AC Systems

AC Voltage DropCalculator

Professional AC voltage drop calculator using NEC Chapter 9 Table 9 values. Accounts for resistance, reactance, power factor, and conduit type for accurate single-phase and three-phase calculations.

AC Circuit Parameters

NEC Chapter 9 Table 9 values

Calculation Results

Pass
Voltage Drop
4.34V
0.90%
Voltage at Load
475.7V
Line-to-line
Power Loss
720 W
Resistance
120.0 mΩ/kft
Reactance
44.0 mΩ/kft
Eff. Impedance
125.18 mΩ/kft

Excellent - Meets NEC recommendations for feeders

AC Voltage Drop Formula

Single Phase:
Vd = 2 × I × Z × L / 1000
Three Phase:
Vd = √3 × I × Z × L / 1000

Where Z (effective impedance):

Z = R×cos(φ) + XL×sin(φ)

NEC Chapter 9

This calculator uses values from NEC Table 9, which provides AC resistance and reactance for 600V cables in different conduit types.

  • Steel conduit increases AC resistance due to magnetic effects
  • PVC/Aluminum conduit has no magnetic effect
  • Reactance becomes significant in larger conductors

Power Factor Guide

  • Resistive loads:1.0
  • Motors (loaded):0.80-0.90
  • Motors (starting):0.20-0.40
  • LED lighting:0.90-0.95
  • Fluorescent:0.85-0.95

AC Voltage Drop Calculation Explained

AC vs DC Calculations

AC voltage drop calculations are more complex than DC because conductors exhibit both resistance and reactance (inductive impedance) when carrying alternating current. The effective impedance depends on the power factor of the load and the physical arrangement of the conductors.

Steel (magnetic) conduit increases the effective AC resistance compared to non-magnetic conduit like PVC or aluminum, particularly for larger conductors. This is due to eddy current losses in the conduit material.

Three-Phase Considerations

Three-phase systems use the √3 (1.732) multiplier instead of 2 used in single-phase calculations. This accounts for the phase relationships between conductors in a balanced three-phase system.

For unbalanced three-phase loads, calculations become more complex and may require analysis of each phase individually. This calculator assumes balanced loading conditions.