A sandwich board advertising sign is constructed as shown in Figure 5.39. Its mass is 6.90 kg. (a) Calculate the tension in the chain assuming no friction between the legs and the sidewalk. (b) What force is exerted by each side on the hinge?

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Chapter1: Units, Trigonometry. And Vectors
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A sandwich board advertising sign is constructed as shown in Figure 5.39. Its mass is 6.90 kg.

(a) Calculate the tension in the chain assuming no friction between the legs and the sidewalk.

(b) What force is exerted by each side on the hinge?

The image depicts a triangular structure made from two inclined boards, each marked with a "CG" to indicate the center of gravity. The structure has the following features:

1. **Hinge**: Located at the top point of the triangle, allowing the boards to pivot.
2. **Chain**: Attached between the two boards to maintain the triangular shape.
3. **Measurements**:
   - The vertical height from the hinge to the base is 1.30 meters.
   - The horizontal distance at the base is 1.10 meters.
   - The vertical distance from the hinge to the chain is 0.50 meters.
4. **Uniform Board**: Each board is uniform, meaning the weight is evenly distributed, with the center of gravity (CG) at the center.

The diagram illustrates the balance and support of a uniform triangular structure, highlighting the importance of the center of gravity and supporting elements in maintaining stability.
Transcribed Image Text:The image depicts a triangular structure made from two inclined boards, each marked with a "CG" to indicate the center of gravity. The structure has the following features: 1. **Hinge**: Located at the top point of the triangle, allowing the boards to pivot. 2. **Chain**: Attached between the two boards to maintain the triangular shape. 3. **Measurements**: - The vertical height from the hinge to the base is 1.30 meters. - The horizontal distance at the base is 1.10 meters. - The vertical distance from the hinge to the chain is 0.50 meters. 4. **Uniform Board**: Each board is uniform, meaning the weight is evenly distributed, with the center of gravity (CG) at the center. The diagram illustrates the balance and support of a uniform triangular structure, highlighting the importance of the center of gravity and supporting elements in maintaining stability.
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