*6-76. Determine the horizontal and vertical components of force which the pins at A and B exert on the frame. 2m 400 N/m T. D 1.5 m E 3 m 3m 1.5 m

Structural Analysis
6th Edition
ISBN:9781337630931
Author:KASSIMALI, Aslam.
Publisher:KASSIMALI, Aslam.
Chapter2: Loads On Structures
Section: Chapter Questions
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**Problem 6-76: Determining Forces on a Frame**

**Objective:**
To determine the horizontal and vertical components of force which the pins at points A and B exert on the frame.

**Diagram Explanation:**
The diagram depicts a frame subjected to a uniformly distributed load of 400 N/m over a horizontal span of 2 meters. 

- The frame consists of a vertical member on the left connected to a vertical member on the right, spanning a height of 3 meters each.
- The frame is pinned at points A and B, situated 1.5 meters above the base.
- There are additional members forming a truss-like structure within the frame:
  - Member DC is horizontal, measuring 2 meters at the top.
  - Members DE, CF, and EF form a triangular structure, providing stability.
- The dimensions provided are 3 meters for vertical members and 1.5 meters from the base to the pins A and B.

**Load Details:**
- The load is applied horizontally from the top of the left member over a distance of 2 meters.
- The load intensity is 400 N/m.

In solving this problem, one would typically use principles of static equilibrium and truss analysis to find the reactions at pins A and B and determine the force components they exert on the frame.
Transcribed Image Text:**Problem 6-76: Determining Forces on a Frame** **Objective:** To determine the horizontal and vertical components of force which the pins at points A and B exert on the frame. **Diagram Explanation:** The diagram depicts a frame subjected to a uniformly distributed load of 400 N/m over a horizontal span of 2 meters. - The frame consists of a vertical member on the left connected to a vertical member on the right, spanning a height of 3 meters each. - The frame is pinned at points A and B, situated 1.5 meters above the base. - There are additional members forming a truss-like structure within the frame: - Member DC is horizontal, measuring 2 meters at the top. - Members DE, CF, and EF form a triangular structure, providing stability. - The dimensions provided are 3 meters for vertical members and 1.5 meters from the base to the pins A and B. **Load Details:** - The load is applied horizontally from the top of the left member over a distance of 2 meters. - The load intensity is 400 N/m. In solving this problem, one would typically use principles of static equilibrium and truss analysis to find the reactions at pins A and B and determine the force components they exert on the frame.
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