Table 310.15(C)(1): 7–9 conductors = 70% 47.85A × 0.70 = 33.5A
| Number of Conductors | Percent of Ampacity | |----------------------|---------------------| | 1–3 | 100% | | 4–6 | 80% | | 7–9 | 70% | | 10–20 | 50% | | 21–30 | 45% | | 31–40 | 40% |
Continuous load must not exceed 80% of the derated ampacity (or conversely, the derated ampacity must be ≥ 125% of the continuous load). derating wire
Neutrals that carry only unbalanced current (e.g., in a 3-phase wye system) are not counted. Neutrals that carry full load (e.g., single-phase, or non-linear loads with triplen harmonics) are counted.
This article explores the physics, the code-mandated calculations (NEC, IEC), the environmental variables, and the common traps engineers fall into when derating conductors. 1.1 The Joule Heating Equation When current ($I$) flows through a conductor of resistance ($R$), power is dissipated as heat: $$P = I^2 \times R$$ Table 310
Introduction: The Silent Killer of Electrical Systems Every year, fires, motor failures, and power supply meltdowns trace their root cause to a single, overlooked design step: failing to derate a wire.
16A continuous load. Required ampacity = 16A × 1.25 = 20A. After derating for ambient and bundling, the wire’s final adjusted ampacity must be ≥20A. Part 4: Advanced Derating Scenarios 4.1 High Altitude (Above 2,000 m / 6,500 ft) At higher altitudes, air density decreases, reducing convective cooling. The NEC (310.15(B)(3)(c)) mandates a correction factor of 0.95 to 0.80 depending on altitude. IEC 60364-2-2 has similar provisions. Required ampacity = 16A × 1
is the process of reducing the current-carrying capacity (ampacity) of a conductor to account for operating conditions that increase its temperature. Since heat is the fundamental enemy of insulation, derating is not a suggestion—it is a thermodynamic necessity.