Solve for BC, CH, and FH. 3KN 2KH 2.5m 2.5 m 1 2.5m
Chapter2: Loads On Structures
Section: Chapter Questions
Problem 1P
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Use method of sections to solve for BC, CH, and FH.

Transcribed Image Text:**Problem Statement: Solve for BC, CH, and FH.**
**Diagram Description:**
The diagram depicts a structural truss system supported and loaded as follows:
- The truss is horizontally oriented with joints labeled A, B, C, D, E, F, H, and K.
- Joint A is fixed to a wall, and there is a vertical distance of 2 meters from the wall support to joint A.
- The horizontal span is divided into three equal sections, each measuring 2.5 meters.
**Load Distribution:**
- A downward force of 3 kN is applied at joint C.
- An inclined force of 2 kN is applied at joint E, at an angle indicated in the diagram.
**Support System:**
- Joint H is supported on a roller bearing, indicating a vertical reaction force.
- The right end of the truss at point F is supported horizontally by a roller.
**Structural Members:**
- The truss is composed of interconnected members forming a series of triangles: ABC, BCH, CHF, etc.
- The members in question for analysis are BC, CH, and FH.
**Objective:**
- Analyze the truss using static equilibrium equations to solve for the forces in members BC, CH, and FH.
This truss analysis can be approached with methods such as the method of joints or the method of sections, ensuring the sum of forces in both the horizontal and vertical directions, and the sum of moments at any point, are all zero.
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