In the circuit of the figure below, the switch S has been open for a long time. It is then suddenly closed. Take ε = 10.0 V, R1 = 54.0 kN, R2 = 180 k 2, and C = 12.0 μF.
In the circuit of the figure below, the switch S has been open for a long time. It is then suddenly closed. Take ε = 10.0 V, R1 = 54.0 kN, R2 = 180 k 2, and C = 12.0 μF.
(a) Determine the time constant before the switch is closed.
(b) Determine the time constant after the switch is closed.
(c) Let the switch be closed at t = 0. Determine the current in the switch as a function of time. Assume I is in A and t is in s. Do not enter units in your expression. Use the following as necessary: t.)
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In the circuit of the figure below, the switch S has been open for a long time. It is then suddenly closed. Take ε = 10.0 V, R1 = 54.0 kN, R2 = 180 k 2, and C = 12.0 μF.
In the druit of the figure below, the switch has been open for a long time....
In the druit of the figure below, the switch has been open for a long time. It is then suddenly closed. Take 8 - 10.0 V. R - 40.0 KN, A) - 195 kn, and C=145 w w R (a) Determine the time constant before the switch is closed 3 4075 5 (1) Determine the time constant after the switch is closed. (c) Let the switch be closed to. Determine the current in the switch as a function of time....
In the circuit of the figure below, the switch S has been open for a long time. It is then suddenly closed. Take ε=10.0 V, R₁=49.0 k Ω, R₂=130 k Ω, and C=15.0 μ F.
Hello, Can anyone please solve part c of this question and give me the final answer ? I tried to solve it, but it doesn't work ...In the circuit of the figure below, the switch S has been open for a long time. It is then suddenly closed. Take ε=10.0 V, R₁=49.0 k Ω, R₂=130 k Ω, and C=15.0 μ F.
In the circuit below, the switch was open for a long time and then closed at t=0 s.
In the circuit below, the switch was open for a long time and then closed at t=0 s. The values of the emf, resistors, and capacitors are ε = 11.5V, R1 = 2.4 Ω, R2 = 7.4 Ω, R3 = 0.3 Ω, CA = 7.1 μF, CB = 5.0 μF.(a) Immediately after the switch is closed, what is the current
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The switch in the circuit below has been closed for a very long time. 2. a....
The switch in the circuit below has been closed for a very long
time. 2.
a. What is the voltage across the capacitor?
b. If the switch is opened, what is the time constant for
discharging the capacitor?
c. how long does it take the capacitor to discharge to 1/10th of
its initial voltage?
R1 = 1.00 Ω
R2 = 8.00 Ω
R3 = 4.00 Ω
R4 = 2.00 Ω
C = 1.00 μF
Battery = 10.0 V
R2 R4
The circuit in the figure below contains two resistors, R1-1.8 kΩ and R2 2.8 k. and...
The circuit in the figure below contains two resistors, R1-1.8 kΩ and R2 2.8 k. and two capacitors, C1-1.7 μF and C3 = 2.5 μF, connected to a battery with emf ε-105 v. If there are no charges on the capacitors before switch s is closed, determine the charges q1 and q2 on capacitors C1 and C2, respectively, as functions of time, after the switch is closed. Hint: First reconstruct the circuit so that it becomes a simple RC circuit...
The switch in (Figure 1) has been open for a very long time. The switch is closed at t=0 s. Assume ε = 100 V.
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In the circuit L-1 mH、C-1 μF, R-1000, ε=10 V Initially, the switch s is closed for...
In the circuit L-1 mH、C-1 μF, R-1000, ε=10 V Initially, the switch s is closed for a long time. Then, it is open and the voltage through C is measured. What is the maximum measured voltage after the switch is open?
In the circuit of the figure = 1.90 kV, C = 8.40 μF, R1 = R2 = R3 = 0.770 MΩ
In the circuit of the figure = 1.90 kV, C = 8.40 μF, R1 = R2 =
R3 = 0.770 MΩ. With C completely uncharged, switch S is suddenly
closed (at t = 0). At t = 0, what are (a) current i1 in resistor 1,
(b) current i2 in resistor 2, and (c) current i3 in resistor 3? At
t = ∞ (that is, after many time constants), what are (d)i1, (e)i2,
and (f)i3? What is the potential difference...
In the figure, R1 = 12.0 12, R2 = 9.00 2, R3 = 4.502, ε =...
In the figure, R1 = 12.0 12, R2 = 9.00 2, R3 = 4.502, ε = 63.0 V, and C = 6.00 uF. The capacitor is initially uncharged. The switch is closed at t = 0. a) Immediately after the switch is closed: i. What is the current through each resistor? ii. What is the potential across each resistor? iii. What is the potential across the capacitor? (10 points) b) After the switch has been closed for a long time,...
(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...
In the druit of the figure below, the switch has been open for a long time. It is then suddenly closed. Take 8 - 10.0 V. R - 40.0 KN, A) - 195 kn, and C=145 w w R (a) Determine the time constant before the switch is closed 3 4075 5 (1) Determine the time constant after the switch is closed. (c) Let the switch be closed to. Determine the current in the switch as a function of time....
The switch in the circuit below has been closed for a very long
time. 2.
a. What is the voltage across the capacitor?
b. If the switch is opened, what is the time constant for
discharging the capacitor?
c. how long does it take the capacitor to discharge to 1/10th of
its initial voltage?
R1 = 1.00 Ω
R2 = 8.00 Ω
R3 = 4.00 Ω
R4 = 2.00 Ω
C = 1.00 μF
Battery = 10.0 V
R2 R4
The circuit in the figure below contains two resistors, R1-1.8 kΩ and R2 2.8 k. and two capacitors, C1-1.7 μF and C3 = 2.5 μF, connected to a battery with emf ε-105 v. If there are no charges on the capacitors before switch s is closed, determine the charges q1 and q2 on capacitors C1 and C2, respectively, as functions of time, after the switch is closed. Hint: First reconstruct the circuit so that it becomes a simple RC circuit...
In the circuit L-1 mH、C-1 μF, R-1000, ε=10 V Initially, the switch s is closed for a long time. Then, it is open and the voltage through C is measured. What is the maximum measured voltage after the switch is open?
In the circuit of the figure = 1.90 kV, C = 8.40 μF, R1 = R2 =
R3 = 0.770 MΩ. With C completely uncharged, switch S is suddenly
closed (at t = 0). At t = 0, what are (a) current i1 in resistor 1,
(b) current i2 in resistor 2, and (c) current i3 in resistor 3? At
t = ∞ (that is, after many time constants), what are (d)i1, (e)i2,
and (f)i3? What is the potential difference...
In the figure, R1 = 12.0 12, R2 = 9.00 2, R3 = 4.502, ε = 63.0 V, and C = 6.00 uF. The capacitor is initially uncharged. The switch is closed at t = 0. a) Immediately after the switch is closed: i. What is the current through each resistor? ii. What is the potential across each resistor? iii. What is the potential across the capacitor? (10 points) b) After the switch has been closed for a long time,...
(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...
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