Finding yield stress with only modulus of elasticity and Poisson's ratio?

AI Thread Summary
Determining the yield stress of a material using only the modulus of elasticity and Poisson's ratio is not feasible, as these properties alone do not provide enough information. The discussion revolves around a problem involving a 10 Newton load and aluminum properties, where the yield stress is unknown. The user attempts to apply Hooke's Law but struggles to find the strain needed for calculations. Clarification is sought regarding the application context, such as whether the problem pertains to a beam or a column. Overall, the conversation highlights the limitations of available material properties in solving the problem.
leoflc
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Is it possible to find the yield stress of a material with only modulus of elasticity and Poisson's ratio?

I was given a problem that:
What is the min. aluminum needed to support a block (10 Newton) to 1 meter high? E=70GPa and v=0.3 are the only given aluminum properties.

I would know how to solve it if I knew the yield stress.
Can anyone give me some help?

(I know the yield stress for Al is usually around 270-275, but let's pretend we don't know that).

Thanks a lot!
Leo

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This is what I have so far:
use Hooke's Law for strain x, y, and z.
stress x = stress z = 0; stress y is in the vertical direction.
strain x = strain z = (-v*stress_y)/E

and I'm stuck...

Thanks.
 
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I would use Area=(PL)/(Epsilon*E)

Hope that helps
 
EQ said:
I would use Area=(PL)/(Epsilon*E)

Hope that helps

Thanks for the reply.
I might be missing something, but I don't know how to get the strain "Epsilon".
 
What application is the problem centered around? A beam? A column? The way you have things worded here it's impossible to help you with your question.
 
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