Solving Hanging Sign Problem: Find Tension, Horizontal & Vertical Force

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Homework Help Overview

The discussion revolves around a physics problem involving a hanging sign supported by a beam and a guy wire. The participants are tasked with finding the tension in the guy wire, as well as the horizontal and vertical forces exerted by the hinge on the beam, given specific weights and angles.

Discussion Character

  • Mixed

Approaches and Questions Raised

  • The original poster attempts to set up equations based on forces and torques but expresses uncertainty about their correctness. Some participants question the validity of the equations presented, particularly regarding the treatment of tension and torque.

Discussion Status

The discussion is ongoing, with participants actively questioning the original poster's reasoning and calculations. There is a focus on clarifying the relationships between the forces and ensuring that the units used in the equations are consistent.

Contextual Notes

Participants are navigating through the complexities of the problem setup, including the roles of different forces and the assumptions made regarding the system. There is an indication that the original poster may have misunderstood the application of torque in their calculations.

strugglin-physics
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A shop sign weighing 206 N is supported by a uniform 132 N beam of length L = 1.89 m as shown in figure below.

The guy wire is connected D = 1.19 m from the backboard. Find the tension in the guy wire. Assume theta = 43.0 o
Find the horizontal force exerted by the hinge on the beam.
Find the vertical force exerted by the hinge on the beam. Use "up" as the positive direction.

I get T = -mg * 1/2L + T*L*sin(43) = T = mg/2sin(40)

Fx = Hx -T cos(43) = 0
Hx = T cos(43)
Fy = Hy -mg + Tsin(43) = 0
Hy = mg - Tsin(43)

But these are incorrect. Where did I go wrong?
 

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"I get T = -mg * 1/2L + T*L*sin(43) = T = mg/2sin(40)"

This is complete nonsense!

You have 3 forces creating torques about the hinge. Which, and where do they act?
 
That wasn't suppose to be torque but rather tension.
 
It's still nonsense, since your units don't match (T and TL have not the same units)
 

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