Speed of Sound in Steel
| Value | 5.86 km/s (5,860 m/s) |
| Status | Typical value: varies by about ± 0.1 km/s in practice |
| Source | Computed from this library's FHWA steel values (E = 29 000 ksi, ν = 0.30, 490 lb/ft³): c = √(E(1 − ν) / (ρ(1 + ν)(1 − 2ν))) = 5856 m/s |
| Categories | Material PropertiesEngineering & Trade |
| Unit | Value |
|---|---|
| kilometer per second | 5.86 km/s |
| kilometer per hour | 21,096 km/h |
| foot per second | 19,225.722 ft/s |
| mile per hour | 13,108.447 mph |
| knot | 11,390.929 kn |
| meter per second | 5,860 m/s |
| mach (sea level) | 17.220404 Ma |
16 more speed units
| millimeter per year | 184,927,540,000,000 mm/yr |
| millimeter per day | 506,304,000,000 mm/day |
| millimeter per hour | 21,096,000,000 mm/h |
| inch per day | 19,933,228,000 in/day |
| foot per day | 1,661,102,400 ft/d |
| inch per hour | 830,551,180 in/h |
| meter per day | 506,304,000 m/d |
| millimeter per minute | 351,600,000 mm/min |
| meter per hour | 21,096,000 m/h |
| inch per minute | 13,842,520 in/min |
| millimeter per second | 5,860,000 mm/s |
| foot per minute | 1,153,543.3 ft/min |
| centimeter per second | 586,000 cm/s |
| meter per minute | 351,600 m/min |
| inch per second | 230,708.66 in/s |
| speed of light | 0.000019546856 c |
Learning zone
There is no single speed of sound in a solid, and this is the constant people most often get wrong. A long thin bar carries extensional waves at √(E/ρ) = √(200e9/7850) = 5050 m/s. A bulk medium, where lateral contraction is prevented, is stiffer and carries longitudinal waves at about 5860 m/s. Shear (transverse) waves, which have no analogue in fluids, travel at √(G/ρ) ≈ 3140 m/s. Ultrasonic thickness gauges work on the bulk longitudinal value, and using the bar value instead would read about 14 % thin.
The practical uses follow from the mode. Bulk longitudinal speed does UT thickness and flaw detection; shear speed does angle-beam weld inspection; bar speed governs impact and vibration in slender members. Steel's high wave speed is also why structure-borne noise travels so far in a building: a pump vibration reaches a distant room through the piping and framing long before it arrives through the air, and why isolators and flexible connectors, not more air-side attenuation, are the fix.
Wave Speed (v = fλ)
Cite this page
formula.expert. (2026, November 8). Speed of Sound in Steel. https://formula.expert/constants/speed-of-sound-steel