A) Draw the free body diagram of Joint C. B) Use the joint method to solve for the forces in truss members AC and BC. a = 4m, P = 3.0 kN C) Draw the free body diagram of Joint B. D) Solve for the force in AB. 20° P A 30⁰ 60⁰

Elements Of Electromagnetics
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The image presents a problem involving a truss structure and consists of the following components:

**Text Instructions:**

A) Draw the free body diagram of Joint C.

B) Use the joint method to solve for the forces in truss members AC and BC.
   - a = 4 m, P = 3.0 kN

C) Draw the free body diagram of Joint B.

D) Solve for the force in AB.

**Diagram Explanation:**

The diagram shows a truss with three joints (A, B, C). It includes:

- A vertical segment AC inclined at a 30° angle with the vertical.
- A horizontal segment BC, connected at a 60° angle with segment AC.
- The horizontal distance from A to B is shown as \(a = 4 \, \text{m}\).
- A force \(P = 3.0 \, \text{kN}\) is applied at joint C, directed 20° below the horizontal.
- Support reactions are depicted at joints A and B, indicating pin supports capable of resisting both vertical and horizontal forces.

This setup asks for solving through static equilibrium methods, specifically focusing on free body diagrams and joint analysis to find the forces in the truss members.
Transcribed Image Text:The image presents a problem involving a truss structure and consists of the following components: **Text Instructions:** A) Draw the free body diagram of Joint C. B) Use the joint method to solve for the forces in truss members AC and BC. - a = 4 m, P = 3.0 kN C) Draw the free body diagram of Joint B. D) Solve for the force in AB. **Diagram Explanation:** The diagram shows a truss with three joints (A, B, C). It includes: - A vertical segment AC inclined at a 30° angle with the vertical. - A horizontal segment BC, connected at a 60° angle with segment AC. - The horizontal distance from A to B is shown as \(a = 4 \, \text{m}\). - A force \(P = 3.0 \, \text{kN}\) is applied at joint C, directed 20° below the horizontal. - Support reactions are depicted at joints A and B, indicating pin supports capable of resisting both vertical and horizontal forces. This setup asks for solving through static equilibrium methods, specifically focusing on free body diagrams and joint analysis to find the forces in the truss members.
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