Solutions must be based solely on the method of joints. 1. The suspended object has weight W. Both W and the dimension d are given. Member BG is a cable. What is the force in member CF? |G B. W

Engineering Fundamentals: An Introduction to Engineering (MindTap Course List)
5th Edition
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Author:Saeed Moaveni
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Chapter12: Electric Current And Related Variables In Engineering
Section12.2: Electrical Circuits And Components
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Please including drawings. Use joint method

**Text Transcription**

You must use the Homework Procedure for this assignment. Solutions must be based solely on the method of joints.

1. The suspended object has weight \( W \). Both \( W \) and the dimension \( d \) are given. Member \( BG \) is a cable. What is the force in member \( CF \)?

**Diagram Explanation**

The diagram is a structural truss with several members and a suspended weight. Key components are labeled with points A, B, C, D, E, F, and G. 

- The truss is supported at points A and G.
- Member \( BG \) is indicated as a cable.
- The suspended weight \( W \) is hanging from point D.
- Dimensions are marked as \( d \), showing distances between specific points:
  - \( BD \), \( CD \), and \( BF \) measure \( d \).
  - \( AF \) is \( 2d \).
- The goal is to find the force in member \( CF \) using the method of joints.
Transcribed Image Text:**Text Transcription** You must use the Homework Procedure for this assignment. Solutions must be based solely on the method of joints. 1. The suspended object has weight \( W \). Both \( W \) and the dimension \( d \) are given. Member \( BG \) is a cable. What is the force in member \( CF \)? **Diagram Explanation** The diagram is a structural truss with several members and a suspended weight. Key components are labeled with points A, B, C, D, E, F, and G. - The truss is supported at points A and G. - Member \( BG \) is indicated as a cable. - The suspended weight \( W \) is hanging from point D. - Dimensions are marked as \( d \), showing distances between specific points: - \( BD \), \( CD \), and \( BF \) measure \( d \). - \( AF \) is \( 2d \). - The goal is to find the force in member \( CF \) using the method of joints.
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