Velocity of Sound Wave using Adiabatic Process Calculator

✖The Specific Heat Ratio is the ratio of the heat capacity at constant pressure to heat capacity at constant volume of the flowing fluid for non-viscous and compressible flow.ⓘ Specific Heat Ratio [y]			+10% -10%
✖Gas Constant in Compressible Flow is a physical constant that appears in an equation defining the behavior of a gas under theoretically ideal conditions.ⓘ Gas Constant in Compressible Flow [R]			+10% -10%
✖Absolute Temperature is defined as the measurement of temperature beginning at absolute zero on the Kelvin scale.ⓘ Absolute Temperature [c]			+10% -10%

✖Velocity of Sound in Medium is the speed of sound measured as the distance traveled per unit of time by a sound wave.ⓘ Velocity of Sound Wave using Adiabatic Process [C]

⎘ Copy

👎

Formula

LaTeX

Reset

👍

Download Fluid Mechanics Formula PDF PDF Image

Velocity of Sound Wave using Adiabatic Process Solution

STEP 0: Pre-Calculation Summary

Formula Used

Velocity of Sound in Medium = sqrt(Specific Heat Ratio*Gas Constant in Compressible Flow*Absolute Temperature)
C = sqrt(y*R*c)
This formula uses 1 Functions, 4 Variables

Functions Used

sqrt - A square root function is a function that takes a non-negative number as an input and returns the square root of the given input number., sqrt(Number)

Variables Used

Velocity of Sound in Medium - (Measured in Meter per Second) - Velocity of Sound in Medium is the speed of sound measured as the distance traveled per unit of time by a sound wave.
Specific Heat Ratio - The Specific Heat Ratio is the ratio of the heat capacity at constant pressure to heat capacity at constant volume of the flowing fluid for non-viscous and compressible flow.
Gas Constant in Compressible Flow - (Measured in Joule per Kilogram per K) - Gas Constant in Compressible Flow is a physical constant that appears in an equation defining the behavior of a gas under theoretically ideal conditions.
Absolute Temperature - (Measured in Kelvin) - Absolute Temperature is defined as the measurement of temperature beginning at absolute zero on the Kelvin scale.

STEP 1: Convert Input(s) to Base Unit

Specific Heat Ratio: 1.4 --> No Conversion Required
Gas Constant in Compressible Flow: 287.14 Joule per Kilogram per K --> 287.14 Joule per Kilogram per K No Conversion Required
Absolute Temperature: 379.2575 Kelvin --> 379.2575 Kelvin No Conversion Required

STEP 2: Evaluate Formula

Substituting Input Values in Formula

C = sqrt(y*R*c) --> sqrt(1.4*287.14*379.2575)

Evaluating ... ...

C = 390.461263085085

STEP 3: Convert Result to Output's Unit

390.461263085085 Meter per Second --> No Conversion Required

FINAL ANSWER

390.461263085085 ≈ 390.4613 Meter per Second <-- Velocity of Sound in Medium

(Calculation completed in 00.004 seconds)

You are here -

Home » Physics » Fluid Mechanics » Flow Characteristics » Compressible Flow » Mechanical » Multiphase Compressible Flow » Velocity of Sound Wave using Adiabatic Process

Credits

Created by Maiarutselvan V

PSG College of Technology (PSGCT), Coimbatore

Maiarutselvan V has created this Calculator and 300+ more calculators!

Verified by Sanjay Krishna

Amrita School of Engineering (ASE), Vallikavu

Sanjay Krishna has verified this Calculator and 200+ more calculators!

< Multiphase Compressible Flow Calculators

Pressure at Inlet of Tank or Vessel considering Compressible Fluid Flow

LaTeX Go Pressure of Still Air = Stagnation Pressure in Compressible Flow/((1+(Specific Heat Ratio-1)/2*Mach Number For Compressible Flow^2)^(Specific Heat Ratio/(Specific Heat Ratio-1)))

Density of Fluid considering Velocity at Outlet of Orifice

LaTeX Go Density of Air Medium = (2*Specific Heat Ratio*Pressure at Nozzle Inlet)/(Velocity of Flow at Nozzle Outlet^2*(Specific Heat Ratio+1))

