A state of plane stress (σ3=0) occurs at a critical point of a mild steel machine component (see Figure 1 below). As a result of several tension tests, it has been found that the tensile yield strength is = 250MPa for the grade of steel used. (a) Determine the factor of safety (FS) with respect to yield using (i) the maximum shear stress criterion and (ii) the maximum distortion energy (von Mises) criterion. (b) Graph the Tresca Hexagon and the von Mises oval for this material and note the location of the given state of plane stress as a point on the graph
A state of plane stress (σ3=0) occurs at a critical point of a mild steel machine component (see Figure 1 below). As a result of several tension tests, it has been found that the tensile yield strength is = 250MPa for the grade of steel used. (a) Determine the factor of safety (FS) with respect to yield using (i) the maximum shear stress criterion and (ii) the maximum distortion energy (von Mises) criterion. (b) Graph the Tresca Hexagon and the von Mises oval for this material and note the location of the given state of plane stress as a point on the graph
Chapter2: Loads On Structures
Section: Chapter Questions
Problem 1P
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A state of plane stress (σ3=0) occurs at a critical point of a mild steel machine component (see Figure 1 below). As a result of several tension tests, it has been found that the tensile yield strength is = 250MPa for the grade of steel used. (a) Determine the factor of safety (FS) with respect to yield using (i) the maximum shear stress criterion and (ii) the maximum distortion energy (von Mises) criterion. (b) Graph the Tresca Hexagon and the von Mises oval for this material and note the location of the given state of plane stress as a point on the graph.
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