Find Sheer stress that produced slip

In summary, the conversation discusses applying a tensile stress perpendicular to a specific plane in a single crystal of Al and observing slip occurring. The question asks how to proceed in determining the shear stress that caused the slip, and the suggested approach involves using the principal shear stress formula and solving for the direction cosines. The conversation also references a MIT document for further clarification on shearing stress calculations for metallic slip planes.
  • #1
Enyo_Face
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Question is as follows:

We have a single crystal of Al in a tensile tester. WE are applying a tensile stress, [δ][/Ψ] perpendicular to the 212 plane and we have found that slip has occurred.
What is the shear stress that produced the slip?

not sure how to proceed, first thought was use the principal sheer stress formula, and solve for the direction cosines, where [σ][/1] = [δ][/Ψ] and [σ][/2], [σ][/3] are = 0. then solve for L m and n suing the relation that L^2 + N^2 and M^2 = 1. However I am not sure if this is the right way to proceed with this, and am having trouble getting the direction cosines to simplify down.

Any help appreciated
 
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  • #2

1. What is sheer stress?

Sheer stress, also known as shear stress, is the force that acts parallel to a surface, causing it to slide or deform.

2. How is sheer stress measured?

Sheer stress is typically measured in units of force per area, such as newtons per square meter (N/m²) or pounds per square inch (psi).

3. What causes slip to occur?

Slip occurs when the sheer stress acting on a surface exceeds the strength of the material, causing it to deform or break.

4. How is the sheer stress that produced slip calculated?

The sheer stress that produced slip can be calculated by dividing the force required to cause slip by the area over which the force is applied.

5. What are some examples of situations where sheer stress and slip are important?

Sheer stress and slip are important in many engineering and geology applications, such as calculating the stability of slopes, designing foundations for buildings, and understanding earthquakes and faulting.

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