Describe the final position of the weights

In summary: The final position of the weights will depend on the angles of the strings, which can be calculated using the given weights. The question is not trick and the weights will be in a still position at equilibrium. However, the question may be considered vague due to the limited information provided.
  • #1
matrix_204
101
0
i don't understand this question, it says, three masses of 3 kg, 4kg, and 5kg, are attached to strings as shown in the diagram. The weights are released and the system reaches equilibrium. Describe the final position of the weights.
If it's in equilibrium, the weights are in a still position right. or is there a trick to this problem.
 

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  • #2
They are asking you for the angles og the string. Think what happened if the weight in the middle was much lighter or much heavier: the string would be almost straight or make a smaller angle, respectively. The given weights are enough information for you to calculate all angles in the diagram.
 
  • #3
originally posted by ahrkron
The weights are released and the system reaches equilibrium. Describe the final position of the weights.
If it's in equilibrium, the weights are in a still position right. or is there a trick to this problem.
I don't see why you would think there is any trick. If the weights weren't in a "still position", it wouldn't make sense to ask you to find "the final position".
 
  • #4
IMO, the question is vague after looking at the diagram. As ahrkron pointed out, the only thing one could calculate in the angles.

Doug
 

What is the final position of the weights?

The final position of the weights is the location or placement of the weights after they have been moved or manipulated in some way.

How is the final position of the weights determined?

The final position of the weights is determined by the forces acting on them, the initial position of the weights, and any external factors such as friction or air resistance.

What factors can affect the final position of the weights?

The final position of the weights can be affected by a variety of factors including the strength and direction of the applied forces, the mass and shape of the weights, and any external factors such as the surface they are placed on.

Can the final position of the weights be predicted?

In most cases, the final position of the weights can be predicted using mathematical equations and principles such as Newton's laws of motion. However, in some situations, the final position may be unpredictable due to complex or chaotic factors.

Why is it important to describe the final position of the weights?

Describing the final position of the weights is important for understanding the behavior of objects in motion and for making accurate predictions about their future movements. It is also crucial in engineering and design to ensure the stability and safety of structures and machines.

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