Speed of sound in water or air can be determined by simply entering the required values in the tool’s designated field.
The speed of sound calculator finds the speed at which sound waves travel in a given medium under a specific heat condition. It determines how temperature changes can impact the speed of sound in water or air.
Speed of sound (in mph) is defined as:
The speed of sound depends on both the temperature and the medium through which it travels. At 20°C, sound waves travel at approximately 343 m/s (1 km in 2.91 s or 1 mile in 4.69 s).
The speed of sound can be calculated using the formula:
\(v = \sqrt{\frac{\gamma \cdot P}{\rho}}\)
The speed of sound in water can be calculated using:
\(v = \sqrt{\frac{B}{\rho}}\)
Where:
At 20°C, the speed of sound in water is approximately: 1481 m/s, 5332 km/h, 4859 ft/s, or 3313 mph.
Air can be treated as an ideal gas. The speed of sound in dry air under standard atmospheric conditions can be calculated using:
\(v = \sqrt{\gamma \cdot R \cdot T}\)
Where:
At 20°C, the speed of sound in dry air is approximately: 343.14 m/s, 1235.3 km/h, 1125.8 ft/s, or 767.6 mph.
Required Inputs:
At sea level, the speed of sound is approximately 760 mph or 1,100 feet per second.
Sound travels faster in water than in air because of the mechanical properties of the medium. In water, sound moves at about 1,500 m/s, while in air it moves at approximately 340 m/s. Water is denser and more elastic, allowing sound waves to propagate more quickly.
The speed of sound can vary depending on the following factors:
Related
Links
Home Conversion Calculator About Calculator Online Blog Hire Us Knowledge Base Sitemap Sitemap TwoEmail us at
Contact Us© Copyrights 2026 by Calculator-Online.net