The principal stresses at a point inside a solid object are $\sigma_1=100\;\mathrm{MPa}$ $\sigma_2=100\;\mathrm{MPa}$ and $\sigma_3=0\;\mathrm{MPa}$. The yield strength of the material is 200 MPa. The factor of safety calculated using Tresca (maximum shear stress) theory is $ n_T $ and the factor of safety calculated using von Mises (maximum distortional energy) theory is $n_V$. Which one of the following relations is TRUE?
Which one of the following is the most conservative fatigue failure criterion?
A machine element is subjected to the following bi-axial state of stress: ${\sigma}_{\mathrm{x}}=80\mathrm{MPa}$; ${\sigma}_{\mathrm{y}}=20\mathrm{MPa}$; ${\tau}_{\mathrm{xy}}=40\mathrm{MPa}$.If the shear strength of the material is 100 MPa, the factor of safety as per Tresca’s maximum shear stress theory is
The uniaxial yield stress of a material is 300 MPa. According to Von Mises criterion, the shear yield stress (in MPa) of the material is ______.
Which one of following is NOT correct?