AWG 26 voltage drop calculator
Voltage drop is current times the resistance of the round trip. For AWG 26 the resistance comes straight from the gauge definition and the conductor resistivity.
A
V
Voltage drop
69.859%
- Voltage lost in the cable
- 160.6758 V
- Voltage at the load
- 69.324 V
- Power lost as heat
- 3213.52
- Resistance per metre
- 0.133 897 ohm/m
- Conductor area
- 0.128 756 mm2
- Longest run within 3% drop
- 1.29
Show the working
- Current = 20
- One-way run length = 30
- Supply voltage = 230
- System = 2
- Conductor = 1.724e-8
- Conductor temperature = 20
- diameter_mm = 0.127 * 92^((36 - (26)) / 39) = 0.404 892
- Conductor area = pi * 0.404 892^2 / 4 = 0.128 756
- Resistance per metre = 1.724e-8 / (0.128 756 * 1e-6) * (1 + 0.00393 * (20 - 20)) = 0.133 897
- Voltage lost in the cable = 2 * 20 * 0.133 897 * 30 = 160.676
- Voltage drop = 160.676 / 230 * 100 = 69.859
- Voltage at the load = 230 - 160.676 = 69.3242
- Power lost as heat = 160.676 * 20 = 3213.52
- Longest run within 3% drop = 0.133 897 > 0 && 20 > 0 ? 230 * 0.03 / (2 * 20 * 0.133 897) : 0 = 1.288 31
Values are shown to six significant figures here; the arithmetic itself runs on exact fractions and is only rounded where a number is printed.
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The formula
- single phase or DC: drop = 2 x I x R per metre x one-way length
- three phase: drop = sqrt(3) x I x R per metre x one-way length
- R per metre = rho / area, corrected for temperature
The factor of two on a single-phase run is because the current goes out and comes back. A three-phase drop uses sqrt(3) because the return currents partly cancel.
This is resistive drop only. On long AC runs at high current, cable reactance adds to it.
Warm conductors have more resistance: at 70 degrees Celsius copper is about 20% more resistive than at 20.