Load on Bridge Trusses for Intro to Engineering

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SUMMARY

The discussion focuses on calculating the load on each member of bridge trusses in an introductory engineering context. Key equations include the sum of torques (\sum \tau=0) and the sum of forces (\sum F =0), which are essential for analyzing static equilibrium. Participants emphasize the importance of isolating joints and applying the Method of Joints to determine forces in tension and compression. The discussion highlights the necessity of ensuring that the sum of reaction forces equals the applied load for verification.

PREREQUISITES
  • Understanding of static equilibrium principles
  • Familiarity with the Method of Joints in truss analysis
  • Knowledge of tension and compression forces
  • Basic proficiency in calculating torques and forces
NEXT STEPS
  • Study the Method of Joints for truss analysis in detail
  • Learn about calculating support reactions in static structures
  • Explore the principles of tension and compression in structural members
  • Review examples of torque calculations in engineering problems
USEFUL FOR

This discussion is beneficial for civil engineering students, structural engineers, and anyone involved in analyzing bridge trusses and static structures.

tempneff
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Homework Statement



Calculate the load on each member
4c684753-9a46-4b18-96ae-f551a2191945.jpe


Homework Equations



[tex]\sum \tau=0[/tex] -because it isn't rotating.
[tex]\sum F =0[/tex] - because it isn't moving.
[tex]\tau = Fd\sin \theta[/tex] - to take the torque at any point

The Attempt at a Solution


I can calculate the torques at each point. I understand that the sums must equal zero. I understand the the concepts of tension and compression and how to get them from the forces at each point.

I have some kind of mental block where I cannot for the love of all that is good and holy relate all that I do understand to the forces at each point.
 
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You can solve for the unknown right support reaction by summing torques = 0 about the left support.
You can solve for the unknown left support reaction by summing torques = 0 about the right support.

You can check your work by making sure that the sum of the reaction forces equals the applied load.

Or you can find the support reactions just from symmetry.

Once you get those reactions, isolate each joint separately , starting at the left support. The sum of forces in the x and y directions must equal 0 at each joint. In a truss, the resultant member forces act along the the direction of the member. Gooooogle on "Method of Joints", for the love of all that is good and holy:wink:
 

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