Observation Deck Assignment - Tension in Cables

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SUMMARY

The discussion focuses on calculating the tension in cables for an observation deck engineering assignment. The group must ensure that the deck fails by cable snapping rather than beam failure under a uniformly distributed load of 20 to 30 kg. Key equations mentioned include the equations of equilibrium: Sum of Fx = 0, Sum of Fy = 0, and Sum of M = 0, along with the moment equation M = Fd. The group seeks guidance on applicable formulas and whether the problem is two-dimensional or three-dimensional.

PREREQUISITES
  • Understanding of static equilibrium principles in mechanics
  • Familiarity with moment calculations in engineering
  • Knowledge of cable tension and load distribution
  • Ability to interpret and create engineering diagrams
NEXT STEPS
  • Research static equilibrium equations in mechanical engineering
  • Study moment calculations and their applications in structural analysis
  • Learn about cable tension analysis in engineering structures
  • Explore 2D vs. 3D problem-solving techniques in structural engineering
USEFUL FOR

This discussion is beneficial for engineering students, structural engineers, and anyone involved in designing and analyzing load-bearing structures, particularly in the context of cable-supported systems.

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Homework Statement



For my engineering assignment we are working in a group to research, build, test, and write a report on an observation deck.
The little fork in the road we've hit is determining the tension in the cables. There needs to be a moment produced once there is between 20 and 30kg of a uniformly distributed load applied to the beam. We must take into consideration the weight of the beam.
The beam is attached to the middle pylon by a hinge. The deck must fail by the cables snapping/breaking, and nothing else (ie, no breaking of the beam).

We're stuck because we have no clue what sort of formulas/equations we should be using!?
Please help =)

Homework Equations



I know that there's the equations of equilibrium,
Sum of Fx = 0
Sum of Fy = 0
Sum of M = 0
And that,
M=Fd

The Attempt at a Solution


I've had no attempt at solving this equation =(
 
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Oh, also, we know where the cables are on our deck and hence, the angles they make they the beam. Would anyone like a diagram?
 
We need a good diagram, and need to know if this is a 2- or 3-dimensional problem.
 

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