Tension Problem (Two strings and an object)

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Homework Help Overview

The discussion revolves around a physics problem involving a hemispherical sign supported by two strings, focusing on calculating the tension in the strings given the mass and dimensions of the sign.

Discussion Character

  • Exploratory, Assumption checking, Mathematical reasoning

Approaches and Questions Raised

  • Participants explore methods for calculating tension, including identifying moments and setting up coordinate axes. There are attempts to establish equations based on forces and torques, with some questioning the setup and assumptions involved.

Discussion Status

Some participants have provided guidance on setting up the problem, such as identifying points for taking moments and establishing coordinate axes. There is an ongoing exploration of the relationships between the forces and torques, with one participant reporting a solution while others clarify their notation.

Contextual Notes

The original poster expresses uncertainty due to their newness to physics, and there is a mention of the object being in equilibrium, which influences the equations being discussed.

AY3
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1. A hemispherical sign in 1m diameter and of mass equal to 50kg is supported by two strings. Calculate the tension in the strings.

2mgtjyu.jpg


2. W = mg


3. I tried to solve it but the only thing I was able to do is knowing the distance between the two strings which is 0.75m, I'm new to physics.
 
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Hi AY3. http://img96.imageshack.us/img96/5725/red5e5etimes5e5e45e5e25.gif

Identify a point about which you can take moments.
 
Last edited by a moderator:
Do I create an X and Y axes and then do the sin and cos with an angle of 90 degrees?
 
Placing an x and a y-axis on the diagram would be a good first step.

It doesn't matter exactly where you locate them.
 
Last edited:
I solved it, the first step was creating an equation for the summition of force. I called the strings T2 and T2, the equation is T1+T2-W=0 because the object is in equilibrium. I have two unknowns in the equation. So the next step is determining the torque, assuming the point of rotation is T2.
Its equation was (T1*0.75)–(W*0.25)=0
In the end T1=166.67n and by substituting in the first equation T2=333.33n
 
I meant T1 and T2.
 

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