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Flow and Control Valves · Free Excel Calculator

Gas Flow Conversion: Actual to Nm³/h, Sm³/h and SCFM

Convert gas flow at line conditions to normal, standard and US standard units for several lines at once, with pressure, temperature and compressibility.

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  • Calculator sheet with a worked example
  • How to Use sheet with steps
  • 40 built in formulas, no macros
  • Yellow input cells, grey results
  • Calculation sign off block
  • Excel, Google Sheets and LibreOffice

Worked Example

These are the results of the example already filled in the workbook. Replace the yellow cells with your own data.

Atmospheric pressure (bar a)1.01325
Reference ZTaken as 1 at reference conditions

Conversions

LineActual flow (m³/h)Pressure (bar g)Temp. (°C)ZNm³/h (0 °C)Sm³/h (15 °C)SCFM (60 °F)ACFMRemarks
Compressor discharge500.06.0040.01.0003,018.73,184.51,877.9294.3
Fuel gas header1,200.03.5025.00.9904,946.45,218.03,077.1706.3
Nitrogen line80.08.0020.01.000663.1699.5412.547.1
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About this Calculator

Gas flows are quoted in many units and reference conditions, and mixing them is a common source of sizing errors. This sheet converts actual flow to the main reference bases side by side.

Basis: Ideal gas relation with compressibility: Q_ref = Q × (P_abs ÷ P_ref) × (T_ref ÷ T) × (Z_ref ÷ Z), Z_ref taken as 1. Normal 0 °C, 1.01325 bar a; standard 15 °C, 1.01325 bar a; US standard 60 °F, 14.696 psia.

How to use

  1. Enter actual flow, line pressure (gauge), temperature and Z for each line.
  2. Adjust atmospheric pressure for site altitude if needed.
  3. Read Nm³/h, Sm³/h, SCFM and ACFM.

Formulas used

  • Nm³/h = Q × (P + Patm) ÷ 1.01325 × 273.15 ÷ T(K) ÷ Z.
  • Sm³/h = Nm³/h × 288.15 ÷ 273.15.
  • SCFM = Nm³/h × 288.706 ÷ 273.15 × 0.588578.

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Frequently Asked Questions

Is Nm³/h the same as Sm³/h?

No. Normal usually means 0 °C and standard 15 °C; the difference is about 5.5 %.

Why does SCFM use 60 °F?

It is the common US standard; some industries use 68 °F, so check the basis.

When is Z needed?

At higher pressures or for real gases; at low pressure Z ≈ 1.

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