Solving Free Body Diagrams Homework

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SUMMARY

The discussion focuses on solving Free Body Diagrams (FBD) for a physics homework problem involving distributed loads and support reactions. The distributed load varies from 400 N/m to 800 N/m, indicating a linear increase across the length of the beam. At point E, a roller supports forces but does not fix the bar or platform, which are both movable. Understanding the equivalent point load from the distributed load is crucial for determining reactions in the system.

PREREQUISITES
  • Understanding of Free Body Diagrams (FBD)
  • Knowledge of distributed loads and their representation
  • Familiarity with support types, specifically roller supports
  • Basic principles of static equilibrium in mechanics
NEXT STEPS
  • Study how to calculate equivalent point loads from distributed loads
  • Learn about the mechanics of roller supports and their force capabilities
  • Explore static equilibrium conditions for systems with multiple supports
  • Review examples of Free Body Diagrams involving distributed loads
USEFUL FOR

This discussion is beneficial for physics students, engineering students, and educators focusing on mechanics, particularly those dealing with Free Body Diagrams and static equilibrium problems.

princejan7
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Homework Statement



http://postimg.org/image/i7phx5pp1/

Im trying to draw an FBD for this, but I don't know how the treat the distributed load or what forces the thing at E contributes. Is it some kind of support?

For the distributed load, I don't know what part of it the 800N/m and 400N/m refers to.




http://postimg.org/image/bb93vnow7/
And for this question, I just don't understand anything that's going on in that diagram; is the position of the bar fixed? Is the platform fixed?


thanks!
 
Last edited by a moderator:
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In the future, please post only one problem per thread.

Problem 1.:
At point E, you have a roller in contact with the sloped surface. What kind of forces can a solid roller support?
For a distributed load, you obviously have to have some kind of load distribution value in units of force/length.
The diagram is telling you the distributed load starts at 400 N/m at the left end and increases linearly until the load is 800 N/m at the right end.
To determine reactions, distributed loads can be replaced by equivalent point loads acting through the centroid of the load distribution.

Problem 2:
Neither the bar nor the platform are fixed. Read the problem statement carefully, "A man ... attempts to hold himself using one of the two methods shown."
The platform is attached to the two sheaves and the sheaves in turn have a line attached to the ceiling and the bar. The man holds the bar so that the line will not slip out of the sheave, sending him and the platform to the ground (not shown).
 

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