Voltage Drop Calculator

This is a calculator for the estimation of the voltage drop of an electrical circuit. The "NEC data" tab calculates based on the resistance and reactance data from the National Electrical Code (NEC). The "Estimated resistance" tab calculates based on the resistance data estimated from the wire size. Click the "Other" tab to use customized resistance or impedance data, such as data from other standards or wire manufacturers.

Result
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Voltage drop: 0.80
Voltage drop percentage: 0.67%
Voltage at the end: 119.2
The calculation result above is based on alternating current resistance and reactance data of 3-phase, 60 Hz, 75°C from National Electrical Code (NEC). The actual voltage drop can vary depending on the condition of the wire, the temperature, the connector, the frequency etc.
Wire material
Wire size
Material of conduit
Power factor (PF)
Voltage
Phase
Number of conductors
Distance (one-way)
Load current Amps

Understanding Voltage Drop

When electrical current moves through a wire, it is pushed by electrical potential (voltage) and it needs to surpass a certain level of contrary pressure caused by the wire. The voltage drop is the amount of electrical potential (voltage) loss caused by the contrary pressure of the wire. If the current is alternating, such contrary pressure is called impedance. Impedance is a vector, or two-dimensional quantity, consisting of resistance and reactance (reaction of a built-up electric field to a change of current). If the current is direct, the contrary pressure is called resistance.

Excessive voltage drop in a circuit can cause lights to flicker or burn dimly, heaters to heat poorly, and motors to run hotter than normal and burn out. It is recommended that the voltage drop should be less than 5% under a fully loaded condition. This can be achieved by selecting the right wire, and by taking care in the use of extension cords and similar devices.

Four Major Causes of Voltage Drop

Voltage Drop Calculation Formula

Ohm's Law is the basic foundation for calculating voltage drop:

Vdrop = I · R
Where:
I = the current through the wire (Amperes)
R = the resistance of the wires (Ohms)

Resistance is often measured as length-specific resistance (e.g., ohms per kilometer). Also, because electricity must travel to the load and back, the wire length is round-tripped. Therefore, the formula for a single-phase or direct current (DC) circuit becomes:

Single-Phase / DC:
Vdrop = 2 · I · R · L

The formula for a three-phase circuit becomes:

Three-Phase:
Vdrop = √3 · I · R · L

Where 'L' is the one-way length of the wire.

Typical AWG Wire Sizes & Resistance Chart

American Wire Gauge (AWG) is a wire gauge system used predominantly in North America for the diameters of round, solid, non-ferrous, electrically conducting wire. The following is a list of typical AWG wires, their sizes, and their copper resistance.

AWG Diameter Area Copper Resistance
inch mm kcmil mm² Ω/km Ω/1000ft
0000 (4/0)0.460011.684211.61070.16080.0490
000 (3/0)0.409610.404167.885.00.20280.0618
00 (2/0)0.36489.266133.167.40.25570.0779
0 (1/0)0.32498.252105.553.50.32240.0982
10.28937.34883.742.40.40660.1239
20.25766.54466.433.60.51270.1563
30.22945.82752.626.70.64650.1970
40.20435.18941.721.20.81520.2485
50.18194.62133.116.81.0280.3133
60.16204.11526.313.31.2960.3951
70.14433.66520.810.51.6340.4982
80.12853.26416.58.372.0610.6282
90.11442.90613.16.632.5990.7921
100.10192.58810.45.263.2770.9989
110.09072.3058.234.174.1321.260
120.08082.0536.533.315.2111.588
130.07201.8285.182.626.5712.003
140.06411.6284.112.088.2862.525
150.05711.4503.261.6510.453.184
160.05081.2912.581.3113.174.016
170.04531.1502.051.0416.615.064
180.04031.0241.620.82320.956.385
190.03590.9121.290.65326.428.051
200.03200.8121.020.51833.3110.15