AudioCalcs
Sound Wavelength Calculator — Frequency to Wavelength
Calculate the wavelength of a sound wave from its frequency. Accounts for air temperature.
How We Calculate This
The wavelength of a sound wave is the physical distance between successive compressions (or rarefactions) in the air. It is determined by the speed of sound and the frequency of the wave.
The formulas
Speed of sound: v = 331.3 + 0.606 × T (where T is temperature in °C)
Wavelength: λ = v / f (where f is frequency in Hz)
Period: T = 1 / f (the time for one complete cycle)
Frequently Asked Questions
At 20°C (speed of sound = 343 m/s), a 1 kHz sound has a wavelength of 0.343 metres (34.3 cm). Lower frequencies have longer wavelengths — a 100 Hz bass note has a wavelength of about 3.43 metres.
The speed of sound in air increases with temperature because warmer air molecules move faster. At 0°C sound travels at about 331 m/s, at 20°C about 343 m/s, and at 30°C about 349 m/s. Since wavelength = speed / frequency, higher temperature means slightly longer wavelengths.
Wavelength determines how sound interacts with physical objects. Surfaces must be comparable in size to the wavelength to effectively absorb, reflect or diffuse sound. This is why bass traps need to be large (bass wavelengths are metres long) while high-frequency absorbers can be thin.
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Last updated: February 2026
All calculations are estimates based on standard formulas. Always verify results for critical applications.