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Capacitive reactance is denoted by
R
XLтАЛ
XCтАЛ
Z
XCтАЛ
Quick Summary: Capacitive reactance is the opposition offered by a capacitor to the flow of alternating current. It is denoted by the symbol $X_C$ and is measured in ohms ($\Omega$).
Capacitive reactance is the opposition offered by a capacitor to the flow of alternating current. It is denoted by the symbol XCтАЛ and is measured in ohms (╬й).
XCтАЛ=2╧АfC1тАЛ тАФ Capacitive reactance formula where f is frequency and C is capacitance.
I=XCтАЛVтАЛ тАФ Relation between voltage and current in a purely capacitive circuit.
When an AC voltage is applied to a capacitor, it constantly charges and discharges. The alternating electric field causes a displacement current, and because the capacitor stores energy in an electric field, it provides an opposition to current flow that is inversely proportional to both the frequency of the AC signal and the capacitance value.
Capacitive reactance is inversely proportional to frequency (XCтАЛтИЭf1тАЛ).
In a DC circuit (f=0), XCтАЛ becomes infinite, acting as an open circuit.
The unit of XCтАЛ is ohms (╬й).
Current leads voltage by 90┬░ in a purely capacitive circuit.
Used in AC coupling to block DC components.
Essential for filter circuits and oscillators.
Provides high impedance at very low frequencies.
Susceptible to dielectric losses at high voltages.
Signal filtering in audio electronics.
Power factor correction in industrial systems.
Option A (R) denotes Resistance, which is frequency-independent.
Option B (XLтАЛ) denotes Inductive Reactance, where XLтАЛ=2╧АfL.
Option D (Z) denotes Impedance, the total opposition to current in an RLC circuit.
C is correct тАФ XCтАЛ is the standard notation for capacitive reactance representing the opposition to current in a capacitor.
Remember that XCтАЛ decreases as frequency increases, whereas XLтАЛ increases with frequency; this inverse relationship is a frequent topic in competitive AC circuit problems.