Which statement best describes a capacitor's voltage behavior under load?

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Multiple Choice

Which statement best describes a capacitor's voltage behavior under load?

Explanation:
The voltage on a capacitor under load changes because it stores a finite amount of charge for a given capacitance. Since Q = C V, the voltage is determined by how much charge is stored. When a load draws current, charge leaves the capacitor, so dQ/dt is negative and the voltage drops: dV/dt = (1/C) dQ/dt = -I/C. If the current is roughly constant, the voltage falls roughly linearly over time. Only with a replenishing source would the voltage stay constant; otherwise the capacitor simply discharges and its voltage decreases. In real life, leakage also causes a slow drop even with no load, but the key idea is that under load the capacitor cannot maintain a steady voltage—it discharges.

The voltage on a capacitor under load changes because it stores a finite amount of charge for a given capacitance. Since Q = C V, the voltage is determined by how much charge is stored. When a load draws current, charge leaves the capacitor, so dQ/dt is negative and the voltage drops: dV/dt = (1/C) dQ/dt = -I/C. If the current is roughly constant, the voltage falls roughly linearly over time. Only with a replenishing source would the voltage stay constant; otherwise the capacitor simply discharges and its voltage decreases. In real life, leakage also causes a slow drop even with no load, but the key idea is that under load the capacitor cannot maintain a steady voltage—it discharges.

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