and V2 represent complex numbers. You are welcome and encouraged to use Matlab to help you solve these equations. VI-V2 -j1,500 V1 +...
Consider the circuit shown below. V, changes from 0 V to 1.5 V at t = 0 and remains at 1.5V. The transmission line has air between the conductors. {= 6 cm Rs=1502 WO w RL= 450 12 Vo=1.5V ( Zo=502 a) Find the following reflection coefficients: i. Tų (refl. coeff. at the load) ii. I's (refl. coeff. at the source) b) Complete the bounce diagram below by finding the values of the voltage pulses Vi+, Vi V2+, V2, V3+...
V1 = 4, V2 = 6, V3 = 4
[10 points) Consider the electrical circuit below. Remember this is an exercise in applying linear algebra, it is not an exercise in high-school physics. If you studied circuits before, do not use rules for resistances in series and parallel to solve this problem. (a) Write down the conservation of charge (current) at the point A. (b) Write down the voltage equation for the circuit ADEF. (c) Write down the voltage equation...
Problem 4 Use loop analysis to set the system of equations to solve the circuit below. Note you don't need to solve the system of equations but you should arrange your equations and express the system in matrix format (in terms of II, 12, and 13 as the only unknown parameters in the system of equations). 20.2 w + -J16 13 6/30° v -J82 41 - 1 2000 12 ) {J6
Theory: Junction rule: Loop rule: Procedure: 1. Consider the following circuit: Ri 11 a. Write down one junction rule equation for this circuit. 1.+13=I b. Write down loop rule equations for the two interior loops (not the perimeter loop). RI+RI=V -V2 -R-I+R;13= V2 c. Solve the equations for 11, 12, and 13. Once you have your equations, show them to your instructor for approval before continuing to the rest of the lab.
Name: Section: Jan. 31, 2018 1. Consider the circuit shown in figure 1 (a) Write the mesh-current equations for the circuit. DO NOT SOLVE. (b) Write the node.voltage equations for the cireuit. DO NOT SOLVE 2. Consider the circuit shown in figure 2. The sinusoidal source is v,(04 sin (100t+90) volts (a) Transform the circuit to the frequency domain. (b) Use phasors with the mesh-current method to find the steady state expression for i(t). (c) Find the average power absorbed...
using MatLab
R611 + R1(11 – 12) + R2(11 – 13) = V1 R312 + R4(12 – 13) + Ri(12 – I1) = V2 R513 + R4(13 – 12) + R2(13 – 11) = V3. = = 2012, R3 512, R4 = 1512, R5 = Let the resistances be given by Ri 1012, R2 want to calculate the currents 11, 12, and 13. 3012 and R6 2512. We = (a) Write the equations in matrix form Ax b, where x...
Question 12 Consider the following system of linear equations (x-y +z = -2 x – 3y - 2 = -1 3x +2y = -8 Which of the following method can be used to solve the above system? a) Gaussian climination b) Cramer's Rule c) Inverse Matrix d) All of the mentioned Your answer 0 del Bad Ps hp
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