Determine all member forces in the truss. Show all work. 1.6 kips В C 4 ft A 6 ft- 3 ft –
Determine all member forces in the truss. Show all work. 1.6 kips В C 4 ft A 6 ft- 3 ft –
Chapter2: Loads On Structures
Section: Chapter Questions
Problem 1P
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
Transcribed Image Text:**Title: Analyzing Forces in a Truss Structure**
**Objective:** Determine all member forces in the truss and provide a comprehensive solution.
**Truss Description:**
The truss is a structural framework composed of triangles. This specific truss consists of four nodes (A, B, C, and D) and five members (AB, AC, BD, BC, and CD).
**Dimensions and Load:**
- The horizontal member AD is 9 feet long, divided into two parts: 6 feet from A to D and 3 feet from D to C.
- The vertical height from A to B is 4 feet.
- A downward external force of 1.6 kips is applied at point C.
**Support Details:**
- Points A and D are supported by a horizontal base, depicted in blue, indicating the weight is transferred to the supports.
**Analysis Method:**
We'll apply static equilibrium conditions to determine the unknown forces. Equilibrium ensures:
1. The sum of horizontal forces is zero.
2. The sum of vertical forces is zero.
3. The sum of moments around any point is zero.
By resolving the forces in each member and considering the external load, the force in every member can be calculated, showing if they are in tension or compression.
**Note:** Use methods such as the method of joints or the method of sections to solve for individual member forces. Calculations should include relevant diagrams and equations to demonstrate each step clearly.
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