Suspending a Weight with 3 Cords: A Puzzle

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The discussion revolves around solving a physics problem involving a weight suspended by three cords at different angles. The participant is unsure how to approach the problem, particularly with one cord positioned below horizontal. They propose that the vertical cord (T1) should balance the forces from the other two cords (T2 and T3) in both the x and y directions. The solution requires summing the forces at the junction point to achieve equilibrium, ensuring that both horizontal and vertical forces equal zero. A visual representation of the setup would greatly aid in understanding the problem.
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Homework Statement


Weight suspended by 3 cords. 1 from the weight goes up vertically to the knot. The next goes left 30° below horizontal and the last goes to the right 45° above horizontal.

Homework Equations


f=ma


The Attempt at a Solution


I don't think I've ever worked a problem with a cord below horizontal. So I'm stumbling a bit.

Since there's only 1 cord above horizontal (T1) it should carry the whole y force. So, in y T1=T2+T3
And, in x the left and right cords must be equal T1=T2


T1sin(45)=T2sin(30)+mg

Not sure about the rest. Any help?
 
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The problem statement is somewhat confusing. A figure would really help.
 
Quick picture I just made.
 

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As the object not going up or down
it's too not going left or right, equal forces must be there to make it in equilibrium.
 
You simply need to sum forces, both horizontal and vertical, at the junction point, and require that both sum to zero. That will give you everything you need.
 
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