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If maximum principal stress σ1 = 60 N/mm2, σ2 and σ3 of value zero act on a cube of unit dimensions, then the maximum shear strain energy stored in it would be
  • a)
    1800/G
  • b)
    600/G
  • c)
    1200/G
  • d)
    300/G
Correct answer is option 'B'. Can you explain this answer?
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If maximum principal stress σ1= 60 N/mm2, σ2and σ3of...
Shear strain energy
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If maximum principal stress σ1= 60 N/mm2, σ2and σ3of...
Is less than the yield strength of the material, the material will not experience plastic deformation or failure. However, if the maximum principal stress exceeds the yield strength, plastic deformation will occur and the material may ultimately fail. The specific behavior of the material will depend on its properties, such as ductility, toughness, and strain hardening. Additionally, the presence of other factors such as fatigue, creep, or environmental degradation can also influence the material's response to stress.
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If maximum principal stress σ1= 60 N/mm2, σ2and σ3of value zero act on a cube of unit dimensions, then the maximum shear strain energy stored in it would bea)1800/Gb)600/Gc)1200/Gd)300/GCorrect answer is option 'B'. Can you explain this answer?
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