- #1
saravanan_n
- 12
- 0
can anybody please tell me how this equation has been arrived?
dA=A(1-m dL/L)^2 -A
where
A=Area of cross section
L=length
dA=A(1-m dL/L)^2 -A
where
A=Area of cross section
L=length
saravanan_n said:can anybody please tell me how this equation has been arrived?
dA=A(1-m dL/L)^2 -A
where
A=Area of cross section
L=length
Poisson's ratio is a measure of the ratio of lateral strain to axial strain for a given material. It describes how a material will change shape when subjected to a compressive or tensile force.
Poisson's ratio is significant because it can provide information about the stiffness, elasticity, and behavior of a material under stress. It is also used in engineering and material design to ensure the structural integrity and stability of structures.
Poisson's ratio is calculated by dividing the lateral strain by the axial strain. It can also be calculated by measuring the change in diameter of a material when subjected to a compressive or tensile force.
The most common value for Poisson's ratio is between 0 and 0.5. Most materials have a Poisson's ratio within this range, with some exceptions such as rubber which can have a negative Poisson's ratio.
Poisson's ratio affects the behavior of materials by influencing their stiffness, elasticity, and resistance to deformation under stress. Materials with a higher Poisson's ratio are more likely to deform in a specific direction when subjected to a force, while materials with a lower Poisson's ratio are less likely to deform and are considered more rigid.