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Draw the influence lines for (a) the vertical reaction at A, (b) the shear at C, and (c) the moment at C. Use the Müller-Breslau principle.

Draw the influence lines for (a) the vertical reaction at A, (b) the shear at C, and (c) the moment at C. Use the Müller-Breslau principle.

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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Draw the influence lines for (a) the vertical reaction at A, (b) the shear at C, and (c) the moment at C. Use the Müller-Breslau principle.




The image shows a horizontal beam supported by two structures labeled A and B. The beam is divided into sections with the following measurements: - The left section from the end of the beam to support A is 6 feet long. - The middle section between supports A and B is 6 feet long. - The section from support B to the point labeled C is 3 feet. - The final section from point C to the end of the beam is 3 feet. In total, the beam spans 18 feet. Support structures A and B appear to be evenly distributed under the beam, and point C is marked by an arrow indicating its location along the beam. This setup is typically used to analyze forces and moments in structural engineering.
Transcribed Image Text:The image shows a horizontal beam supported by two structures labeled A and B. The beam is divided into sections with the following measurements: - The left section from the end of the beam to support A is 6 feet long. - The middle section between supports A and B is 6 feet long. - The section from support B to the point labeled C is 3 feet. - The final section from point C to the end of the beam is 3 feet. In total, the beam spans 18 feet. Support structures A and B appear to be evenly distributed under the beam, and point C is marked by an arrow indicating its location along the beam. This setup is typically used to analyze forces and moments in structural engineering.
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