MATERIAL when the material is stressed WITHIN the elastic limit. This ratio is known as Poisson’s ratio (μ ).\(μ = \frac{{Lateral\;strain}}{{Longitudinal\;strain}}\)Strain:The ratio of change in DIMENSION to the original dimension is called strain\({\rm{Strain}} = \frac{{{\rm{Change\;in\;dimension\;}}}}{{{\rm{Original\;dimension}}}}\)It is a dimensionless quantity.Linear strain:The ratio of axial deformation to the original length of the body is known as longitudinal or linear strain\({\rm{Linear\;strain}} = \frac{{{\rm{\delta L}}}}{{\rm{L}}}\)Lateral strain:The strain at right angles to the DIRECTION of the applied load is known as lateral strain. The length of the bar will increase while the breadth and depth will decrease.\({\rm{Lateral\;strain}} = \frac{{{\rm{\delta b}}}}{{\rm{b}}}{\rm{or}}\frac{{{\rm{\delta d}}}}{{\rm{d}}}\)

"> MATERIAL when the material is stressed WITHIN the elastic limit. This ratio is known as Poisson’s ratio (μ ).\(μ = \frac{{Lateral\;strain}}{{Longitudinal\;strain}}\)Strain:The ratio of change in DIMENSION to the original dimension is called strain\({\rm{Strain}} = \frac{{{\rm{Change\;in\;dimension\;}}}}{{{\rm{Original\;dimension}}}}\)It is a dimensionless quantity.Linear strain:The ratio of axial deformation to the original length of the body is known as longitudinal or linear strain\({\rm{Linear\;strain}} = \frac{{{\rm{\delta L}}}}{{\rm{L}}}\)Lateral strain:The strain at right angles to the DIRECTION of the applied load is known as lateral strain. The length of the bar will increase while the breadth and depth will decrease.\({\rm{Lateral\;strain}} = \frac{{{\rm{\delta b}}}}{{\rm{b}}}{\rm{or}}\frac{{{\rm{\delta d}}}}{{\rm{d}}}\)

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Poisson’s ratio is defined as the ratio of:

Engineering Physics Elastic Limit in Engineering Physics 8 months ago

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Explanation:The ratio of lateral strain to the longitudinal strain is a constant for a given MATERIAL when the material is stressed WITHIN the elastic limit. This ratio is known as Poisson’s ratio (μ ).\(μ = \frac{{Lateral\;strain}}{{Longitudinal\;strain}}\)Strain:The ratio of change in DIMENSION to the original dimension is called strain\({\rm{Strain}} = \frac{{{\rm{Change\;in\;dimension\;}}}}{{{\rm{Original\;dimension}}}}\)It is a dimensionless quantity.Linear strain:The ratio of axial deformation to the original length of the body is known as longitudinal or linear strain\({\rm{Linear\;strain}} = \frac{{{\rm{\delta L}}}}{{\rm{L}}}\)Lateral strain:The strain at right angles to the DIRECTION of the applied load is known as lateral strain. The length of the bar will increase while the breadth and depth will decrease.\({\rm{Lateral\;strain}} = \frac{{{\rm{\delta b}}}}{{\rm{b}}}{\rm{or}}\frac{{{\rm{\delta d}}}}{{\rm{d}}}\)

Posted on 15 Nov 2024, this text provides information on Engineering Physics related to Elastic Limit in Engineering Physics. Please note that while accuracy is prioritized, the data presented might not be entirely correct or up-to-date. This information is offered for general knowledge and informational purposes only, and should not be considered as a substitute for professional advice.

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