Understanding the Right Handed Screw Rule: A Comprehensive Explanation

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Discussion Overview

The discussion revolves around the right-handed screw rule, exploring its application in various systems, particularly in relation to rotational motion and vector orientation. Participants share explanations and interpretations of the rule, as well as its implications in different contexts.

Discussion Character

  • Exploratory
  • Technical explanation
  • Conceptual clarification
  • Debate/contested

Main Points Raised

  • One participant requests an explanation of the right-handed screw rule.
  • Another participant notes that the rule exists for many systems and asks for clarification on the context of its use.
  • A participant describes the physical action of using the right hand to determine the direction of screw movement, emphasizing its reliability.
  • Another participant introduces the mnemonic "righty tighty lefty loosey," adding a perspective on viewing direction affecting the interpretation of "right" and "left."
  • A participant discusses the relationship between the right-handed screw rule and rotational motion, highlighting the importance of frame of reference when determining positive direction.
  • A humorous remark is made about the interaction between force and torque vectors.
  • One participant presents a definition involving three vectors forming a right-handed system, emphasizing the geometric aspect of the rule.
  • A participant asserts that the standard 3D coordinate system is a right-handed system, linking the rule to familiar mathematical concepts.

Areas of Agreement / Disagreement

Participants express various interpretations and applications of the right-handed screw rule, indicating that multiple competing views remain without a clear consensus on its implications in different contexts.

Contextual Notes

Some participants mention the importance of frame of reference when discussing rotational motion, suggesting that the application of the right-handed screw rule may depend on specific conditions or definitions.

Who May Find This Useful

This discussion may be useful for individuals interested in physics, engineering, or mathematics, particularly those seeking to understand the right-handed screw rule and its applications in rotational systems.

lakshmi
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can anybody explain me right handed screw rule
 
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It exists for many systems. For what did you see it?
 
Let the fingers of your right hand curl naturally. When you turn a screw the direction your fingers point the screw will move the direction your thumb is pointing.


This is the only way I can be sure that I am turning a screw in the appropriate direction.
 
righty tighty lefty loosey

but remember that you are going "right" from the top of the circle. From the bottom you'd be going left
 
If you're talking rotational motion, if you point your thumb and curl your fingers, your fingers are curling in the positive direction for rotational motion. That means that if you're viewing from outside the system (your thumb is pointed at your face) positive direction is counter clockwise. If you're viewing from the system (base of your hand towards your face) positive direction is clockwise. You can't use clockwise or counter-clockwise without a frame of reference. The right hand screw rule works, regardless of the frame of reference.
 
What the force vector said to the torque vector :

"Screw you!"
 
Consider three vectors, A, B and C which have coincident initial points and are not coplanar - these vectors form a "right handed system" if a right threaded screw rotated through some angle less than Pi from A to B advances in the direction of C.
 
The normal 3D coordinate system we are all familiar with (x,y, and z axes) is a "right handed system."
 

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