Solving Truss Loads: Moment, Trusses & Reactions

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SUMMARY

The discussion focuses on solving truss loads, specifically determining reaction loads using given forces and dimensions. The participants reference a truss diagram and equations involving forces p1 (800 lbs) and p2 (600 lbs) with a distance 'a' of 8 units. Key equations include the moment equation (sum Ma=0) and the conditions for equilibrium, leading to the conclusion that Cx is zero due to the roller support configuration. The solution involves calculating Cy first, followed by Ax and Ay using the sum of forces in both x and y directions.

PREREQUISITES
  • Understanding of static equilibrium principles
  • Familiarity with truss analysis and load distribution
  • Knowledge of moment equations in mechanics
  • Ability to interpret and analyze truss diagrams
NEXT STEPS
  • Study the method of joints in truss analysis
  • Learn about calculating internal forces in trusses
  • Explore the role of support types in structural analysis
  • Review examples of equilibrium equations in two dimensions
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Engineering students, structural analysts, and anyone preparing for exams in statics or mechanics of materials will benefit from this discussion.

jellybellybea
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Homework Statement



http://i277.photobucket.com/albums/kk63/sarcasticlil123/truss.jpg

Homework Equations


p1=800#, p2= 600# and a=8, determine a reaction load


The Attempt at a Solution


sum Ma=0=-4.5p1-6p2+12.5cy
I am generally lost, this isn't homework its practice for the final exam. Could someone help?
 
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jellybellybea said:

Homework Statement



http://i277.photobucket.com/albums/kk63/sarcasticlil123/truss.jpg

Homework Equations


p1=800#, p2= 600# and a=8, determine a reaction load


The Attempt at a Solution


sum Ma=0=-4.5p1-6p2+12.5cy
I am generally lost, this isn't homework its practice for the final exam. Could someone help?
You've got it right. From your equation, you can solve for Cy. Then use sum of forces in x direction = 0, and sum of forces in y direction = 0, to solve for Ax and Ay. Note that Cx must be zero, since it is a roller support that is free to slide in the x direction, and thus, can support no load in that direction.
 

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