At a point on the surface of a pressurized cylinder, the material element is subjected to stresses; σx = 60 MPa, σy = - 40 MPa, and τxy = - 30 MPa. Construct Mohr’s circle, then use it to determine the following: Do not use the equations of transformations. 1- The principal stresses and the maximum shear stress. 2- Show these stresses on sketches of properly stress elements. 3- A point on the circle where the element is only subjected to pure shear stress. Calculate the value of that pure shear stress.
At a point on the surface of a pressurized cylinder, the material element is subjected to stresses; σx = 60 MPa, σy = - 40 MPa, and τxy = - 30 MPa. Construct Mohr’s circle, then use it to determine the following: Do not use the equations of transformations. 1- The principal stresses and the maximum shear stress. 2- Show these stresses on sketches of properly stress elements. 3- A point on the circle where the element is only subjected to pure shear stress. Calculate the value of that pure shear stress.
Elements Of Electromagnetics
7th Edition
ISBN:9780190698614
Author:Sadiku, Matthew N. O.
Publisher:Sadiku, Matthew N. O.
ChapterMA: Math Assessment
Section: Chapter Questions
Problem 1.1MA
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At a point on the surface of a pressurized cylinder, the material element is subjected to stresses; σx = 60 MPa, σy = - 40 MPa, and τxy = - 30 MPa. Construct Mohr’s circle, then use it to determine the following: Do not use the equations of transformations.
1- The principal stresses and the maximum shear stress.
2- Show these stresses on sketches of properly stress elements.
3- A point on the circle where the element is only subjected to pure shear stress. Calculate the value of that pure shear stress.
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