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What is the time constant of the charging circuit After the switch has been closed for...
Charging Capacitor 3. In the below charging circuit the switch is closed at t-Os and the...
Charging Capacitor 3. In the below charging circuit the switch is closed at t-Os and the capacitor begins charging. R. -0 C. a) Show that: dt C c) Show that the following equation is how that the charging function for the capacitor is: Q(t) = VC(1-eyec) d) If V-20V, C-50nF, and R-100092, compute the time constant. What is the total charge and voltage across the capacitor at t-60μ
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
In the circuit shown in (Figure 1), the switch S has been closed for a long time.
a. What is the output voltage Vout? Now the switch is opened and the output voltage increases. When the output voltage reaches 10.0 V, the switch closes and then the capacitor begins to discharge. When the output voltage reaches 5.0 V, the switch opens again. Thus this circuit undergoes periodic cycles of charging and discharging.b. What is the time constant during a charging phase?c. What is the time constant during a discharging phase?d. What length of time passes between subsequent 10.0 V output voltages?e. If...
Consider the circuit depicted in Fig. 2. The switch SW1 has been closed for a long time before it...
Consider the circuit depicted in Fig. 2. The switch SW1 has been closed for a long time before it is opened at time t = 0. The switch SW2 has been open for a long time before it is closed att = 0.1 (sec). i) Find the initial current I(0) flowing in the inductor and the initial voltage V(0) across the capacitor. ii) Find the voltage V(t) across the capacitor and the current I(t) through the inductor for 0 ≤ t ≤...
2.) For the inductor charging/ discharging circuit of Figure 3, switch S1 is closed at time...
2.) For the inductor charging/ discharging circuit of Figure 3, switch S1 is closed at time t = 0 while switch S2 remains open. ( 240 pts) (a.) Determine the equations for the inductor voltage, current and time constant T. Assume the initial inductor current is zero. V.(t) = Il(t) = T1= (b) After switch Si has been closed for a time period of 0.75*T1, 51 remains closed and switch S2 is then end. Find the new equations for inductor...
For the circuit shown, find the following: a) v(0+), the voltage across the capacitor right after...
For the circuit shown, find the following: a) v(0+), the voltage across the capacitor right after the switch closes. b) v), the voltage across the capacitor after the switch has been closed for a long time. c) v(T), the voltage across the capacitor after one time constant. 2. 3 S2 I(t) 12 V+ 6 Ω 0.5 F u(t) 3. For the circuit above, write the differential equation for t > 0.
13. The switch in the circuit below has been closed for a long time, after which...
13. The switch in the circuit below has been closed for a long time, after which it is opened. Just after the switch is opened, the potential difference across the inductor is (A) 30 V (B) 25 V (C) 20 V (D) 15 V (E) 10V (F) 5 V R = 1002 R = 300 25V R= 300 22 L= 20 uHŽ
Answer: 96. Consider the circuit below. The capacitor has a capacitance of 10 mF. The switch...
Answer:
96. Consider the circuit below. The capacitor has a capacitance of 10 mF. The switch is closed and after a long time the capacitor is fully charged. (a) What is the current through each resistor a long time after the switch is closed? (b) What is the voltage across each resistor a long time after the switch is closed? (c) What is the voltage across the capacitor a long time after the switch is closed? (d) What is the...
The switch A in the circuit has been open for a long time. Calculate the voltage...
The switch A in the circuit has been open for a long time.
Calculate the voltage u_2(t) after the switch is closed at t=0. The
capacitor C_1 has a initial voltage of u_1=100 V at t<0.
Capacitor C_2 lacks initial energy.
Rz = 200 kN2 R2 = 120 k12 + + C
4. a. For the circuit to the left, switch 1000 2 assume the switch has been...
4. a. For the circuit to the left, switch 1000 2 assume the switch has been closed for a very long time; calculate the voltage across the capacitor. Show your work. 10.0 μF 24.0 2000 Ω b. Att- 0s, the switch is opened. At t 0.022 s, what is the voltage across the capacitor? Show your work 1000 Ω
Charging Capacitor 3. In the below charging circuit the switch is closed at t-Os and the capacitor begins charging. R. -0 C. a) Show that: dt C c) Show that the following equation is how that the charging function for the capacitor is: Q(t) = VC(1-eyec) d) If V-20V, C-50nF, and R-100092, compute the time constant. What is the total charge and voltage across the capacitor at t-60μ
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
2.) For the inductor charging/ discharging circuit of Figure 3, switch S1 is closed at time t = 0 while switch S2 remains open. ( 240 pts) (a.) Determine the equations for the inductor voltage, current and time constant T. Assume the initial inductor current is zero. V.(t) = Il(t) = T1= (b) After switch Si has been closed for a time period of 0.75*T1, 51 remains closed and switch S2 is then end. Find the new equations for inductor...
For the circuit shown, find the following: a) v(0+), the voltage across the capacitor right after the switch closes. b) v), the voltage across the capacitor after the switch has been closed for a long time. c) v(T), the voltage across the capacitor after one time constant. 2. 3 S2 I(t) 12 V+ 6 Ω 0.5 F u(t) 3. For the circuit above, write the differential equation for t > 0.
13. The switch in the circuit below has been closed for a long time, after which it is opened. Just after the switch is opened, the potential difference across the inductor is (A) 30 V (B) 25 V (C) 20 V (D) 15 V (E) 10V (F) 5 V R = 1002 R = 300 25V R= 300 22 L= 20 uHŽ
Answer:
96. Consider the circuit below. The capacitor has a capacitance of 10 mF. The switch is closed and after a long time the capacitor is fully charged. (a) What is the current through each resistor a long time after the switch is closed? (b) What is the voltage across each resistor a long time after the switch is closed? (c) What is the voltage across the capacitor a long time after the switch is closed? (d) What is the...
The switch A in the circuit has been open for a long time.
Calculate the voltage u_2(t) after the switch is closed at t=0. The
capacitor C_1 has a initial voltage of u_1=100 V at t<0.
Capacitor C_2 lacks initial energy.
Rz = 200 kN2 R2 = 120 k12 + + C
4. a. For the circuit to the left, switch 1000 2 assume the switch has been closed for a very long time; calculate the voltage across the capacitor. Show your work. 10.0 μF 24.0 2000 Ω b. Att- 0s, the switch is opened. At t 0.022 s, what is the voltage across the capacitor? Show your work 1000 Ω
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