29. A two-dimensional state of stress at a point in a loaded material is defined by...

 

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29. A two-dimensional state of stress at a point in a loaded material is defined by three components of stress xx, y, and xy. The maximum and mini- mum normal stresses (principal stresses) at the point, max and min, are calculated from the stress compo- nents by: Omax min 2 2 xx-yy) 2 Txy Write a user-defined MATLAB function that determines the principal stresses from the stress components. For the function name and arguments use [Smax, Smin] = princstress (Sxx, Syy, Sxy). The input arguments are the three stress components, and the output arguments are the maximum and minimum stresses. Use the function to determine the principal stresses for the following states of stress: (a) xx = -190 MPa, yy (b) xx = = 145 MPa, and Txy = 110 MPa. 14ksi, yy = -15 ksi, and Txy = 8 ksi. Activat Go to Set 29. A two-dimensional state of stress at a point in a loaded material is defined by three components of stress xx, y, and xy. The maximum and mini- mum normal stresses (principal stresses) at the point, max and min, are calculated from the stress compo- nents by: Omax min 2 2 xx-yy) 2 Txy Write a user-defined MATLAB function that determines the principal stresses from the stress components. For the function name and arguments use [Smax, Smin] = princstress (Sxx, Syy, Sxy). The input arguments are the three stress components, and the output arguments are the maximum and minimum stresses. Use the function to determine the principal stresses for the following states of stress: (a) xx = -190 MPa, yy (b) xx = = 145 MPa, and Txy = 110 MPa. 14ksi, yy = -15 ksi, and Txy = 8 ksi. Activat Go to Set