Two Mass Three Rope Tension Problem

AI Thread Summary
The discussion focuses on calculating the tensions T1 and T2 in a two mass three rope tension problem, with T1 calculated as 48.83N and T2 as 28.01N. The user seeks assistance in generating two equations involving the unknowns T3 and θ to solve for both. It is noted that the magnitude of T2 remains consistent in both directions, and the vectors T2 and 50N are perpendicular, allowing for the application of Pythagoras' theorem to find T3. The conversation emphasizes the need for further guidance in progressing with the calculations.
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Homework Statement
There are two blocks with weights 40N and 50N. The first block is connected to the ceiling at an angle 35 degrees to the left by rope 1 with tension T1 while the second block is connected to the ceiling by rope 3 with tension T3. In between, the first and second block is rope 2 with tension T2. Find T1, T2, T3, and theta. Refer to the attached image.
Relevant Equations
T1=(mg)/[sin(55)]

T2=T1cos(55)
What I did first is to find the tension T1 and T2;

T1=(mg)/[sin(55)]
T1=(40N)/[sin(55)]
T1=48.83N

T2=T1cos(55)
T2=(48.83N)[cos(55)]
T2=28.01N

Now I do not know how to proceed. Can someone help me?
 

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Can you generate two equations involving the unknowns ##T_3## and ##\theta##? That would allow you to solve for both unknowns.
 
The magnitude of T2 is the same in both directions.
Vectors T2 and 50N are perpendicular to each other; therefore, the Pythagoras' theorem can be used to determine the magnitude of T3.
 
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