Find the tension in the guy wire and the force on the strut by the pivot.

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SUMMARY

The discussion focuses on calculating the tension in a guy wire and the force on a strut at a pivot point in a static equilibrium scenario. Participants suggest using the equations Fw sin 30° and Fw sin 40° to determine the tension, emphasizing the need to analyze the forces acting at the point where the weight is suspended. Key concepts include resolving forces into horizontal and vertical components and applying the law of sines and law of cosines for vector addition. The strut is identified as the pole acting at a 45-degree angle, contributing to the overall force balance.

PREREQUISITES
  • Understanding of static equilibrium principles
  • Knowledge of vector resolution techniques
  • Familiarity with trigonometric functions in physics
  • Experience with the law of sines and law of cosines
NEXT STEPS
  • Study static equilibrium problems involving multiple forces
  • Learn how to resolve forces into components in two dimensions
  • Practice applying the law of sines and law of cosines in physics contexts
  • Explore real-world applications of tension in cables and struts
USEFUL FOR

Students in physics or engineering courses, particularly those studying mechanics, as well as professionals involved in structural analysis and design.

davidelete
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1. Find the tension in the guy wire and the force on the strut by the pivot.
http://img16.imageshack.us/img16/382/tension.png

Homework Equations


I think Fwsin30 and Fwsin40 is applicable here to find tension.

The Attempt at a Solution


The information provided is EXTREMELY vague in my opinion, and I have no idea how to come to any sensible solution. I am not sure if torque is needed or not.
 
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Well, I don't know what the "strut by the pivot" means so I have to agree it is vague. I would work with the forces acting on the tip where the weight is hung from. There are three forces acting there and since that point is not accelerating, those three forces must add up to zero. You can go with horizontal and vertical components for each vector, or you can go with a head-to-tail triangle diagram of the three vectors adding to zero and solve it with law of sines and law of cosines.
 
Delphi51 said:
Well, I don't know what the "strut by the pivot" means so I have to agree it is vague. I would work with the forces acting on the tip where the weight is hung from. There are three forces acting there and since that point is not accelerating, those three forces must add up to zero. You can go with horizontal and vertical components for each vector, or you can go with a head-to-tail triangle diagram of the three vectors adding to zero and solve it with law of sines and law of cosines.

The strut by the pivot, I do believe, is the pole acting at the 45 degree angle. Could you please explain what forces those may be? I know that one must be Fw or Force of weight.
 
Yes, gravity and the push of the strut and the pull of the guy wire. I would assume that the strut just pushes in its own direction.
 

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