3: Calculate the forces in members CD, HI, and CJ of the truss shown below. Clearly indicate if each of the three members is in tension or compression. K H G 4 ft ID E F -3 ft-3 ft--3 ft--3 ft-- 3 ft- 1500 lb 1500 lb 1500 lb 1500 lb 1500 lb

Elements Of Electromagnetics
7th Edition
ISBN:9780190698614
Author:Sadiku, Matthew N. O.
Publisher:Sadiku, Matthew N. O.
ChapterMA: Math Assessment
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**Problem 3: Analysis of Forces in Truss Members**

Objective: Calculate the forces in members CD, HI, and CJ of the truss depicted above. Determine whether each of the three members is in tension or compression.

**Description of the Truss:**

The truss structure is supported at points A and G. It consists of horizontal, vertical, and diagonal members labeled accordingly from left to right as ABCDEF along the base, and KGJIHE along the top chord.

- **Truss Member Measurements:**
  - Distance between vertical members along the base (AB = BC = CD = DE = EF) is 3 ft.
  - The height of the truss from base to top (AK or HI or any vertical member) is 4 ft.

- **Loads:**
  - Vertical loads of 1500 lb each are applied downward at points B, C, D, E, and F.

**Task:**

- Calculate the forces in the members CD, HI, and CJ.
- Indicate whether each of these members is in tension (being pulled) or compression (being pushed).

This problem involves the application of static equilibrium equations and methods such as joint resolution, method of sections, or graphical solution techniques to determine the internal forces within specified members of the truss.
Transcribed Image Text:**Problem 3: Analysis of Forces in Truss Members** Objective: Calculate the forces in members CD, HI, and CJ of the truss depicted above. Determine whether each of the three members is in tension or compression. **Description of the Truss:** The truss structure is supported at points A and G. It consists of horizontal, vertical, and diagonal members labeled accordingly from left to right as ABCDEF along the base, and KGJIHE along the top chord. - **Truss Member Measurements:** - Distance between vertical members along the base (AB = BC = CD = DE = EF) is 3 ft. - The height of the truss from base to top (AK or HI or any vertical member) is 4 ft. - **Loads:** - Vertical loads of 1500 lb each are applied downward at points B, C, D, E, and F. **Task:** - Calculate the forces in the members CD, HI, and CJ. - Indicate whether each of these members is in tension (being pulled) or compression (being pushed). This problem involves the application of static equilibrium equations and methods such as joint resolution, method of sections, or graphical solution techniques to determine the internal forces within specified members of the truss.
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