Rotating object: Finding Tension and Vtheta

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The discussion focuses on solving a physics problem involving a rotating object with a mass connected by a string at a constant angle. The user initially struggles to understand how to approach the problem, particularly in calculating the tension and angular velocity. They derive the tension in the string as 22 N using vertical force balance and mention the need to find the velocity using centripetal force equations. The user notes the importance of the angle and the specific parameters provided in the problem. Ultimately, they conclude that determining the velocity will lead to finding the angular velocity (theta dot).
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Homework Statement


A string with 2kg mass m on the end is connected to a bar that rotates at a constant rate (theta dot). The string makes a constant angle beta, = 60 degrees relative to the horizontal plane. Find theta dot and the tension force in the string.


Homework Equations





The Attempt at a Solution



I realize this may be very difficult to understand without a picture, but the rotation is in the x y direction I suppose and gravity is acting downward in the Z direction. I'm not really sure how to go about this problem. There's a specific velocity that will give the angle relative to the x-axis the 60 degrees but I'm quite stuck, any help would be great.
 
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Maybe this is right?

Ok so after fighting through it again, I realized what might work...

F(z) = 0; Tcos(30) - 2kg*9.81 = 0: T = 22 N

F(n) = ma(n); 22sin(30) = 2(v^2/1.57)

I realized I also forgot to mention the p value: 1.57
 
bjno8 said:
Ok so after fighting through it again, I realized what might work...

F(z) = 0; Tcos(30) - 2kg*9.81 = 0: T = 22 N

F(n) = ma(n); 22sin(30) = 2(v^2/1.57)

I realized I also forgot to mention the p value: 1.57
Looks good so far. The solution of the 2nd equation will give you 'v'. After determining what 'v' represents, you must now determine theta dot.
 
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