Determine the reactions at supports. Assume “EI” is constant. Draw the moment diagram. Select the reaction at A as the redundant
Determine the reactions at supports. Assume “EI” is constant. Draw the moment diagram. Select the reaction at A as the redundant
Engineering Fundamentals: An Introduction to Engineering (MindTap Course List)
5th Edition
ISBN:9781305084766
Author:Saeed Moaveni
Publisher:Saeed Moaveni
Chapter12: Electric Current And Related Variables In Engineering
Section12.2: Electrical Circuits And Components
Problem 6BYG
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Determine the reactions at supports. Assume “EI” is constant. Draw the moment diagram. Select the reaction at A as the redundant

Transcribed Image Text:### Structural Diagram Explanation
This diagram illustrates a cantilever beam system with a right-angle connection. The following are key components and dimensions of the system:
- **Points A, B, and C**:
- **A** is the starting point for the horizontal section of the beam.
- **B** is the junction where the horizontal section of the beam transitions to the vertical section.
- **C** is the end point of the vertical section.
- **Beam Sections**:
- The **horizontal beam section** extends from point A to point B with a length of 6 meters.
- The **vertical beam section** extends downward from point B to point C with a length of 4 meters.
- **Applied Loads**:
- A **linearly distributed load** is applied along the horizontal section from A to B.
- The load intensity varies linearly, starting from zero at point A and increasing to 18 kN/m at point B.
### Structural Analysis Considerations
- **Support Conditions**:
- The structure is fixed at points A and C, meaning there are supports preventing translation and rotation, providing stability to the system.
- **Load Distribution**:
- The linearly increasing distributed load results in varying moments and shear forces along the horizontal beam, requiring careful analysis to ensure structural integrity.
Understanding how these components and loads interact is crucial for structural analysis and design, ensuring that the beam system can withstand applied forces without failure.
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Step 1: Introducing given data
VIEWStep 2: Calculation of reactions for redundant frame
VIEWStep 3: Calculation of reaction for Ay = 1 kN
VIEWStep 4: Calculate moment equations M & m
VIEWStep 5: Calculate deflection at A
VIEWStep 6: Calculate reactions of frame
VIEWStep 7: Calculate bending moments
VIEWStep 8: Draw Bending moment diagram
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