AC Voltage Drop Formula:
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AC power voltage drop refers to the reduction in voltage in an electrical circuit between the source and load. In AC systems, this drop is influenced by both resistance and reactance components of the impedance, making the calculation more complex than in DC systems.
The calculator uses the AC voltage drop formula:
Where:
Explanation: The formula accounts for both the resistive and reactive components of impedance, with trigonometric functions handling the phase relationship between voltage and current.
Details: Proper voltage drop calculation is essential for ensuring electrical equipment operates within specified voltage ranges, preventing performance issues, equipment damage, and safety hazards. It's crucial for electrical system design and compliance with electrical codes.
Tips: Enter current in amperes, resistance and reactance in ohms, phase angle in degrees (0-90°), and length in meters. All values must be positive, with phase angle between 0 and 90 degrees.
Q1: What is the difference between AC and DC voltage drop?
A: AC voltage drop considers both resistance and reactance (inductive and capacitive effects), while DC voltage drop only considers resistance. AC calculations involve phase angles and power factors.
Q2: What is an acceptable voltage drop percentage?
A: Typically, voltage drop should not exceed 3% for branch circuits and 5% for feeder and branch circuits combined, as per most electrical codes.
Q3: How does phase angle affect voltage drop?
A: Phase angle determines the power factor. Lower power factors (higher phase angles) generally result in higher voltage drops due to increased reactive power.
Q4: When is reactance significant in voltage drop calculations?
A: Reactance becomes significant in AC circuits with inductive loads, long cable runs, or high-frequency applications. It's particularly important in power transmission systems.
Q5: Can this calculator be used for three-phase systems?
A: This calculator is designed for single-phase AC systems. Three-phase calculations require additional factors like the square root of 3 and may have different phase relationships.