Hi Could anyone of you post here a link to a webpage that actually

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Discussion Overview

The discussion revolves around understanding how torque applied to a screw translates into a force that drives the screw into a material, specifically focusing on the mechanics of screw motion and the forces involved. The scope includes conceptual explanations and mechanical analysis.

Discussion Character

  • Exploratory
  • Technical explanation
  • Conceptual clarification

Main Points Raised

  • One participant requests links or explanations regarding how torque on a screw results in axial force, indicating a need for clarity on the mechanics involved.
  • Another participant suggests a Wikipedia page that may contain relevant mechanical analysis related to screws and bolts.
  • A participant proposes a model where the rotation of the screw head leads to a reaction force from the groove in the material, which can be decomposed into two forces, one of which drives the screw into the wood.
  • Another participant expresses uncertainty about the correctness of their drawing and explanation, seeking validation of their reasoning regarding the forces at play.
  • A later reply acknowledges the initial explanation as close but suggests the inclusion of a "normal" force perpendicular to the thread, referencing a simplified analysis of a screw mechanism and providing a formula relating torque to vertical force while noting the simplification of ignoring friction.

Areas of Agreement / Disagreement

Participants express varying degrees of agreement on the mechanics of screw motion, with some validating the proposed ideas while others suggest additional considerations. The discussion remains unresolved regarding the complete accuracy of the explanations and models presented.

Contextual Notes

Some assumptions about friction and the simplifications in the mechanical analysis are noted, but these aspects remain unresolved within the discussion.

dobry_den
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Hi! Could anyone of you post here a link to a webpage that actually describes how a torque (of a screw) is transformed into a force that acts in the direction of the screw's axis, that makes is to screw in? Or could you briefly explain it? Any help would be highly appreciated.
 
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I mean like.. what makes the screw to go down, to screw in. After I thought about it, I came up with this idea. When I rotate the "head" of the screw, the shaft (the lower part) rotates as well. Since a part of the shaft is already in the wood (where the thread has made a groove), the groove acts against this rotation - reacting with a force F. This force acts on an inclined plane (the thread) and it is possible to decompose it into two forces, F1 and F2. And it is the force F1 that makes the screw to screw in the wood (see the attached drawing).. Is this the appropriate explanation?
 

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dobry_den said:
I mean like.. what makes the screw to go down, to screw in. After I thought about it, I came up with this idea. When I rotate the "head" of the screw, the shaft (the lower part) rotates as well. Since a part of the shaft is already in the wood (where the thread has made a groove), the groove acts against this rotation - reacting with a force F. This force acts on an inclined plane (the thread) and it is possible to decompose it into two forces, F1 and F2. And it is the force F1 that makes the screw to screw in the wood (see the attached drawing).. Is this the appropriate explanation?

inclined plane: http://en.wikipedia.org/wiki/Inclined_plane

helically warped, but that is essentially what a screw is: http://en.wikipedia.org/wiki/Screw
 
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Yep, I know, so do you think that my drawing is correct?
 
dobry_den said:
Yep, I know, so do you think that my drawing is correct?

I would say you're pretty close. I think you need the equivalent of a "normal" force that is perpendicular to the angled thread. It gets pretty hard to get your head around the helical screw thread, so I did a quick analysis of a much simpler screw, which consists of a bolt with a small post that acts as the thread and a hole with a helical groove cut in it.

The results of the free body diagram confirm the result you get from a "work balance" analysis:

Fvert = 2*pi*T/d

Where Fvert is the vertical force, T is the applied torque, and d is the thread pitch.

This analysis ignores friction, which is a huge simplification. Hope this helps...
 

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