D L ft 60° 60 30° 30 E L f- L ft In the figure, L = 10, P1 = 750 lb, and P2 = 620 lb. Compute the member forces listed below. In each case, tension is positive and compression is negative. [Hint: To find the distance from A to B, you could use the law of sines in triangle ABF. Or, you could first find the distance from C to B in the triangle BCE, which has a right angle at C.]

Elements Of Electromagnetics
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Author:Sadiku, Matthew N. O.
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ChapterMA: Math Assessment
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In the figure, \( L = 10 \), \( P_1 = 750 \, \text{lb} \), and \( P_2 = 620 \, \text{lb} \). Compute the member forces listed below. In each case, tension is positive and compression is negative. [Hint: To find the distance from \( A \) to \( B \), you could use the law of sines in triangle \( ABF \). Or, you could first find the distance from \( C \) to \( B \) in the triangle \( BCE \), which has a right angle at \( C \).]

**Diagram Explanation:**

The diagram illustrates a truss structure with various forces and angles labeled. The structure is symmetric with the following details:

- **Points**: A, B, C, D, E, and F indicate key joint locations within the structure.
- **Forces**: 
  - \( P_1 \) acts downward at point \( C \).
  - \( P_2 \) acts horizontally to the left at point \( B \).
- **Members**: 
  - The truss consists of several members forming triangles such as \( ABF \), \( CBF \), and \( CDF \).
- **Angles**: 
  - Two 60° angles are formed between the horizontal beam and members \( BF \) and \( DF \), and a 30° angle between the same beam and members \( BE \) and \( DE \).
- **Measurements**: 
  - Each horizontal section of the truss measures \( L \) feet.
Transcribed Image Text:In the figure, \( L = 10 \), \( P_1 = 750 \, \text{lb} \), and \( P_2 = 620 \, \text{lb} \). Compute the member forces listed below. In each case, tension is positive and compression is negative. [Hint: To find the distance from \( A \) to \( B \), you could use the law of sines in triangle \( ABF \). Or, you could first find the distance from \( C \) to \( B \) in the triangle \( BCE \), which has a right angle at \( C \).] **Diagram Explanation:** The diagram illustrates a truss structure with various forces and angles labeled. The structure is symmetric with the following details: - **Points**: A, B, C, D, E, and F indicate key joint locations within the structure. - **Forces**: - \( P_1 \) acts downward at point \( C \). - \( P_2 \) acts horizontally to the left at point \( B \). - **Members**: - The truss consists of several members forming triangles such as \( ABF \), \( CBF \), and \( CDF \). - **Angles**: - Two 60° angles are formed between the horizontal beam and members \( BF \) and \( DF \), and a 30° angle between the same beam and members \( BE \) and \( DE \). - **Measurements**: - Each horizontal section of the truss measures \( L \) feet.
**Part A:**

**Description**

What is the force in member *DE*?  
(include units with answer)

---

**Part B:**

**Description**

What is the force in member *EF*?  
(include units with answer)

---
Transcribed Image Text:**Part A:** **Description** What is the force in member *DE*? (include units with answer) --- **Part B:** **Description** What is the force in member *EF*? (include units with answer) ---
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