RC Circuit: Dis-Charging We now continue the problem when the switch has been closed for a very long time, and the capacitor is now fully charged. At time t = 0, the switch is re-opened. Begin the problem by re-drawing the circuit for t → o. T = ms 4. Determine the time constant, t, of the discharging circuit in milliseconds [ms]. 5. Determine Q(topen), the charge on the capacitor at the time topen us (in microseconds) after the switch was re-opened, in microcoulombs. Q(topen) : 6. Determine I2. max, the maximum current that flows through resistor R2 (after the switch has been opened) in milliamperes [mA]. A positive value for the current is defined to be in the direction of the arrow shown %3D max
RC Circuit: Dis-Charging We now continue the problem when the switch has been closed for a very long time, and the capacitor is now fully charged. At time t = 0, the switch is re-opened. Begin the problem by re-drawing the circuit for t → o. T = ms 4. Determine the time constant, t, of the discharging circuit in milliseconds [ms]. 5. Determine Q(topen), the charge on the capacitor at the time topen us (in microseconds) after the switch was re-opened, in microcoulombs. Q(topen) : 6. Determine I2. max, the maximum current that flows through resistor R2 (after the switch has been opened) in milliamperes [mA]. A positive value for the current is defined to be in the direction of the arrow shown %3D max
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C = 46 microF, R1 = 41 ohms, R2 = 25 ohms, R3 = 90 ohms, R4 = 45 ohms, t open = 620 microseconds, and a 20 V battery.
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