Conductor resistance — temperature correction
Adjust a conductor’s resistance for temperature: enter the 20 °C resistance (or let the calculator derive it from area), pick the material, and read resistance at your operating temperature.
Conductor
Material
Temperature coefficient α = 0.00393 /°C (IEC 60028)
Leave blank to derive from length and cross-section
Geometry and temperature
Conductor length, in metres
mm² conductor area
°C at which the conductor is used
Resistance at temperature
- Resistance at 20 °C
- 0.6896 Ω
- Resistance at operating temperature
- 0.8387 Ω
- Increase from 20 °C
- 21.6%
- Correction factor
- 1.2162(Rθ / R20)
Copper 2.5 mm² works out to roughly 0.69 Ω per 100 m at 20 °C and about 0.84 Ω per 100 m at 75 °C. Resistance rises with temperature — that is why ampacity tables assume a rated temperature and why motor windings draw more current when hot.
Related parts
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Frequently asked questions
How does temperature affect conductor resistance?
Resistance is corrected from its 20 °C reference with R(θ) = R20 × (1 + α × (θ − 20)). Copper rises about 0.4% per °C (α = 0.00393 /°C, IEC 60028), so a 2.5 mm² copper run that measures about 0.69 Ω per 100 m at 20 °C climbs to about 0.84 Ω at 75 °C — a 22% increase.
Why is aluminium resistance different from copper?
Aluminium has a higher temperature coefficient (0.00403 /°C, IEC 60228) and higher resistivity (ρ = 2.82 × 10⁻⁸ Ω·m vs copper 1.724 × 10⁻⁸ Ω·m), so a conductor of the same cross-section has about 64% more resistance. That is why aluminium feeders are oversized in area compared with copper for the same current.
How do I calculate conductor resistance from length and cross-section?
When no 20 °C value is entered, the calculator derives it from geometry with R = ρ × L / A — using L in metres and A in mm². The model is DC and ignores skin effect, which becomes significant at higher frequencies and in large conductors.
How it works
Conductor resistance is corrected from its 20 °C reference value with R(θ) = R20 × (1 + α × (θ − 20)) using the temperature coefficient α from IEC 60028 — copper 0.00393 /°C, aluminium 0.00403 /°C. When no 20 °C value is entered, IC Source Direct derives it from the geometry with R = ρ × L / A. The model is DC; skin effect at higher frequencies is ignored.
IC Source Direct provides this tool for reference only.
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