Calculating Axial Stress for a 16mm Steel Bar Under 25kN Load

AI Thread Summary
The discussion focuses on calculating the normal axial stress for a 16mm steel bar under a 25kN load. Axial stress is defined as force divided by the cross-sectional area, which requires understanding the shape of the bar's cross-section. Participants clarify that the 16mm diameter refers to a circular cross-section, leading to the formula for area as A = π(d/2)². The correct calculation involves converting units appropriately and applying the formula to find the stress in MPa. Ultimately, the key takeaway is the importance of accurately determining the cross-sectional area based on the bar's shape for proper stress calculation.
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A steel bar that is 16mm in diameter is resisting a force of 25kN. What is the normal axial stress in the bar(MPa)


Since MPa = N sqmm would it be 25kn/(0.016m x 0.016m)

Im more after the process on how to get the answer than the answer itself.
 
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Start by looking up the definition of stress.
 
Yes i have and i get the picture in my head. But i just can't place where the 16mm goes.
 
What quantities goes into calculating the stress?

Perhaps you're simply missing the implication of the use of the word diameter.
 
F/A?

Force being 25kn and the area being 16mmx16mm?
 
Good. What precisely does A stand for? It's an area, but the area of what?
 
The cross sectional area of the beam?
 
Right. The cross-sectional area depends on the shape of the cross section. A=0.016m x 0.016m would work if the cross section were square, but is that the case here?
 
Does not specify. So than we would just do 25kn/0.016m = to give us 1562.5kNm converting this to Nmm would give us 1562 x 10^6 Nmm

am i somewhat right?
 
  • #10
No, that's not correct. For one thing, when you divide, the units divide as well, so you end up with kN/m, not kN m.

What does the 16-mm given correspond to? The problem statement implies what the shape is.
 
  • #11
The 16mm corresponds to the bar
 
  • #12
The length of the bar?
 
  • #13
yes, uniformly across the bar
 
  • #14
Figured it out.
 
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