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Maximum shear stress in a Mohr's Circle
  • a)
    Is equal to radius of Mohr's circle
  • b)
    Is greater than radius of Mohr's circle
  • c)
    Is less than radius of Mohr's circle
  • d)
    Could be any of the above
Correct answer is option 'A'. Can you explain this answer?
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Explanation:

Maximum Shear Stress in Mohr's Circle:
- In Mohr's circle, the maximum shear stress occurs at the point where the circle intersects the horizontal axis (tau_max = (sigma_max - sigma_min) / 2).
- This point is also known as the "pole" of the circle.
- The distance from the center of the circle to the pole represents the radius of the Mohr's circle.

Relation to Maximum Shear Stress:
- The maximum shear stress is equal to the radius of the Mohr's circle.
- This is because the maximum shear stress occurs at the point where the circle intersects the horizontal axis, which is at a distance equal to the radius from the center of the circle.

Conclusion:
- Therefore, the maximum shear stress in a Mohr's circle is equal to the radius of the circle.
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Maximum shear stress in a Mohr's Circlea)Is equal to radius of Mohr's circleb)Is greater than radius of Mohr's circlec)Is less than radius of Mohr's circled)Could be any of the aboveCorrect answer is option 'A'. Can you explain this answer?
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