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In pure capacitor circuit, which quantity is lagging
Current
Voltage
Both of these
None of these
Voltage
Quick Summary: In a purely capacitive circuit, the current leads the voltage by a phase angle of $90^\circ$ (or $\frac{\pi}{2}$ radians). Conversely, this means the voltage lags behind the current by the same phase angle.
In a purely capacitive circuit, the current leads the voltage by a phase angle of 90┬░ (or 2╧АтАЛ radians). Conversely, this means the voltage lags behind the current by the same phase angle.
i(t)=Cdtdv(t)тАЛ тАФ Fundamental capacitor current equation
XCтАЛ=2╧АfC1тАЛ тАФ Capacitive Reactance
In a capacitor, the current is proportional to the rate of change of voltage, expressed as i=CdtdvтАЛ. When a sinusoidal voltage v=VmтАЛsin(╧Йt) is applied, the resulting current becomes i=╧ЙCVmтАЛsin(╧Йt+90┬░). Thus, the current wave reaches its peak before the voltage wave, causing the voltage to lag.
In a pure capacitor, phase difference ╧Х=90┬░.
Power factor in a pure capacitor is zero leading.
Capacitors oppose changes in voltage (V=C1тАЛтИлidt).
The voltage wave reaches zero at a later time than the current wave.
Used for power factor correction in inductive circuits.
Energy storage in electric fields.
Causes leading power factor in transmission lines.
Non-linear characteristics in transient states.
Filtering in power supplies.
Capacitor start motors.
Coupling and decoupling circuits.
In an inductive circuit, the voltage leads the current.
For a purely resistive circuit, voltage and current are in phase.
Option A is incorrect because current leads, it does not lag.
B is correct тАФ In a purely capacitive circuit, the voltage lags behind the current by a phase angle of 90┬░.
Use the mnemonic 'ICE' to remember phase relationships: In an Inductor (I), Current (C) lags Voltage (E); in a Capacitor (C), Current (I) leads Voltage (E).