Figure 3 represents a cantilever beam A, B, C, D, E clamped at point E and carrying various types of loads. A load of 10 kN as shown, is applied on the beam through a vertical lever DF of 1 m length rigidly attached to the beam. F 10 kN 60 4 kN 4 kN/m A 8 kN C 1 m D E 2 m 1m 1 m Determine and show the directions of all support reactions at point E Using the left free-end A as the origin of the horizontal coordinate of the sections, establish the equations for shear force (SF) and bending moment (BM) acting in each cross-section of the beam. Equations must be worked out and finalized to their standard forms. Plot the SF and BM diagrams for each cross-section of the beam. Each part of the diagrams must be supported by established SF and BM equations. A deviation from the correct relative layout of the configuration of the beam, SF and BM diagrams will be penalized. 1 m
Figure 3 represents a cantilever beam A, B, C, D, E clamped at point E and carrying various types of loads. A load of 10 kN as shown, is applied on the beam through a vertical lever DF of 1 m length rigidly attached to the beam. F 10 kN 60 4 kN 4 kN/m A 8 kN C 1 m D E 2 m 1m 1 m Determine and show the directions of all support reactions at point E Using the left free-end A as the origin of the horizontal coordinate of the sections, establish the equations for shear force (SF) and bending moment (BM) acting in each cross-section of the beam. Equations must be worked out and finalized to their standard forms. Plot the SF and BM diagrams for each cross-section of the beam. Each part of the diagrams must be supported by established SF and BM equations. A deviation from the correct relative layout of the configuration of the beam, SF and BM diagrams will be penalized. 1 m
Mechanics of Materials (MindTap Course List)
9th Edition
ISBN:9781337093347
Author:Barry J. Goodno, James M. Gere
Publisher:Barry J. Goodno, James M. Gere
Chapter10: Statically Indeterminate Beams
Section: Chapter Questions
Problem 10.4.3P: A fixed-end beam AB supports a uniform load of intensity q = 75 lb/ft acting over part of the span....
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