AC Circuit Current Formula:
| From: | To: |
The AC Circuit Current Formula calculates the RMS (Root Mean Square) current in an alternating current circuit using impedance. It extends Ohm's Law to AC circuits by incorporating both resistance and reactance components.
The calculator uses the AC circuit current formulas:
Where:
Explanation: The formula accounts for both the resistive and reactive components in an AC circuit, where reactance includes both inductive and capacitive elements that oppose current flow.
Details: Accurate current calculation in AC circuits is essential for circuit design, power system analysis, electrical safety, and proper component sizing in AC power systems and electronic devices.
Tips: Enter RMS voltage in volts, resistance in ohms, inductive reactance in ohms, and capacitive reactance in ohms. All values must be non-negative, with voltage and resistance greater than zero.
Q1: What is the difference between impedance and resistance?
A: Resistance opposes DC current, while impedance opposes AC current and includes both resistance and reactance components.
Q2: When is the current maximum in an AC circuit?
A: Current is maximum when the circuit is at resonance, where \( X_L = X_C \), making impedance equal to resistance only.
Q3: What happens if inductive and capacitive reactance are equal?
A: When \( X_L = X_C \), the circuit is at resonance, impedance equals resistance, and current is maximized for a given voltage.
Q4: Can impedance be less than resistance?
A: No, impedance is always greater than or equal to resistance since it's the vector sum of resistance and reactance.
Q5: How does frequency affect AC current?
A: Frequency affects reactance: \( X_L \) increases with frequency, \( X_C \) decreases with frequency, thus changing impedance and current.