8000 lb D tur 4000 lb B 5000 lb H 9ft 9ft 9 ft 9ft 9ft-9ft 12 ft
Elements Of Electromagnetics
7th Edition
ISBN:9780190698614
Author:Sadiku, Matthew N. O.
Publisher:Sadiku, Matthew N. O.
ChapterMA: Math Assessment
Section: Chapter Questions
Problem 1.1MA
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find forces KJ, CD, CJ, and DJ
![The image depicts a truss bridge with labeled points and loads applied at specific locations. The bridge is structured using interconnected members forming triangular shapes, which is a common design for truss systems to distribute weight efficiently.
### Description of the Truss Structure:
- **Points and Members:**
- The truss spans from point A on the left to point G on the right.
- The horizontal members AB, BC, CD, DE, EF, and FG are on the top.
- The bottom members are designated as AL, LK, KJ, JI, IH, and HG.
- Vertical and diagonal members, like BL, CL, CK, DH, EJ, FI, and others, connect the top and bottom components, creating triangular formations.
- **Loads Applied:**
- A load of 4000 lb is applied at point B.
- A load of 8000 lb is at point C.
- A load of 5000 lb is at point F.
- **Dimensions:**
- Each segment of the bridge spans 9 feet horizontally (e.g., between A and L, L and K, etc.).
- The total horizontal length of the truss is composed of six equal sections, each 9 feet, totaling 54 feet.
- The truss has a vertical height of 12 feet between the top chords (points like B, C, and F) and the bottom at point H.
### Truss Design Explanation:
The truss uses a common design seen in engineering to efficiently distribute the loads applied to it. The triangular formations help in transferring the forces through both tension and compression, enhancing the structure's stability and strength.
This kind of truss system is widely utilized in bridges, roofs, and various architectural structures due to its efficiency in handling large spans and significant loads while minimizing material usage.](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2F4acd69e4-ff3f-440d-b60a-864d20e30666%2F7d89ff99-e606-45c0-b5d8-beb01f729893%2Fwrihy2k_processed.png&w=3840&q=75)
Transcribed Image Text:The image depicts a truss bridge with labeled points and loads applied at specific locations. The bridge is structured using interconnected members forming triangular shapes, which is a common design for truss systems to distribute weight efficiently.
### Description of the Truss Structure:
- **Points and Members:**
- The truss spans from point A on the left to point G on the right.
- The horizontal members AB, BC, CD, DE, EF, and FG are on the top.
- The bottom members are designated as AL, LK, KJ, JI, IH, and HG.
- Vertical and diagonal members, like BL, CL, CK, DH, EJ, FI, and others, connect the top and bottom components, creating triangular formations.
- **Loads Applied:**
- A load of 4000 lb is applied at point B.
- A load of 8000 lb is at point C.
- A load of 5000 lb is at point F.
- **Dimensions:**
- Each segment of the bridge spans 9 feet horizontally (e.g., between A and L, L and K, etc.).
- The total horizontal length of the truss is composed of six equal sections, each 9 feet, totaling 54 feet.
- The truss has a vertical height of 12 feet between the top chords (points like B, C, and F) and the bottom at point H.
### Truss Design Explanation:
The truss uses a common design seen in engineering to efficiently distribute the loads applied to it. The triangular formations help in transferring the forces through both tension and compression, enhancing the structure's stability and strength.
This kind of truss system is widely utilized in bridges, roofs, and various architectural structures due to its efficiency in handling large spans and significant loads while minimizing material usage.
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