How to determine direction of forces in free body diagrams?

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Homework Help Overview

The discussion revolves around determining the direction of forces in free body diagrams, specifically regarding the reaction force on a beam at a hinge. Participants are exploring how to identify the correct direction of this force based on its components.

Discussion Character

  • Exploratory, Assumption checking

Approaches and Questions Raised

  • Participants discuss breaking down the reaction force into x and y components to analyze the direction. There are questions about how to determine whether the reaction force is in Direction A or B based on these components.

Discussion Status

Some participants suggest that the exact direction of the force is not critical at this stage and recommend focusing on the components instead. There is a recognition that stability conditions will ultimately clarify the correct direction and magnitude.

Contextual Notes

There is an emphasis on not needing to determine the correct direction immediately, as the movement of the beam is constrained at the hinge, which may influence the approach to the problem.

Yoriko
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For instance, in the below diagram:

[PLAIN]http://img101.imageshack.us/img101/3205/59914396.png

How do you know if the reaction force on the beam is in Direction A or B? How do you determine the correction direction?
 
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Don't worry about getting the correct direction. Break up the reaction force into x and y components, and solve for the forces that way. If the x-component turns out to be positive (towards the right), then the correct direction is B. If the x-component is negative, then it's A.
 
yes, I agree with redbelly, don't bother about the direction now. since the movement of the beam is being prevented in x and y direction at the hinge, just show forces in x and y direction. then when you use stability conditions, you will get correct magnitude and the direction anyway
 
Redbelly98 said:
Welcome to Physics Forums.

Don't worry about getting the correct direction. Break up the reaction force into x and y components, and solve for the forces that way. If the x-component turns out to be positive (towards the right), then the correct direction is B. If the x-component is negative, then it's A.

Ok thanks!:biggrin:
 

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