A 2.00-nF capacitor with an initial charge of 4.31 µC is discharged through a 2.88-kN resistor. (a) Calculate the current in the resistor 9.00 us after the resistor is connected across the terminals of the capacitor. (Let the positive direction of the current be define such that dt dQ > 0.) The current through the resistor is considered to be negative, so that I = dQ/dt. mA (b) What charge remains on the capacitor after 8.00 µs? (c) What is the (magnitude of the) maximum current in the resistor? A
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A: GivenC=2 nF=2×10-9 FInitial charge, Q=5.14 μC=5.14×10-6 CResistance , R=2.29 k ohm
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- An uncharged capacitor and a resistor are connected in series to a source of emf. If = 8.00 V, C = 25.0 µF, and R = 100 Ω, find the following. (a) the time constant of the circuit Your response is off by a multiple of ten. ms(b) the maximum charge on the capacitor µC(c) the charge on the capacitor at a time equal to one time constant after the battery is connected µCA 2.00-nF capacitor with an initial charge of 5.81 µC is discharged through a 1.56-kΩ resistor. (a) Calculate the current in the resistor 9.00 µs after the resistor is connected across the terminals of the capacitor. (Let the positive direction of the current be define such that dQ dt > 0.) mA (b) What charge remains on the capacitor after 8.00 µs? µC (c) What is the (magnitude of the) maximum current in the resistor? AA 2.00-nF capacitor with an initial charge of 4.01 µC is discharged through a 1.02-kn resistor. (a) Calculate the current in the resistor 9.00 us after the resistor connected across the terminals of the capacitor. (Let the positive direction of the current be define such that > 0.) mA (b) What charge remains on the capacitor after 8.00 us? (c) What is the (magnitude of the) maximum current in the resistor?
- A 2.00-nF capacitor with an initial charge of 5.69 μC is discharged through a 1.07-k resistor. (a) Calculate the current in the resistor 9.00 µs after the resistor is connected across the terminals of the capacitor. (Let the positive direction of the current be define such that. mA (b) What charge remains on the capacitor after 8.00 µs? μC (c) What is the (magnitude of the) maximum current in the resistor? > 0.)A 2.00-nF capacitor with an initial charge of 5.99 µC is discharged through a 2.42-k resistor. (a) Calculate the current in the resistor 9.00 µs after the resistor is connected across the terminals of the capacitor. (Let the positive direction of the current be define dQ such that dt > 0.) 192.757 X This is the correct magnitude of the current mA (b) What charge remains on the capacitor after 8.00 µs? 9.329e-7 X What is the equation describing the time dependence of the charge on a capacitor that is being discharged in an RC circuit? µC (c) What is the (magnitude of the) maximum current in the resistor? 1.237 AA 5 mF capacitor with an initial charge of 9.0 µC is discharged through a 1200 2 resistor. (a) Calculate the current through the resistor 15 us after the resistor is connected across the terminals of the capacitor. (b) What charge remains on the capacitor after 9 us? (c) What is the maximum current through the resistor? baraomo hoibege ot og
- A 2.00-nF capacitor with an initial charge of 5.27 µC is discharged through a 2.47-k2 resistor. dQ (a) Calculate the current in the resistor 9.00 µs after the resistor is connected across the terminals of the capacitor. (Let the positive direction of the current be define such that > 0.) dt (b) What charge remains on the capacitor after 8.00 µs? (c) What is the (magnitude of the) maximum current in the resistor? AA 2.00-nF capacitor with an initial charge of 4.98 ?C is discharged through a 1.31-kΩ resistor. (a) Calculate the magnitude of the current in the resistor 9.00 ?s after the resistor is connected across the terminals of the capacitor. mA(b) What charge remains on the capacitor after 8.00 ?s? ?C(c) What is the maximum current in the resistor? AA capacitor of capacitance C = 1 μF has been charged so that the potential difference between its plates is V0 = 295 V. The capacitor is then connected to a resistor of resistance R = 11.5 kΩ. The switch S is closed, and the capacitor begins to discharge. Calculate the time T in s after which the charge on the capacitor has decreased to one fourth its maximum value.