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Mohr’s circle can be used to determine, on an inclined surface
- a)principal stresses
- b)normal stress
- c)tangential stress
- d)All of the above
Correct answer is option 'D'. Can you explain this answer?
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Mohr’s circle can be used to determine, on an inclined surfacea) prin...
Introduction:
Mohr's circle is a graphical method used in engineering and mechanics to analyze stress states and determine principal stresses, normal stresses, and tangential stresses on an inclined surface. It provides a visual representation of stress components and their orientations, allowing engineers to easily determine key stress parameters.
Explanation:
Mohr's circle is constructed by plotting the normal stress on the x-axis and the shear stress on the y-axis. The center of the circle represents the average normal stress, and the radius of the circle represents the maximum shear stress. By analyzing the circle, we can determine various stress components and their magnitudes.
Determination of principal stresses:
The principal stresses are the maximum and minimum normal stresses experienced by an inclined surface. They represent the maximum and minimum tensile or compressive stresses acting on the surface. Mohr's circle allows us to directly read off the principal stresses by locating the points where the circle intersects the x-axis. The x-coordinates of these intersection points represent the principal stresses.
Determination of normal stress:
Normal stress refers to the stress acting perpendicular to a given surface. Mohr's circle can be used to determine the normal stress on an inclined surface by locating the point on the circle corresponding to the given orientation of the surface. The x-coordinate of this point represents the normal stress acting on the surface.
Determination of tangential stress:
Tangential stress, also known as shear stress, refers to the stress acting parallel to a given surface. Mohr's circle allows us to determine the tangential stress on an inclined surface by locating the point on the circle corresponding to the given orientation of the surface. The y-coordinate of this point represents the tangential stress acting on the surface.
Conclusion:
In conclusion, Mohr's circle is a powerful tool used in engineering to determine principal stresses, normal stresses, and tangential stresses on an inclined surface. By analyzing the graphical representation of stress components, engineers can gain valuable insights into the stress state of a material or structure, aiding in design and analysis processes.
Mohr's circle is a graphical method used in engineering and mechanics to analyze stress states and determine principal stresses, normal stresses, and tangential stresses on an inclined surface. It provides a visual representation of stress components and their orientations, allowing engineers to easily determine key stress parameters.
Explanation:
Mohr's circle is constructed by plotting the normal stress on the x-axis and the shear stress on the y-axis. The center of the circle represents the average normal stress, and the radius of the circle represents the maximum shear stress. By analyzing the circle, we can determine various stress components and their magnitudes.
Determination of principal stresses:
The principal stresses are the maximum and minimum normal stresses experienced by an inclined surface. They represent the maximum and minimum tensile or compressive stresses acting on the surface. Mohr's circle allows us to directly read off the principal stresses by locating the points where the circle intersects the x-axis. The x-coordinates of these intersection points represent the principal stresses.
Determination of normal stress:
Normal stress refers to the stress acting perpendicular to a given surface. Mohr's circle can be used to determine the normal stress on an inclined surface by locating the point on the circle corresponding to the given orientation of the surface. The x-coordinate of this point represents the normal stress acting on the surface.
Determination of tangential stress:
Tangential stress, also known as shear stress, refers to the stress acting parallel to a given surface. Mohr's circle allows us to determine the tangential stress on an inclined surface by locating the point on the circle corresponding to the given orientation of the surface. The y-coordinate of this point represents the tangential stress acting on the surface.
Conclusion:
In conclusion, Mohr's circle is a powerful tool used in engineering to determine principal stresses, normal stresses, and tangential stresses on an inclined surface. By analyzing the graphical representation of stress components, engineers can gain valuable insights into the stress state of a material or structure, aiding in design and analysis processes.
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Mohr’s circle can be used to determine, on an inclined surfacea) principal stressesb) normal stressc) tangential stressd) All of the aboveCorrect answer is option 'D'. Can you explain this answer?
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