How to Calculate Modulus

Calculate the bulk modulus., Figure out the shear modulus., Determine the Young's Modulus.

3 Steps 1 min read Easy

Step-by-Step Guide

  1. Step 1: Calculate the bulk modulus.

    Bulk modulus expresses the strength of the material when external force is applied in the axial direction, producing stress.

    The external pressure p (force times area over which the force is applied, expressed in MPa) applied to the material equals the dilation (a unitless number) times the bulk modulus K (expressed in MPa).

    As p = K times dSs, the bulk modulus K is determined as p divided by dSs. , Shear modulus expresses the strength of the material when external force is applied in the perpendicular direction, producing strain.

    The external pressure p (force times area over which the force is applied, expressed in MPa) applied to the material equals the dilation (a unitless number) times the shear modulus G (expressed in MPa).

    As p = G times dSn, the bulk modulus G is determined as p divided by dSn. , Stressing a material will cause a proportional strain and vice versa.

    Young's modulus describes the relationship between stress and strain in the material.

    It is a linear relationship up to the yield point of the material.

    Young's modulus E equals stress divided by strain.
  2. Step 2: Figure out the shear modulus.

  3. Step 3: Determine the Young's Modulus.

Detailed Guide

Bulk modulus expresses the strength of the material when external force is applied in the axial direction, producing stress.

The external pressure p (force times area over which the force is applied, expressed in MPa) applied to the material equals the dilation (a unitless number) times the bulk modulus K (expressed in MPa).

As p = K times dSs, the bulk modulus K is determined as p divided by dSs. , Shear modulus expresses the strength of the material when external force is applied in the perpendicular direction, producing strain.

The external pressure p (force times area over which the force is applied, expressed in MPa) applied to the material equals the dilation (a unitless number) times the shear modulus G (expressed in MPa).

As p = G times dSn, the bulk modulus G is determined as p divided by dSn. , Stressing a material will cause a proportional strain and vice versa.

Young's modulus describes the relationship between stress and strain in the material.

It is a linear relationship up to the yield point of the material.

Young's modulus E equals stress divided by strain.

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