At time t = : 0 the switch is closed after being open for a long time. 1. Find v(t) across the capacitor for t > 0. At time t= 1 second, the switch opens. 2. What is v(t) at t = 1 second, right before the switch opens? 3. Determine the time it takes for v(t) = 1/3 × v(t = 1 sec).
At time t = : 0 the switch is closed after being open for a long time. 1. Find v(t) across the capacitor for t > 0. At time t= 1 second, the switch opens. 2. What is v(t) at t = 1 second, right before the switch opens? 3. Determine the time it takes for v(t) = 1/3 × v(t = 1 sec).
Introductory Circuit Analysis (13th Edition)
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Author:Robert L. Boylestad
Publisher:Robert L. Boylestad
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![At time t =
0 the switch is closed after being open for a long time.
1. Find v(t) across the capacitor for t > 0.
At time t= 1 second, the switch opens.
=
2. What is v(t) at t = 1 second, right before the switch opens?
3. Determine the time it takes for v(t) = 1/3 × v(t 1 sec).
4. Find the instantaneous power p(t) dissipated by the circuit for t > 1 second.
5. Find the total energy dissipated bey the resistors during this time.
6. Find the total energy stored in the capacitor.
1 ΚΩ
10 V
T+
6 ΚΩ
}
2 ΚΩ
2/3 u F](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2F099a9854-7cc3-46b9-a37c-ec0486b4a12a%2F39605d77-7055-4f0d-ad0f-22080c0ea74d%2Fkqn8yzp_processed.png&w=3840&q=75)
Transcribed Image Text:At time t =
0 the switch is closed after being open for a long time.
1. Find v(t) across the capacitor for t > 0.
At time t= 1 second, the switch opens.
=
2. What is v(t) at t = 1 second, right before the switch opens?
3. Determine the time it takes for v(t) = 1/3 × v(t 1 sec).
4. Find the instantaneous power p(t) dissipated by the circuit for t > 1 second.
5. Find the total energy dissipated bey the resistors during this time.
6. Find the total energy stored in the capacitor.
1 ΚΩ
10 V
T+
6 ΚΩ
}
2 ΚΩ
2/3 u F
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