Local Speed of Sound Calculator

Local Speed of Sound Calculator




Here’s a comprehensive table summarizing all you need to know about the local speed of sound:

FactorDescription
DefinitionThe speed at which sound waves propagate through a specific medium at a given point1.
Formulav=elastic propertyinertial propertyv=inertial propertyelastic property​​5
In Airv=331 m sTK273 Kv=331 m s273 KTK​​​, where T_K is temperature in Kelvin35
In Fluidsv=Bρv=ρB​​, where B is bulk modulus and ρ is density5
In Solidsv=Yρv=ρY​​, where Y is Young’s modulus and ρ is density5
In Ideal Gasesv=γRTKMv=MγRTK​​​, where γ is adiabatic index, R is gas constant, T_K is temperature in Kelvin, and M is molecular mass5
Temperature EffectIncreases with temperature in gases and most materials23
Density EffectGenerally decreases with increasing density5
Altitude EffectDecreases with altitude in troposphere, varies in other atmospheric layers4
Medium DependenceFaster in more rigid/less compressible media5
Frequency IndependenceSpeed is nearly independent of frequency in open air for audible range3
At Sea Level (15°C)Approximately 340.3 m/s or 1,225 km/h6
In TissueCan be estimated using pulse-echo ultrasound techniques8
Humidity EffectSlight increase with increasing humidity9

Additional Considerations

  • The speed of sound is affected by the medium’s properties, including elasticity and density5.
  • In the atmosphere, it varies with altitude due to temperature and pressure changes4.
  • Local speed of sound estimation is crucial in medical ultrasound imaging8.
  • For precise calculations, factors like humidity may need to be considered9.
  • In aviation, the local speed of sound is important for determining Mach number and aircraft performance10.

Understanding the local speed of sound is essential in various fields, including acoustics, meteorology, oceanography, and aerospace engineering. It plays a crucial role in wave propagation, sonic boom formation, and ultrasound imaging techniques.

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