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What is understood with the term Young's modulus of Elasticity? A) The amount of force required to produce a unit area in a tensile test specimen B) The stress in a material, provided that the limit of proportionality is not exceeded C) The ratio of the deformation of the specimen to the application of an external force D) A ratio of the deformation because of the application of an external force - NSC Mechanical Technology Automotive - Question 1 - 2017 - Paper 1

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What-is-understood-with-the-term-Young's-modulus-of-Elasticity?--A)-The-amount-of-force-required-to-produce-a-unit-area-in-a-tensile-test-specimen-B)-The-stress-in-a-material,-provided-that-the-limit-of-proportionality-is-not-exceeded-C)-The-ratio-of-the-deformation-of-the-specimen-to-the-application-of-an-external-force-D)-A-ratio-of-the-deformation-because-of-the-application-of-an-external-force-NSC Mechanical Technology Automotive-Question 1-2017-Paper 1.png

What is understood with the term Young's modulus of Elasticity? A) The amount of force required to produce a unit area in a tensile test specimen B) The stress in a... show full transcript

Worked Solution & Example Answer:What is understood with the term Young's modulus of Elasticity? A) The amount of force required to produce a unit area in a tensile test specimen B) The stress in a material, provided that the limit of proportionality is not exceeded C) The ratio of the deformation of the specimen to the application of an external force D) A ratio of the deformation because of the application of an external force - NSC Mechanical Technology Automotive - Question 1 - 2017 - Paper 1

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What is understood with the term Young's modulus of Elasticity?

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Young's modulus of Elasticity is defined as the ratio of stress to strain in a material during elastic deformation. It provides a measure of the stiffness of a material. In mathematical terms, if

  • Stress (au au) is defined as the force applied per unit area, and
  • Strain (heta heta) is the relative change in shape or size, then the Young's modulus (E) can be expressed as:
E=τθE = \frac{\tau}{\theta}

This relationship holds true as long as the material remains within its elastic limit, before yielding occurs.

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