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For the frame below, F = 9.9 kips, a = 3 ft, b = 5 ft, and c = 3 ft. Determine the magnitude of the vertical force at A (absolute value). Provide the answer in kips to one decimal place. F A to

For the frame below, F = 9.9 kips, a = 3 ft, b = 5 ft, and c = 3 ft. Determine the magnitude of the vertical force at A (absolute value). Provide the answer in kips to one decimal place. F A to

Structural Analysis
Structural Analysis
6th Edition
ISBN:9781337630931
Author:KASSIMALI, Aslam.
Publisher:KASSIMALI, Aslam.
Chapter2: Loads On Structures
Section: Chapter Questions
Problem 1P
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**Problem Statement:** For the frame below, F = 9.9 kips, a = 3 ft, b = 5 ft, and c = 3 ft. Determine the magnitude of the vertical force at A (absolute value). Provide the answer in kips to one decimal place. **Diagram Explanation:** The diagram shows a frame structure consisting of two main components: 1. **Members:** - A horizontal member connected to point A on the left with a fixed support, and a joint at point B on the right. - A vertical member extends downward from point B with a roller support at the bottom. 2. **Forces and Dimensions:** - Force \( F \) is applied horizontally to the right at the top of the slanted member, above point B. - The left segment from A to the joint shows a dimension of \( c = 3 \) ft. - The right segment displays another \( c = 3 \) ft dimension. - A vertical dimension is shown between horizontal lines, denoting \( a = 3 \) ft and \( b = 5 \) ft. **Objective:** Calculate the vertical force at the fixed support point \( A \) based on the given force \( F \) and dimensions, using static equilibrium principles.
Transcribed Image Text:**Problem Statement:** For the frame below, F = 9.9 kips, a = 3 ft, b = 5 ft, and c = 3 ft. Determine the magnitude of the vertical force at A (absolute value). Provide the answer in kips to one decimal place. **Diagram Explanation:** The diagram shows a frame structure consisting of two main components: 1. **Members:** - A horizontal member connected to point A on the left with a fixed support, and a joint at point B on the right. - A vertical member extends downward from point B with a roller support at the bottom. 2. **Forces and Dimensions:** - Force \( F \) is applied horizontally to the right at the top of the slanted member, above point B. - The left segment from A to the joint shows a dimension of \( c = 3 \) ft. - The right segment displays another \( c = 3 \) ft dimension. - A vertical dimension is shown between horizontal lines, denoting \( a = 3 \) ft and \( b = 5 \) ft. **Objective:** Calculate the vertical force at the fixed support point \( A \) based on the given force \( F \) and dimensions, using static equilibrium principles.
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