Compressibility is the reciprocal of -
Bulk modulus of elasticity
Therefore, we can see the relationship: \beta = - (1)/(V) (1)/(\left( (\partial P)/(\partial V) \right)_T) \beta = (1)/(- V \left( (\partial P)/(\partial V) \right)_T) Which simplifies to: \beta = (1)/(K) This shows that compressibility is the reciprocal of the Bulk Modulus of elasticity.
Important Questions from Mechanical Properties
The materials having the same elastic properties in all directions are called:
The energy stored in a body when strained within elastic limit is known as
Strain energy stored in a material when it is strained within its elastic limit is termed as:
Property of material which enables it to absorb energy without rupture
The maximum strain energy which can be stored by a body without undergoing permanent deformation is known as ________.
