Bulk Modulus given Volume Stress and Strain Calculator

✖Volume Stress is the force per unit area acting on the body immersed in a liquid.ⓘ Volume Stress [VS]			+10% -10%
✖The Volumetric Strain is the ratio of change in volume to original volume.ⓘ Volumetric Strain [ε_v]			+10% -10%

✖The Bulk Modulus is defined as the ratio of the infinitesimal pressure increase to the resulting relative decrease of the volume.ⓘ Bulk Modulus given Volume Stress and Strain [K]

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Formula

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Bulk Modulus given Volume Stress and Strain

Formula

`"K" = "VS"/"ε"_{"v"}`

Example

`"0.366667Pa"="11Pa"/"30"`

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Bulk Modulus given Volume Stress and Strain Solution

STEP 0: Pre-Calculation Summary

Formula Used

Bulk Modulus = Volume Stress/Volumetric Strain
K = VS/ε_v
This formula uses 3 Variables

Variables Used

Bulk Modulus - (Measured in Pascal) - The Bulk Modulus is defined as the ratio of the infinitesimal pressure increase to the resulting relative decrease of the volume.
Volume Stress - (Measured in Pascal) - Volume Stress is the force per unit area acting on the body immersed in a liquid.
Volumetric Strain - The Volumetric Strain is the ratio of change in volume to original volume.

STEP 1: Convert Input(s) to Base Unit

Volume Stress: 11 Pascal --> 11 Pascal No Conversion Required
Volumetric Strain: 30 --> No Conversion Required

STEP 2: Evaluate Formula

Substituting Input Values in Formula

K = VS/ε_v --> 11/30

Evaluating ... ...

K = 0.366666666666667

STEP 3: Convert Result to Output's Unit

0.366666666666667 Pascal --> No Conversion Required

FINAL ANSWER

0.366666666666667 ≈ 0.366667 Pascal <-- Bulk Modulus

(Calculation completed in 00.004 seconds)

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Created by Anirudh Singh

National Institute of Technology (NIT), Jamshedpur

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< 14 Fluid Mechanics Basics Calculators

Equation of Continuity for Compressible Fluids

Go Velocity of the fluid at 1 = (Cross-Sectional Area at Point 2*Velocity of the fluid at 2*Density 2)/(Cross-Sectional Area at Point 1*Density 1)

Equation of Continuity for Incompressible Fluids

Go Velocity of the fluid at 1 = (Cross-Sectional Area at Point 2*Velocity of the fluid at 2)/Cross-Sectional Area at Point 1

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Go Cavitation number = (Pressure-Vapour Pressure)/(Mass Density*(Fluid Velocity^2)/2)

Turbulence

Go Turbulence = Density 2*Dynamic Viscosity*Fluid Velocity

Unstable Equilibrium of Floating Body

Go Metacentric Height = Distance between Point B and G-Distance between Point B and M

Knudsen Number

Go Knudsen Number = Mean Free Path of Molecule/Characteristic Length of Flow

Kinematic Viscosity

Go Kinematic Viscosity of Liquid = Dynamic Viscosity of Fluid/Mass Density

Stagnation Pressure Head

Go Stagnation Pressure Head = Static Pressure Head+Dynamic Pressure Head

Weight Density given Specific Weight

Go Weight Density = Specific Weight/Acceleration due to Gravity

Weight

Go Weight of Body = Mass*Acceleration due to Gravity

Bulk Modulus given Volume Stress and Strain

Go Bulk Modulus = Volume Stress/Volumetric Strain

Vorticity

Go Vorticity = Circulation/Area of fluid

Specific Volume

Go Specific Volume = Volume/Mass

Sensitivity of Inclined Manometer

Go Sensitivity = 1/sin(Angle)

< 18 Stress and Strain Calculators

Elongation Circular Tapered Bar

Go Elongation = (4*Load*Length of Bar)/(pi*Diameter of Bigger End*Diameter of Smaller End*Elastic Modulus)

Total Angle of Twist

Go Total Angle of Twist = (Torque Exerted on Wheel*Shaft Length)/(Shear Modulus*Polar Moment of Inertia)

