Mechanical Engineering Exam > Mechanical Engineering Videos > Topper Handwritten Notes & Videos for GATE ME > SFD & BMD for Overhanging Beam with UDL & Point Load
SFD & BMD for Overhanging Beam with UDL & Point Load Video Lecture | Topper Handwritten Notes & Videos for GATE ME - Mechanical Engineering
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FAQs on SFD & BMD for Overhanging Beam with UDL & Point Load Video Lecture - Topper Handwritten Notes & Videos for GATE ME - Mechanical Engineering
| 1. What is an overhanging beam? |  |
Ans. An overhanging beam is a type of beam that extends beyond its supports on one or both ends. It creates an overhang or cantilever section, which can be subjected to additional loads or forces.
| 2. What is a UDL (Uniformly Distributed Load)? | |
Ans. A UDL, or Uniformly Distributed Load, refers to a load that is evenly distributed along the length of a beam. It is represented by a constant load per unit length, such as pounds per foot or Newtons per meter.
| 3. What is a point load? | |
Ans. A point load is a concentrated load applied at a specific point or location on a beam. It is usually represented by a single force acting at a particular position, such as pounds or Newtons.
| 4. How do you calculate the shear force diagram (SFD) for an overhanging beam with UDL and point load? | |
Ans. To calculate the shear force diagram (SFD) for an overhanging beam with UDL and point load, you need to consider the distribution of the UDL along the length of the beam, the magnitude and position of the point load, and the reactions at the supports. By summing the forces in the vertical direction, you can determine the shear force at different sections of the beam.
| 5. How do you calculate the bending moment diagram (BMD) for an overhanging beam with UDL and point load? | |
Ans. To calculate the bending moment diagram (BMD) for an overhanging beam with UDL and point load, you need to determine the reactions at the supports, consider the distribution of the UDL along the length of the beam, and account for the moment caused by the point load. By summing the moments about a particular point, you can determine the bending moment at different sections of the beam.
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