A weight W hangs on a frictionless ring over a rope as shown. The rope makes the same angle from horizontal on either side. What is the tension in the rope?
A weight W hangs on a frictionless ring over a rope as shown. The rope makes the same angle from horizontal on either side. What is the tension in the rope?
Glencoe Physics: Principles and Problems, Student Edition
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Chapter5: Displacement And Force In Two Dimensions
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A weight W hangs on a frictionless ring over a rope as shown. The rope makes the same angle from horizontal on either side. What is the tension in the rope?

Transcribed Image Text:### Diagram of a Suspended Load with Angled Ropes
In the diagram provided, a blue square load is suspended by two ropes that extend upward at angles to two fixed points on opposite sides.
#### Key Features:
1. **Load:**
- Represented by a blue square.
- Hangs centrally between the two supports.
2. **Ropes:**
- Each rope is depicted as a straight line extending from the top corners of the blue square to fixed points.
- The ropes form identical angles \( \theta \) with the horizontal axis.
3. **Angle \( \theta \):**
- Both ropes make an angle \( \theta \) with the horizontal line. This angle is indicative of the tension distribution in the ropes supporting the load.
This setup is commonly analyzed in physics to understand tension forces in ropes and how they distribute a load. The angle \( \theta \) is crucial in calculating the forces experienced by each component of the system.
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