The ultimate tensile stress of mild steel compared to ultimate compressive stress is ______.
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The question asks about the relationship between the ultimate tensile stress and the ultimate compressive stress of mild steel.
Let's first understand what ultimate stress means.
Mild steel is a ductile material. Its behavior under tensile and compressive loads is different, particularly in the post-yield region leading up to the ultimate stress.
For ductile materials like mild steel, the ultimate tensile strength is typically considered to be higher than the ultimate compressive strength. This is partly due to the way failure occurs in tension (necking) versus compression (barreling/yielding).
In a tensile test, the stress is calculated based on the original area, but the material actually supports the load over a decreasing cross-sectional area during necking. The ultimate tensile stress is the maximum load divided by the original area, which represents the peak of the engineering stress-strain curve.
In a compression test, the cross-sectional area typically increases as the material bulges. The stress is also calculated based on the original area. While the material can sustain very large loads and strains in compression (if buckling is prevented), the concept of an "ultimate" failure point analogous to tensile fracture is less distinct. Often, the yield strength in compression is similar to that in tension, but the ultimate strength values differ.
Experimental data and material properties generally show that the ultimate tensile strength of mild steel is greater than its ultimate compressive strength.
Therefore, the ultimate tensile stress of mild steel compared to ultimate compressive stress is more.
Dimensional formula for stress is
Unit of stress in SI unit is
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