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Solve for Iz(t) in the circuit shown for t>O as the switch is closed for t>0....
Solve for Vc(t) for t> 0 as the switch (SW1) becomes opened and the switch (SW2)...
Solve for Vc(t) for t> 0 as the switch (SW1) becomes opened and the switch (SW2) becomes closed for t>O. t=0 20 mH t=0 R2=160 SW1 SW2 Vs + 80V R, 240 VC с (1/600) F R3 8Ω (4).4 1.5 A
Solve for Vc(t) for t> 0 as the switch (SW1) becomes open for t>0. t=0 R2=5k0...
Solve for Vc(t) for t> 0 as the switch (SW1) becomes open for t>0. t=0 R2=5k0 SW1 + Vs1 18V R2 4kΩ Vc R3 с 10uF 2kΩ 132 2mA
Solve for I.(t) fort >0 as the switch moves from 20 V voltage source to 150...
Solve for I.(t) fort >0 as the switch moves from 20 V voltage source to 150 mA current source for t>0. t=0 R=2000 IL R2 Vs1 20V 10uF 100 L (1/4.1) H 150 mA
For the circuit shown in Fig. 4.2, the switch has been closed for a long time...
For the circuit shown in Fig. 4.2, the switch has been closed for a long time and was open at t=0. For t >0, (a) Obtain the circuit in the s-domain (b) Determine the current 12(s) (c) Determine for iz(t). 16 H t=0 512 10 H 512 M + 5 V 8 H
A circuit is constructed with four resistors, one inductor, one battery and a switch as shown....
A circuit is constructed with four resistors, one inductor, one battery and a switch as shown. The values for the resistors are: R = R2 = 622, R3 = 91 and R - 74 . The inductance is L-205 mH and the battery voltage is V - 24V. v + Lun lai 1) The switch has been open for a long time when at time t = 0, the switch is closed. What is 1(O), the magnitude of the current...
(3) The RL circuit shown in Figure 3 has a switch that is closed att 0....
(3) The RL circuit shown in Figure 3 has a switch that is closed att 0. Assume that the circuit has reached steady state prior to the switch closing. You are given R1 1 kQ, R2-10 kQ, R3-R4-100 k2, L 10 mH, Vs-5 V. (a) [15 pts] Calculate the steady-state inductor current before the switch is closed (b) [16 pts] Give the differential equation as an expression of the inductor current fort>0 (i.e. write the differential equation) (c) 13 pts]...
(1) Consider the RC circuit shown in Figure 1. For t<0 the switch is open, and...
(1) Consider the RC circuit shown in Figure 1. For t<0 the switch is open, and the charge stored on the capacitor is 0. At t-0 the switch is closed, and the voltage source begins charging the capacitor. Let R1-R2-220 Ω , C-0.47 μ F , Vs-5 V. (a) Write the differential equation as an expression for the capacitor voltage fort> 0 (i.e. write the differential equation) and calculate the time constant (b) Calculate the steady-state capacitor voltage R2 R1...
Problem 3 The switch has been closed for al0. At t0, the switch is opened. Calculate...
Problem 3 The switch has been closed for al0. At t0, the switch is opened. Calculate the capacitor voltage v(t) for t > 0. 15Ω 6 2 12 Q t=0 24 V+ 25 Ω 3 H 60Ω 1/27 F Figure 3
Problem 7. The switch in the circuit below has been closed for a long time. It...
Problem 7. The switch in the circuit below has been closed for a long time. It is opened at t 0. Find the capacitor voltage v(t) fort>0. 1-0 300 ? 100 ? 2io 0 0.1 F
T polit) Plobleln After being open for a long time, the switch shown in the circuit...
T polit) Plobleln After being open for a long time, the switch shown in the circuit below closes at tO Find VRt) fort>o 10? t-0 15? 60 6? 90 9? 9? 13 V+ 20 mH 8? 2 A VR(t) for t> (3/2)e-133.33)V
Solve for Vc(t) for t> 0 as the switch (SW1) becomes opened and the switch (SW2) becomes closed for t>O. t=0 20 mH t=0 R2=160 SW1 SW2 Vs + 80V R, 240 VC с (1/600) F R3 8Ω (4).4 1.5 A
Solve for Vc(t) for t> 0 as the switch (SW1) becomes open for t>0. t=0 R2=5k0 SW1 + Vs1 18V R2 4kΩ Vc R3 с 10uF 2kΩ 132 2mA
Solve for I.(t) fort >0 as the switch moves from 20 V voltage source to 150 mA current source for t>0. t=0 R=2000 IL R2 Vs1 20V 10uF 100 L (1/4.1) H 150 mA
For the circuit shown in Fig. 4.2, the switch has been closed for a long time and was open at t=0. For t >0, (a) Obtain the circuit in the s-domain (b) Determine the current 12(s) (c) Determine for iz(t). 16 H t=0 512 10 H 512 M + 5 V 8 H
A circuit is constructed with four resistors, one inductor, one battery and a switch as shown. The values for the resistors are: R = R2 = 622, R3 = 91 and R - 74 . The inductance is L-205 mH and the battery voltage is V - 24V. v + Lun lai 1) The switch has been open for a long time when at time t = 0, the switch is closed. What is 1(O), the magnitude of the current...
(3) The RL circuit shown in Figure 3 has a switch that is closed att 0. Assume that the circuit has reached steady state prior to the switch closing. You are given R1 1 kQ, R2-10 kQ, R3-R4-100 k2, L 10 mH, Vs-5 V. (a) [15 pts] Calculate the steady-state inductor current before the switch is closed (b) [16 pts] Give the differential equation as an expression of the inductor current fort>0 (i.e. write the differential equation) (c) 13 pts]...
(1) Consider the RC circuit shown in Figure 1. For t<0 the switch is open, and the charge stored on the capacitor is 0. At t-0 the switch is closed, and the voltage source begins charging the capacitor. Let R1-R2-220 Ω , C-0.47 μ F , Vs-5 V. (a) Write the differential equation as an expression for the capacitor voltage fort> 0 (i.e. write the differential equation) and calculate the time constant (b) Calculate the steady-state capacitor voltage R2 R1...
Problem 3 The switch has been closed for al0. At t0, the switch is opened. Calculate the capacitor voltage v(t) for t > 0. 15Ω 6 2 12 Q t=0 24 V+ 25 Ω 3 H 60Ω 1/27 F Figure 3
Problem 7. The switch in the circuit below has been closed for a long time. It is opened at t 0. Find the capacitor voltage v(t) fort>0. 1-0 300 ? 100 ? 2io 0 0.1 F
T polit) Plobleln After being open for a long time, the switch shown in the circuit below closes at tO Find VRt) fort>o 10? t-0 15? 60 6? 90 9? 9? 13 V+ 20 mH 8? 2 A VR(t) for t> (3/2)e-133.33)V
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