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it does not hold beyond the elastic limit or yield point or when a material becomes non linear

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8y ago
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4mo ago

Hooke's law does not hold beyond the elastic limit of a material. Once a material is deformed beyond this point, it will not return to its original shape when the stress is removed. Instead, the material will exhibit plastic deformation and may eventually fail.

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Q: Hooke's law does not hold beyond?
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Hookes law hold well up to?

Hooke's law describes the relationship between the force applied to a spring and the resulting extension or compression of the spring, as long as the material remains in the elastic deformation range of the stress-strain curve. Beyond the elastic limit, the material may exhibit plastic deformation, and Hooke's law may not apply.


What materials obey hookes law of elasticity?

Materials such as metals (e.g. steel, aluminum), rubber, and certain plastics typically obey Hooke's Law of elasticity within their linear elastic range. This means they exhibit a linear relationship between stress and strain when subjected to small deformations.


Will Hooke's law still hold when large forces are applied?

Hooke's law is valid for many materials within their elastic limit, regardless of the force applied. However, for extremely large forces, materials may deform plastically or reach their ultimate strength, at which point Hooke's law may no longer accurately describe the material's behavior.


How do you calculate the restoring force according to Hookes law?

To calculate the restoring force according to Hooke's Law, you can use the formula F = -kx, where F is the restoring force, k is the spring constant, and x is the displacement from the equilibrium position. By multiplying the spring constant with the displacement, you can determine the magnitude and direction of the restoring force acting on the object.


How do we calculate the restoring force according to Hookes law?

According to the Hooke's law formula, the force is proportional to what measurement