STRAIN is defined as the ratio of CHANGE in dimension to the original dimension.If ‘δl’ is the change in the length and ‘l’ is the original length, strain = δl/lThe ratio of change in length to the original length is called the longitudinal strainThe ratio of change in diameter/breadth to original diameter/breadth is called the lateral strainThe ratio of lateral strain to longitudinal strain is called the POISSON's ratio∴ Poisson's ratio is μ defined as the ratio of lateral strain to longitudinal strain.\(\rm{\mu = - \frac{{{\epsilon_{lateral}}}}{{{\epsilon_{longitudinal}}}}}\)For ALUMINIUM μ = 0.334, for Cork μ=0, for Rubber μ=0.5

"> STRAIN is defined as the ratio of CHANGE in dimension to the original dimension.If ‘δl’ is the change in the length and ‘l’ is the original length, strain = δl/lThe ratio of change in length to the original length is called the longitudinal strainThe ratio of change in diameter/breadth to original diameter/breadth is called the lateral strainThe ratio of lateral strain to longitudinal strain is called the POISSON's ratio∴ Poisson's ratio is μ defined as the ratio of lateral strain to longitudinal strain.\(\rm{\mu = - \frac{{{\epsilon_{lateral}}}}{{{\epsilon_{longitudinal}}}}}\)For ALUMINIUM μ = 0.334, for Cork μ=0, for Rubber μ=0.5

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Poisson’s ratio for Aluminium is

Engineering Physics Elastic Limit in Engineering Physics 8 months ago

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Explanation:STRAIN is defined as the ratio of CHANGE in dimension to the original dimension.If ‘δl’ is the change in the length and ‘l’ is the original length, strain = δl/lThe ratio of change in length to the original length is called the longitudinal strainThe ratio of change in diameter/breadth to original diameter/breadth is called the lateral strainThe ratio of lateral strain to longitudinal strain is called the POISSON's ratio∴ Poisson's ratio is μ defined as the ratio of lateral strain to longitudinal strain.\(\rm{\mu = - \frac{{{\epsilon_{lateral}}}}{{{\epsilon_{longitudinal}}}}}\)For ALUMINIUM μ = 0.334, for Cork μ=0, for Rubber μ=0.5

Posted on 23 Oct 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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