With the following modifications: Change the first 3m length to 5m (the second 3m length stays the same)

Elements Of Electromagnetics
7th Edition
ISBN:9780190698614
Author:Sadiku, Matthew N. O.
Publisher:Sadiku, Matthew N. O.
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With the following modifications: Change the first 3m length to 5m (the second 3m length stays the same)
**Title:** Determine the Reactions at the Supports

**Problem Statement 5-11:**  
Determine the reactions at the supports.

**Diagram Description:**  
The diagram shows a beam supported at two points: A and B. The beam is subjected to a uniformly distributed load of 400 N/m across its entire length of 6 meters. The beam is divided into two sections of equal length (3 meters each).

- **Support A** is located on the left side and seems to be positioned on inclined ground with a 3:4:5 slope.
- **Support B** is on the right side, providing vertical support.

**Load Details:**
- The distributed load is applied downward across the entire 6 meters of the beam, with arrows indicating the direction and uniformity of the load.

**Objective:**  
Calculate the reactions at supports A and B to ensure equilibrium of the beam under the applied load.

**Note:**  
For proper analysis of the beam, consider using static equilibrium equations to find the reactions.
Transcribed Image Text:**Title:** Determine the Reactions at the Supports **Problem Statement 5-11:** Determine the reactions at the supports. **Diagram Description:** The diagram shows a beam supported at two points: A and B. The beam is subjected to a uniformly distributed load of 400 N/m across its entire length of 6 meters. The beam is divided into two sections of equal length (3 meters each). - **Support A** is located on the left side and seems to be positioned on inclined ground with a 3:4:5 slope. - **Support B** is on the right side, providing vertical support. **Load Details:** - The distributed load is applied downward across the entire 6 meters of the beam, with arrows indicating the direction and uniformity of the load. **Objective:** Calculate the reactions at supports A and B to ensure equilibrium of the beam under the applied load. **Note:** For proper analysis of the beam, consider using static equilibrium equations to find the reactions.
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