Mechanics of Materials
11th Edition
ISBN: 9780137605460
Author: Russell C. Hibbeler
Publisher: Pearson Education (US)
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The components of plane stress at a critical point on a thin steel shell are shown. Determine if failure (yielding) has occurred on the basis of the maximum distortion energy theory. The yield stress for the steel is sY = 700 MPa.
The components of plane stress at a critical point on a thin steel shell are shown. Determine if yielding has occurred on the basis of the maximum distortion energy theory. The yield stress for the steel is sY = 650 MPa.
If the material is machine steel having a yield stress of sY = 700 MPa, determine the factor of safety with respect to yielding if the maximum shear stress theory is considered.
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- If sY = 50 ksi, determine the factor of safety for this loading against yielding based on (a) the maximum shear stress theory and (b) the maximum distortion energy theory.arrow_forwardIf the material is machine steel having a yield stress of sY = 750 MPa, determine the factor of safety with respect to yielding using the maximum distortion energy theory.arrow_forwardIf a critical point at structural element is subjected to the stress shown on the 2D element, determine the factor of safety (FS) against yielding according to the maximum energy of distortion theory. The material has a tensile yielding stress Sy = 500 Mpa. 100 Mpa 80 Mpa 150 Mpaarrow_forward
- 123.41 MPa 173.41 MPa 156.16 MPa 173.41 MPa -123.41 MPa -256.16 MPa 2.22 1.68 1.94 1.94 1.68 2.22arrow_forwardIf a shaft is made of a material for which sY = 75 ksi, determine the maximum torsional shear stress required to cause yielding using the maximum distortion energy theory.arrow_forwardThe stepped steel shaft carries the torque T. Determine the allowable magnitude of T if the working shear stress is 22 MPa and the and the rotation of the free end is limited to 5.2°. Use G = 83 GPA. Show the free body diagram.arrow_forward
- The yield stress for a zirconium-magnesium alloy is sY = 15.3 ksi. If a machine part is made of this material and a critical point in the material is subjected to in-plane principal stresses s1 and s2 = -0.5s1, determine the magnitude of s1 that will cause yielding according to the maximum shear stress theory.arrow_forwardBar of steel, (yield strenght Sy = 462 MPa) is subjected to the following stresses; σx = 171 MPa , σy = -144 MPa , τxy = 175 MPa Using the Distortion-Energy Theory determine the factor of safety and check is the bar will fail or not.arrow_forwardThe plate is made of Tobin bronze, which yields at sY = 25 ksi. Using the maximum distortion energy theory, determine the maximum tensile stress sx that can be applied to the plate if a tensile stress sy = 1.5sx is also applied.arrow_forward
- The 6061-T6 aluminum solid shaft is subjected to the loading shown. (a) Determine the maximum shear stress in the A shaft. (b) The aluminum has a yield strength of 131 MPa. Determine the factor of safety of the shaft for yielding due to the loading. 160 mm 35 kN-m 1 m 100 mm 100 KN•M 1.5 m 50 mm 20 kN-m 2 m 0.5 m 5 kN-marrow_forwardIf the structure yields at 200MPa, using the maximum distortion energy theory, determine the state of stress in points A and B and say if will failarrow_forwardThe 304-stainless-steel cylinder has an inner diameter of 4 in. and a wall thickness of 0.1 in. If it is subjected to an internal pressure of p = 80 psi, axial load of 500 lb, and a torque of 70 lb · ft, determine if yielding occurs according to the maximum shear stress theory.arrow_forward
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