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SFD and BMD for Simply Supported Beam with Concentrated Load SFD and BMD Tutorial 4, Strength of Materials Video Lecture - Mechanical Engineering

FAQs on SFD and BMD for Simply Supported Beam with Concentrated Load SFD and BMD Tutorial 4, Strength of Materials Video Lecture - Mechanical Engineering

1. What is SFD and BMD in strength of materials?
Ans. SFD stands for Shear Force Diagram and BMD stands for Bending Moment Diagram. In strength of materials, SFD and BMD are graphical representations of the variation of shear force and bending moment along the length of a simply supported beam subjected to various loads.
2. How do you determine the SFD and BMD for a simply supported beam with a concentrated load?
Ans. To determine the SFD and BMD for a simply supported beam with a concentrated load, follow these steps: 1. Calculate the reactions at the supports using equilibrium equations. 2. Draw the shear force diagram by starting from one end of the beam and considering the sign convention for shear forces. 3. Plot the bending moment diagram by integrating the shear force diagram.
3. What does a positive shear force indicate in an SFD for a simply supported beam?
Ans. A positive shear force in an SFD for a simply supported beam indicates that the forces on the left side of the beam are greater than the forces on the right side. It implies that the beam is experiencing upward forces on the left side and downward forces on the right side.
4. How can we determine the maximum bending moment in a BMD for a simply supported beam?
Ans. The maximum bending moment in a BMD for a simply supported beam can be determined by finding the point where the shear force changes its sign. This point indicates the location of maximum bending moment. The magnitude of the maximum bending moment can be calculated by evaluating the bending moment equation at that point.
5. What does a negative bending moment indicate in a BMD for a simply supported beam?
Ans. A negative bending moment in a BMD for a simply supported beam indicates that the beam is experiencing compression on the top side and tension on the bottom side. It implies that the beam is bending in a concave upward shape.
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