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A beam AB is loaded as shown in the figure. 300 lb/ft B C D - 4 ft- 2 ft 2 ft 300 lb Determine the magnitude and location of the maximum absolute value of the bending moment.

A beam AB is loaded as shown in the figure. 300 lb/ft B C D - 4 ft- 2 ft 2 ft 300 lb Determine the magnitude and location of the maximum absolute value of the bending moment.

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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A beam \( AB \) is loaded as shown in the figure. **Figure Description:** The diagram depicts a beam \( AB \) subjected to various loads. The beam is supported at two points: \( A \) on the left with a pin support and \( B \) on the right with a roller support. - **Distributed Load:** - A uniform distributed load of 300 lb/ft spans along the top of the beam from point \( A \) to a point before \( B \). - **Point Load:** - A 300 lb point load acts downward at point \( D \), which is 6 feet from \( A \) and 2 feet from \( C \). - **Dimensions:** - The beam spans a total of 8 feet. - \( A \) to \( D \) is 4 feet. - \( D \) to \( C \) is 2 feet. - \( C \) to \( B \) is 2 feet. **Problem Statement:** Determine the magnitude and location of the maximum absolute value of the bending moment.
Transcribed Image Text:A beam \( AB \) is loaded as shown in the figure. **Figure Description:** The diagram depicts a beam \( AB \) subjected to various loads. The beam is supported at two points: \( A \) on the left with a pin support and \( B \) on the right with a roller support. - **Distributed Load:** - A uniform distributed load of 300 lb/ft spans along the top of the beam from point \( A \) to a point before \( B \). - **Point Load:** - A 300 lb point load acts downward at point \( D \), which is 6 feet from \( A \) and 2 feet from \( C \). - **Dimensions:** - The beam spans a total of 8 feet. - \( A \) to \( D \) is 4 feet. - \( D \) to \( C \) is 2 feet. - \( C \) to \( B \) is 2 feet. **Problem Statement:** Determine the magnitude and location of the maximum absolute value of the bending moment.
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