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For the beam shown in the figure, draw the following influence lines using Muller- Breslålu principle (a) Reaction at support B (b) Shear force at hinge E (c) Bending moment at fixed end F (d) Shear force just to the left of B A B. HINGE HINGE Ksm * 8m 6m 4m ,4m.

For the beam shown in the figure, draw the following influence lines using Muller- Breslålu principle (a) Reaction at support B (b) Shear force at hinge E (c) Bending moment at fixed end F (d) Shear force just to the left of B A B. HINGE HINGE Ksm * 8m 6m 4m ,4m.

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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**Transcription for Educational Website** Title: Influence Lines for Beam Analysis using the Muller-Breslau Principle **Problem Statement:** For the beam shown in the figure, draw the following influence lines using the Muller-Breslau principle: (a) **Reaction at Support B** (b) **Shear Force at Hinge E** (c) **Bending Moment at Fixed End F** (d) **Shear Force Just to the Left of B** **Diagram Explanation:** The diagram shows a beam structure with several supports and hinges: - The beam begins at point A and ends at point F. - There is a support at point B, marked with a triangular support symbol. - Hinges are located at points C and E. - Another support is present at point D. - The far end, point F, is fixed, indicated by a solid wall symbol. - The segments of the beam between these points are of various lengths: - A to B is 5 meters - B to C is 8 meters - C to D is 6 meters - D to E is 4 meters - E to F is 4 meters This configuration creates a compound beam structure with multiple points of interest for the application of the Muller-Breslau principle, a method used to determine influence lines, which are essential for understanding how moving loads will affect reactions, shear forces, and bending moments within a structure.
Transcribed Image Text:**Transcription for Educational Website** Title: Influence Lines for Beam Analysis using the Muller-Breslau Principle **Problem Statement:** For the beam shown in the figure, draw the following influence lines using the Muller-Breslau principle: (a) **Reaction at Support B** (b) **Shear Force at Hinge E** (c) **Bending Moment at Fixed End F** (d) **Shear Force Just to the Left of B** **Diagram Explanation:** The diagram shows a beam structure with several supports and hinges: - The beam begins at point A and ends at point F. - There is a support at point B, marked with a triangular support symbol. - Hinges are located at points C and E. - Another support is present at point D. - The far end, point F, is fixed, indicated by a solid wall symbol. - The segments of the beam between these points are of various lengths: - A to B is 5 meters - B to C is 8 meters - C to D is 6 meters - D to E is 4 meters - E to F is 4 meters This configuration creates a compound beam structure with multiple points of interest for the application of the Muller-Breslau principle, a method used to determine influence lines, which are essential for understanding how moving loads will affect reactions, shear forces, and bending moments within a structure.
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