Speed of Sound in Air & Acoustic Wavelength Calculator
Calculate the physical velocity of sound in dry air across temperatures using NASA Glenn equations, and determine acoustic standing wavelengths.
The Thermodynamics of Acoustic Velocity
Sound is a mechanical longitudinal compression wave propagating through physical collisions between gas molecules. Unlike electromagnetic radiation, sound requires a material medium and its velocity is governed by the thermodynamic temperature, adiabatic index, and molar mass of the gas.
NASA Glenn Formula (Dry Air)
[m/s]Temperature-dependent acoustic velocity in standard atmospheric dry air:
- • v = acoustic velocity (speed of sound) in meters per second [m/s]
- • t = air temperature in degrees Celsius [°C]
- • 331.3 m/s = speed of sound in dry air at 0°C (273.15 K)
Laplace Adiabatic Velocity
[m/s]Derived from the ideal gas law with adiabatic compression index γ:
- • M = molar mass of air (M ≈ 0.028964 kg/mol = 28.964 g/mol)
- • γ = adiabatic index (γ = 1.40 for diatomic gases N₂ and O₂)
- • R = universal molar gas constant (8.31446 J/(mol·K))
- • T = absolute thermodynamic temperature in Kelvin [K] (T = t + 273.15)
Acoustic Velocity Units & Conversion Equivalents

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