Consider the beam shown in (Figure 1). Suppose that 12 kN/m. Figure B ܝܐ 60⁰ 6 m W 1 of 1 60 kN-m

Engineering Fundamentals: An Introduction to Engineering (MindTap Course List)
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Chapter10: Force And Force-related Variables In Engineering
Section: Chapter Questions
Problem 28P
Question
A. Determine the x and y component of reaction at A. B. Determine the x and y component of reaction at C
**Beam Analysis Exercise**

**Problem Statement:**

Consider the beam shown in Figure 1. Suppose that \( w = 12 \, \text{kN/m} \).

**Figure Description:**

The diagram depicts a beam supported at two points: B (the base) and C (roller support). The beam is horizontally aligned with a length of 6 meters from point B to C. A uniformly distributed load is applied to the beam with an intensity of \( w = 12 \, \text{kN/m} \).

- **Supports:**
  - **Point A:** The beam is supported by a diagonal rod making a 60° angle with the beam.
  - **Point B:** The beam is fixed at the base.
  - **Point C:** There is a 60 kN·m clockwise moment applied at support C.

- **Coordinates:**
  - The horizontal coordinate is labeled as \( x \), and the vertical is \( y \).

This setup will allow for the analysis of forces and moments experienced by the beam due to the applied load and constraints.
Transcribed Image Text:**Beam Analysis Exercise** **Problem Statement:** Consider the beam shown in Figure 1. Suppose that \( w = 12 \, \text{kN/m} \). **Figure Description:** The diagram depicts a beam supported at two points: B (the base) and C (roller support). The beam is horizontally aligned with a length of 6 meters from point B to C. A uniformly distributed load is applied to the beam with an intensity of \( w = 12 \, \text{kN/m} \). - **Supports:** - **Point A:** The beam is supported by a diagonal rod making a 60° angle with the beam. - **Point B:** The beam is fixed at the base. - **Point C:** There is a 60 kN·m clockwise moment applied at support C. - **Coordinates:** - The horizontal coordinate is labeled as \( x \), and the vertical is \( y \). This setup will allow for the analysis of forces and moments experienced by the beam due to the applied load and constraints.
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