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Suppose you have a wooden board lying horizontal, with grain along the long axis as is the case with normal boards. There is a wooden dowel embedded into the board, as is the case with common dowe...
#3: Post edited
by
matthewsnyder
·
2024-10-16T17:01:41Z (2 days ago)
- Suppose you have a wooden board lying horizontal, with grain along the long axis as is the case with normal boards.
- There is a wooden dowel embedded into the board, as is the case with common dowel joints.
- The other end of the dowel is fixed, to simplify let's say it's slotted into some steel housing or something.
- We then begin to apply downward loads on the board. Disregarding rotation - let's say it's set up so as to make that not a factor - what forces determine the breaking point of the system?
- It seems to me like you have two:
- * The dowel might shear, so that it breaks into two halves - one half in the steel and the other in the wood - and the board is now free
- * The dowel might rip through the wood above it, freeing the board
- * The board might break over the fulcrum of the dowel (this seems a bit of a stretch)
It this a complete list, and if so, how do you calculate the forces to determine which will happen first? I know that it depends on some constant representing the strength of the wood; let's assume that dowel and board have the same constant.
- Suppose you have a wooden board lying horizontal, with grain along the long axis as is the case with normal boards.
- There is a wooden dowel embedded into the board, as is the case with common dowel joints.
- The other end of the dowel is fixed, to simplify let's say it's slotted into some steel housing or something.
- We then begin to apply downward loads on the board. Disregarding rotation - let's say it's set up so as to make that not a factor - what forces determine the breaking point of the system?
- It seems to me like you have two:
- * The dowel might shear, so that it breaks into two halves - one half in the steel and the other in the wood - and the board is now free
- * The dowel might rip through the wood above it, freeing the board
- * The board might break over the fulcrum of the dowel (this seems a bit of a stretch)
- Is this a complete list, and if so, how do you calculate the forces to determine which will happen first? I know that it depends on some constant representing the strength of the wood; let's assume that dowel and board have the same constant.
#2: Post edited
by
matthewsnyder
·
2024-07-15T19:44:18Z (3 months ago)
#1: Initial revision
by
matthewsnyder
·
2024-07-15T19:44:04Z (3 months ago)
Structural analysis of a wooden board and dowel
Suppose you have a wooden board lying horizontal, with grain along the long axis as is the case with normal boards. There is a wooden dowel embedded into the board, as is the case with common dowel joints. The other end of the dowel is fixed, to simplify let's say it's slotted into some steel housing or something. We then begin to apply downward loads on the board. Disregarding rotation - let's say it's set up so as to make that not a factor - what forces determine the breaking point of the system? It seems to me like you have two: * The dowel might shear, so that it breaks into two halves - one half in the steel and the other in the wood - and the board is now free * The dowel might rip through the wood above it, freeing the board * The board might break over the fulcrum of the dowel (this seems a bit of a stretch) It this a complete list, and if so, how do you calculate the forces to determine which will happen first? I know that it depends on some constant representing the strength of the wood; let's assume that dowel and board have the same constant.