Equilibrium from the ceiling. Solve using cosines

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The discussion focuses on determining the center of mass of a hanging rod relative to point B. It emphasizes that the center of mass is directly beneath point B, which is crucial for solving the problem. Participants suggest drawing a vertical line from point B to the rod's center to create two smaller triangles for analysis. The goal is to find the angle that the rod makes with the horizontal, which can be calculated using trigonometric principles. Overall, the conversation aims to clarify the geometric relationships involved in solving for the angle theta.
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thanks
 
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Where is the center of the rod located, relative to point B?
 
I'm sorry!
 
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Yes, I realize that the rod is opposite to angle B. The question was meant to give you a clue about the configuration. So more specifically, what do we know about where the center-of-mass of the hanging rod is located, relative to the point B from which the rod and strings are hung?
 
I think the mg of the rod is located directly underneath point B where it is hung from the ceiling
 
Yes, exactly. You can use that information to figure out the angle the rod makes with the horizontal.
 
Ok. so knowing that does angle B "split" into two halves. I am still not sure where this is taking me.!
 
Draw a vertical line from B to the rod center. The triangle is split into two smaller ones. Solve either of the smaller triangles.

Good luck!
 
Ok thanks! I think i still need a little more guidance on this though. What will this solve? How will this help find theta?
 
  • #10
The key is to find the triangle's angle located at the center of the rod. If you haven't already, draw a figure including the vertical line between B and the rod center.
 
  • #11
Ok. thanks
 
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