Moment of Inertia for Hollow Circular Shaft

Go Polar Moment of Inertia = pi/32*(Outer Diameter of Hollow Circular Section^(4)-Inner Diameter of Hollow Circular Section^(4))

Equivalent Bending Moment

Go Equivalent Bending Moment = Bending Moment+sqrt(Bending Moment^(2)+Torque Exerted on Wheel^(2))

Deflection of Fixed Beam with Uniformly Distributed Load

Go Deflection of Beam = (Width of Beam*Beam Length^4)/(384*Elastic Modulus*Moment of Inertia)

Deflection of Fixed Beam with Load at Center

Go Deflection of Beam = (Width of Beam*Beam Length^3)/(192*Elastic Modulus*Moment of Inertia)

Elongation of Prismatic Bar due to its Own Weight

Go Elongation = (2*Load*Length of Bar)/(Area of Prismatic Bar*Elastic Modulus)

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Go Elongation = (Load*Length of Bar)/(Area of Prismatic Bar*Elastic Modulus)

Hooke's Law

Go Young's Modulus = (Load*Elongation)/(Area of Base*Initial Length)

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Go Equivalent Torsion Moment = sqrt(Bending Moment^(2)+Torque Exerted on Wheel^(2))

Rankine's Formula for Columns

Go Rankine’s Critical Load = 1/(1/Euler’s Buckling Load+1/Ultimate Crushing Load for Columns)

Slenderness Ratio

Go Slenderness Ratio = Effective Length/Least Radius of Gyration

Moment of Inertia about Polar Axis

Go Polar Moment of Inertia = (pi*Diameter of Shaft^(4))/32

Bulk Modulus given Volume Stress and Strain

Go Bulk Modulus = Volume Stress/Volumetric Strain

Shear Modulus

Go Shear Modulus = Shear Stress/Shear Strain

Bulk Modulus given Bulk Stress and Strain

Go Bulk Modulus = Bulk Stress/Bulk Strain

Young's Modulus

Go Young's Modulus = Stress/Strain

Elastic Modulus

Go Young's Modulus = Stress/Strain

Bulk Modulus given Volume Stress and Strain Formula

Bulk Modulus = Volume Stress/Volumetric Strain
K = VS/ε_v

What are the factors affecting bulk modulus of a substance?

Bulk Modulus depends upon the form of lattice of the substance and its nature under expansion.

How to Calculate Bulk Modulus given Volume Stress and Strain?

Bulk Modulus given Volume Stress and Strain calculator uses Bulk Modulus = Volume Stress/Volumetric Strain to calculate the Bulk Modulus, Bulk Modulus given Volume Stress and Strain is a measure of how resistant to compression that substance is. Bulk Modulus is denoted by K symbol.

How to calculate Bulk Modulus given Volume Stress and Strain using this online calculator? To use this online calculator for Bulk Modulus given Volume Stress and Strain, enter Volume Stress (VS) & Volumetric Strain (ε_v) and hit the calculate button. Here is how the Bulk Modulus given Volume Stress and Strain calculation can be explained with given input values -> 0.366667 = 11/30.

FAQ

What is Bulk Modulus given Volume Stress and Strain?

Bulk Modulus given Volume Stress and Strain is a measure of how resistant to compression that substance is and is represented as K = VS/ε_v or Bulk Modulus = Volume Stress/Volumetric Strain. Volume Stress is the force per unit area acting on the body immersed in a liquid & The Volumetric Strain is the ratio of change in volume to original volume.

How to calculate Bulk Modulus given Volume Stress and Strain?

Bulk Modulus given Volume Stress and Strain is a measure of how resistant to compression that substance is is calculated using Bulk Modulus = Volume Stress/Volumetric Strain. To calculate Bulk Modulus given Volume Stress and Strain, you need Volume Stress (VS) & Volumetric Strain (ε_v). With our tool, you need to enter the respective value for Volume Stress & Volumetric Strain 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 Bulk Modulus?

In this formula, Bulk Modulus uses Volume Stress & Volumetric Strain. We can use 1 other way(s) to calculate the same, which is/are as follows -

Bulk Modulus = Bulk Stress/Bulk Strain

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