The NFPA equations shown below are applicable for systems with voltages <= 1kV.
![](data:image/png;base64,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)
For bus voltages above 1kV, Lee Equation is used.
![](data:image/png;base64,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)
When the system voltage is outside the NFPA range, the Arc Flash module will show the notes (*N1) or (*N11) in the displayed Protective Clothing Category. The following description shows how the AF module implements the specified notes:
N1 - Out of NFPA 70E ranges. Lee equation is used and applicable for "Open Air" equipment types.
N11 - Out of NFPA 70E ranges. Lee equation is used and applicable for "In Box" equipment types.
The Lee equation is only applicable for "Open Air" equipments. However, we applied the equation for "In Box" conditions for there is no other recommended method available. Having a separate note N11 provides distinction between the "Open Air" and "In Box" conditions.