Pressure at Inlet considering Maximum Flow Rate of Fluid

LaTeX Go Pressure at Nozzle Inlet = (Specific Heat Ratio+1)/(2*Specific Heat Ratio)*Density of Air Medium*Velocity of Flow at Nozzle Outlet^2

Absolute Temperature for Velocity of Sound Wave in Isothermal Process

LaTeX Go Absolute Temperature = (Velocity of Sound in Medium^2)/Gas Constant in Compressible Flow

Velocity of Sound Wave using Adiabatic Process Formula

LaTeX Go

Velocity of Sound in Medium = sqrt(Specific Heat Ratio*Gas Constant in Compressible Flow*Absolute Temperature)
C = sqrt(y*R*c)

What is the velocity of sound in solids?

The speed of sound in solid is 6000 meters per second while the speed of sound in steel is equal to 5100 meters per second. Another interesting fact about the speed of the sound is that sound travels 35 times faster in diamonds than in the air.

Does speed of sound depends on elasticity?

As a result, sound waves travel faster in solids than in liquids, and faster in liquids than in gasses. While the density of a medium also affects the speed of sound, the elastic properties have a greater influence on the wave speed. The density of a medium is the second factor that affects the speed of sound.

How to Calculate Velocity of Sound Wave using Adiabatic Process?

Velocity of Sound Wave using Adiabatic Process calculator uses Velocity of Sound in Medium = sqrt(Specific Heat Ratio*Gas Constant in Compressible Flow*Absolute Temperature) to calculate the Velocity of Sound in Medium, Velocity of Sound Wave using Adiabatic Process depends on the adiabatic index (ratio of specific heats), the universal gas constant, the absolute temperature of the gas, and the molar mass of the gas. Velocity of Sound in Medium is denoted by C symbol.

How to calculate Velocity of Sound Wave using Adiabatic Process using this online calculator? To use this online calculator for Velocity of Sound Wave using Adiabatic Process, enter Specific Heat Ratio (y), Gas Constant in Compressible Flow (R) & Absolute Temperature (c) and hit the calculate button. Here is how the Velocity of Sound Wave using Adiabatic Process calculation can be explained with given input values -> 331.2777 = sqrt(1.4*287.14*379.2575).

FAQ

What is Velocity of Sound Wave using Adiabatic Process?

Velocity of Sound Wave using Adiabatic Process depends on the adiabatic index (ratio of specific heats), the universal gas constant, the absolute temperature of the gas, and the molar mass of the gas and is represented as C = sqrt(y*R*c) or Velocity of Sound in Medium = sqrt(Specific Heat Ratio*Gas Constant in Compressible Flow*Absolute Temperature). The Specific Heat Ratio is the ratio of the heat capacity at constant pressure to heat capacity at constant volume of the flowing fluid for non-viscous and compressible flow, Gas Constant in Compressible Flow is a physical constant that appears in an equation defining the behavior of a gas under theoretically ideal conditions & Absolute Temperature is defined as the measurement of temperature beginning at absolute zero on the Kelvin scale.

How to calculate Velocity of Sound Wave using Adiabatic Process?

Velocity of Sound Wave using Adiabatic Process depends on the adiabatic index (ratio of specific heats), the universal gas constant, the absolute temperature of the gas, and the molar mass of the gas is calculated using Velocity of Sound in Medium = sqrt(Specific Heat Ratio*Gas Constant in Compressible Flow*Absolute Temperature). To calculate Velocity of Sound Wave using Adiabatic Process, you need Specific Heat Ratio (y), Gas Constant in Compressible Flow (R) & Absolute Temperature (c). With our tool, you need to enter the respective value for Specific Heat Ratio, Gas Constant in Compressible Flow & Absolute Temperature and hit the calculate button. You can also select the units (if any) for Input(s) and the Output as well.

How many ways are there to calculate Velocity of Sound in Medium?

In this formula, Velocity of Sound in Medium uses Specific Heat Ratio, Gas Constant in Compressible Flow & Absolute Temperature. We can use 1 other way(s) to calculate the same, which is/are as follows -

Velocity of Sound in Medium = sqrt(Gas Constant in Compressible Flow*Absolute Temperature)

Home

FREE PDFs

🔍 Search