Tension between two objects hanging

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SUMMARY

The discussion focuses on calculating the tension in a string between two objects, specifically identifying tensions T_1, T_2, and T_3. The user applies the equations of equilibrium, using the sum of forces in both the x and y directions. The equations \sum F_x = T_2 - \cos \theta T_1 = 0 and \sum F_y = \sin \theta T_1 - mg = 0 are correctly utilized to find T_2, with clarification that both objects should be considered in the vertical force equation.

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lizzyb
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http://img329.imageshack.us/my.php?image=serway5e1619asinbookjn5.jpg"

How do we determine the tension of the string in the middle of the two objects? Let the tensions be T_1, T_2, and T_3, left to right:

I tried

[tex]\sum F_x = T_2 - \cos \theta T_1 = 0[/tex]
[tex]\sum F_y = \sin \theta T_1 - mg = 0[/tex]

for the other object it is similar. Is there something wrong with this? I can calculated T_2 without regard to the other object. Should I not include both the objects in F_y? thanx!
 
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If T2 is the tension in the middle string, this looks just okay.
 
ok, got it! thanx! :-)
 

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