Calculate the stress in the duralumin rod

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    Rod Stress
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Homework Help Overview

The problem involves calculating the stress in a duralumin rod that fits inside a mild steel tube under an axial load. The dimensions and material properties of both the rod and tube are provided, including their respective Young's moduli.

Discussion Character

  • Exploratory, Assumption checking

Approaches and Questions Raised

  • The original poster attempts to calculate the stress in the duralumin rod using the load and area, but expresses uncertainty about their approach. Some participants question whether all necessary information has been provided and the clarity of the force application scenario.

Discussion Status

The discussion is ongoing, with participants exploring the validity of the original poster's calculations and questioning the completeness of the problem statement. There is no explicit consensus on the correct approach yet.

Contextual Notes

Participants note potential ambiguities regarding the application of the axial load and the relevance of the Young's moduli for both materials in the context of the problem.

cyrus35
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Homework Statement


a duralumin rod of 50mm diameter is a loose fit inside a mild steel tube of 60mm outside diameter. if the steel tube is turned down to 55mm diameter over one half its length, calculate the stress in the duralumin rod and the stress in each portin of the tube due to an akial load of 20KN. both rod and tube are the same length. E for steel=196GN/m^2 and E for duralumin = 126GN/m^2.

Homework Equations


force=stress in duralumin*area of duralumin+stress in steel*area of steel
strain in steel=strain in duralumin

The Attempt at a Solution


stress in duralumin=load/area of duralumin
=20000/0.001963495409
=101,859,163.6N/m^2
and I am stuck any help please
 
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Are you sure you reported the full question correctly? Or, more to the point, are you sure you reported all of it? I'm interested in why you need E for the two materials.

For example: It is not clear from what you stated if the force is applied to just the tube, just the rod, both equally, or just what.

Anyway, a naïve reading would suggest you simply have two different areas for the cross section of the tube. So the stress just has two values.
 
yes that's the whole question as it was given to our class.
 
i think my attempt above was wrong(wrong path)
 
i think my attempt above was wrong(wrong path)
 

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