Possible to calculate shear stress from this?

In summary: Not so fast. We can still help you understand the development and application of the curved beam analysis.
  • #1
EngChrisP
7
0
Ok, so I would like to know if something is possible.

I have a bamboo ring, which has been cut in half, and had a piece of fabric soaked in epoxy placed in between to act as a flange.

Under compression, the main failure occurs at the fabric/bamboo connection, as a result of shear stress.

Is it possible to determine this shear stress value specific to the fabric and the bamboo from the applied load on top?

I have attached a diagram to try to explain things a bit better?

Flange_Bamboo.png


Many thanks for any help!
 

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  • #2
Who says that the failure mechanism is shear stress?
 
  • #3
Chestermiller said:
Who says that the failure mechanism is shear stress?

I've done a lot of tests and it does seem to be the case. Let's assume it is even though it might not be, how could that value be determined, if it actually can?

Thanks
 
  • #4
EngChrisP said:
I've done a lot of tests and it does seem to be the case. Let's assume it is even though it might not be, how could that value be determined, if it actually can?

Thanks
You are dealing with a curved beam. Do you know how to analyze a curved beam problem?
 
  • #5
I do not, so I guess it is not possible to obtain shear stress from this problem? Thanks for the help anyway!
 
  • #6
EngChrisP said:
I do not, so I guess it is not possible to obtain shear stress from this problem? Thanks for the help anyway!
It is possible, but you need to learn how to analyze loading and response of curved beams. Do you at least know how to analyze a straight beam?
 
  • #7
Oh ok, I do know how to analyze a straight beam yes.
 
  • #8
So now all you need to learn is how to extend this to cover curved beams.
 
  • #9
anyone willing to help supply an answer and not try to make themselves out to be smarter than someone else please? =)
 
  • #10
Let me try. You state that you have a bachelor's degree and are working on a master's degree. I looked at two different undergrad mechanics of materials books, and both of them had a section on curved beams. At the master's degree level, you are expected to be able to read and learn material outside of what was covered in lecture. A quote from the forum rules: "Full solutions on a homework problem should never be given. Only hints and explanations are allowed."

We are trying to guide you through the process of solving this problem. We do this by helping you when you get stuck, or see you traveling down a mathematical dead end.

To answer your question in your first post: Yes, it is possible.
 
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Likes davenn
  • #11
Well I really don't know where to begin here to be honest!
 
  • #12
Start with a free body diagram of the top curved piece. Give it your best shot, and we'll help you from there.
 
  • #13
jrmichler said:
Start with a free body diagram of the top curved piece. Give it your best shot, and we'll help you from there.
Or start by googling curved beams
 
  • #14
nvm guys i see what the vibe here is like, if no one wants to help me that's cool. Of course I've googled curved beams, I'm completely lost, and I don't see myself getting much help here. Thanks anyway guys.
 
  • #15
EngChrisP said:
nvm guys i see what the vibe here is like, if no one wants to help me that's cool. Of course I've googled curved beams, I'm completely lost, and I don't see myself getting much help here. Thanks anyway guys.
Not so fast. We can still help you understand the development and application of the curved beam analysis. Please try to articulate for us the part of the development that you are having trouble with, and we will be glad to assist in getting you over the rough spots.
 
  • Like
Likes Tom.G

1. Can shear stress be calculated from any material?

Yes, shear stress can be calculated for any material as long as its properties (such as Young's modulus and shear modulus) are known and the appropriate equations are used.

2. What is the formula for calculating shear stress?

The formula for calculating shear stress is: τ = F/A, where τ is the shear stress, F is the force applied parallel to the material's surface, and A is the cross-sectional area of the material.

3. Is shear stress the same as tensile stress?

No, shear stress and tensile stress are different types of stress. Shear stress is caused by forces acting in opposite directions parallel to the material's surface, while tensile stress is caused by forces acting in opposite directions perpendicular to the material's surface.

4. How does the shape of a material affect shear stress?

The shape of a material can affect its shear stress because the cross-sectional area affects the calculations. For example, a material with a larger cross-sectional area will experience less shear stress than a material with a smaller cross-sectional area, assuming the other variables are the same.

5. Can shear stress be influenced by external factors?

Yes, shear stress can be influenced by external factors such as temperature, strain rate, and the presence of impurities. These factors can affect the material's properties and therefore impact the calculation of shear stress.

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