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Question 3 © " al 15% an 0 denote he i in an element, the the van Mises sires i 2 s (efecto) . 3 . B

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Uploaded ImageQuestion 3 © " al 15% an 0 denote he i in an element, the the van Mises sires i 2 s (efecto) . 3 . B

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Asked by: Veera manikanta
Created at: 2025-08-31 10:08:07

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The question is asking for the formula for the von Mises stress in terms of the principal stresses \(\sigma_1, \sigma_2, \sigma_3\). The von Mises stress is given by: \[ \sigma_v = \sqrt{\frac{(\sigma_1 - \sigma_2)^2 + (\sigma_2 - \sigma_3)^2 + (\sigma_3 - \sigma_1)^2}{2}} \] Looking at the options in the image, the correct answer is: \[ \left[(\sigma_1^2 + \sigma_2^2 + \sigma_3^2 - \sigma_1\sigma_2 - \sigma_2\sigma_3 - \sigma_3\sigma_1)\right]^{1/2} \] This formula is mathematically equivalent to the one above after simplification. So, the correct choice is the first one (option on line 4).

Question:

which option is correct

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Asked by: Veera manikanta
Created at: 2025-08-31 10:08:41

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The correct option is the first one (the one on line 4), which expresses the von Mises stress as: \[ \sigma_v = \sqrt{\sigma_1^2 + \sigma_2^2 + \sigma_3^2 - \sigma_1\sigma_2 - \sigma_2\sigma_3 - \sigma_3\sigma_1} \] This is the standard formula for von Mises stress in terms of the principal stresses.

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