1) Redraw the figure on your paper and calculate the moment created by the weight of the suspended sign. For the mass of the object (i.e., the sign), mass = volume x density. Use the aluminum density of 2740 kg/m3.

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For #10.31 on page 362, do the following:

1) Redraw the figure on your paper and calculate the moment created by the weight of the suspended sign. For the mass of the object (i.e., the sign), mass = volume x density. Use the aluminum density of 2740 kg/m³.

2) Scan or take a photo of your paper(s) and submit it on Canvas.
Transcribed Image Text:For #10.31 on page 362, do the following: 1) Redraw the figure on your paper and calculate the moment created by the weight of the suspended sign. For the mass of the object (i.e., the sign), mass = volume x density. Use the aluminum density of 2740 kg/m³. 2) Scan or take a photo of your paper(s) and submit it on Canvas.
**Problem 10.31:**

**Objective:** Determine the moment created by the weight of the suspended sign about point \( O \).

**Specifications:**
- The sign is 2 mm thick and is made of aluminum.

**Diagram Description:**
The provided diagram illustrates the positioning and dimensions of the sign and its support system. 

- The support is an L-shaped structure.
- The vertical part of the support is 8 meters in height from point \( O \) (which is the base or pivot point).
- The horizontal part of the support extends 4 meters to the right from the top of the vertical part.
- The sign itself hangs from the end of this horizontal extension and has dimensions of 2 meters in horizontal length and 1 meter in height.

The aim is to calculate the moment (or torque) created around point \( O \) by the weight of the sign.
Transcribed Image Text:**Problem 10.31:** **Objective:** Determine the moment created by the weight of the suspended sign about point \( O \). **Specifications:** - The sign is 2 mm thick and is made of aluminum. **Diagram Description:** The provided diagram illustrates the positioning and dimensions of the sign and its support system. - The support is an L-shaped structure. - The vertical part of the support is 8 meters in height from point \( O \) (which is the base or pivot point). - The horizontal part of the support extends 4 meters to the right from the top of the vertical part. - The sign itself hangs from the end of this horizontal extension and has dimensions of 2 meters in horizontal length and 1 meter in height. The aim is to calculate the moment (or torque) created around point \( O \) by the weight of the sign.
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