Beam Analysis for Indeterminate Beam with Overhang

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SUMMARY

The discussion focuses on analyzing a 9000 mm indeterminate beam with supports at x=1500, x=4500, and x=7500, subjected to a uniformly distributed load (w). The presence of an overhang complicates the calculation of the maximum moment, as simplified equations for indeterminate beams are typically applicable only when overhangs are absent. Participants express difficulty in applying these concepts, indicating a need for clarity on starting points and methodologies for solving such problems.

PREREQUISITES
  • Understanding of beam mechanics and structural analysis
  • Familiarity with indeterminate beam equations
  • Knowledge of uniformly distributed loads and their effects
  • Basic proficiency in using coordinate systems for structural analysis
NEXT STEPS
  • Study the principles of indeterminate beam analysis
  • Learn to apply simplified equations for beams without overhangs
  • Explore methods for calculating maximum moments in beams
  • Review case studies involving uniformly distributed loads on indeterminate beams
USEFUL FOR

Structural engineers, civil engineering students, and professionals involved in beam design and analysis will benefit from this discussion, particularly those seeking to enhance their understanding of indeterminate beam behavior under load conditions.

John Les
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1. The problem,
I have a beam 9000 mm in length.
assuming a x-coordinate system: supports are at the x= 1500, x= 4500, and x= 7500 positions.
there's a uniformly distributed load (let's call it w) through the length of the beam (from 0 to 9000mm)

Solve for the MAXIMUM moment. This would be much simpler if the overhang wasn't there since there're available "simplified" equations for this kind of beam. But the overhang makes a new story.


Homework Equations

= 0 huehue[/B]3. 0 attempts T_T I have no idea where to start..
 
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John Les said:
1. The problem,
I have a beam 9000 mm in length.
assuming a x-coordinate system: supports are at the x= 1500, x= 4500, and x= 7500 positions.
there's a uniformly distributed load (let's call it w) through the length of the beam (from 0 to 9000mm)

Solve for the MAXIMUM moment. This would be much simpler if the overhang wasn't there since there're available "simplified" equations for this kind of beam. But the overhang makes a new story.


Homework Equations

= 0 huehue[/B]3. 0 attempts T_T I have no idea where to start..
Where would you start if the overhanging ends weren't there? That is, unless you're just a "cook book" kinda guy.
 
Uhmm really bad at indeterminate beam analysis actually.. Last I remember, I was in my 3rd year in college, and I barely even passed that. Fast forward 4 years later, I'm still bad at it. Huehue

If the overhanging beams weren't there I'd use the simplified equations for indeterminate beams (they have a table for different cases)
 

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