Young's Modulus (tensile Test)

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SUMMARY

The discussion focuses on calculating Young's Modulus using a tensile test for black mild steel and bright steel. The original cross-sectional area is 24.63 mm², with an original diameter of 5.6 mm and a gauge length of 35.07 mm. The user initially calculated Young's Modulus as 19.9 GPa but was informed they were off by a factor of 10, suggesting either the gauge length should be 350 mm or the extension should be 0.025 mm. This indicates a critical need for accuracy in measurements and calculations in tensile testing.

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  • Understanding of tensile testing principles
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  • Knowledge of material properties for black mild steel and bright steel
  • Proficiency in using stress-strain graphs
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  • Review the calculation of Young's Modulus using the formula (F/A0)/(ΔL/L)
  • Learn about the significance of gauge length in tensile tests
  • Explore common errors in tensile testing measurements
  • Investigate the properties and applications of black mild steel and bright steel
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Students studying materials science, engineers conducting tensile tests, and professionals involved in material property analysis will benefit from this discussion.

Joe123
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Homework Statement

Original Cross sectional area 24.63mm^2

original diameter 5.6mm

Gauge length 35.07mm

Extension length of the point on the graph i have chosen: 0.25mm

Force at 0.25mm extension 3500N (or 3.5KN)

Homework Equations



(F/A0)/(ΔL/L)

The Attempt at a Solution



I have gone through numerous attempts trying to solve this equation, i believe i am a factor of 10 out, as using the above equation gives me 19.9 GPa but i can't for the life of me figure out where i am missing the extra digit.

The materials are black mild steel and bright steel.

I've uploaded the graph in case I've stated anything wrong, looking at the first 3 specimens. (second graph is irrelevant)
 

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Hi Joe welcome to PF!

Looks like yes, you are off by a factor of 10, so either your gauge length should be 350 mm or the extension is .025 mm. Perhaps the problem is mistyped.
 

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