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Shear force at any point of the beam is the algebraic sum of
  • a)
    All vertical forces
  • b)
    All horizontal forces
  • c)
    Forces on either side of the point
  • d)
    Moment of forces on either side of the point
Correct answer is option 'C'. Can you explain this answer?
Verified Answer
Shear force at any point of the beam is the algebraic sum ofa)All vert...
At any x-section of a beam, the shear force ‘F' is the algebraic sum of all the lateral components of the forces acting on either side of the x-section.
Bending moment is the algebraic sum of the moments about an x-section of all the forces acting on either side of the section.
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Most Upvoted Answer
Shear force at any point of the beam is the algebraic sum ofa)All vert...


Shear Force Calculation in Beams:

In order to understand why the correct answer is option 'C', it is important to know how shear force is calculated in beams.

Definition of Shear Force:
Shear force at any point of a beam is the algebraic sum of the forces on either side of that point.

Explanation:
- Shear force is the force that acts parallel to the cross-section of the beam.
- When analyzing a beam, we consider a section at a particular point.
- To calculate the shear force at that point, we need to consider all the forces acting on either side of the section.
- By taking the sum of all these forces, we can determine the shear force at that specific point.

Importance of Considering Forces on Either Side:
- Shear force is a result of the distribution of forces along the beam's length.
- It is crucial to consider the forces on both sides of the point to accurately determine the shear force at that location.
- Neglecting any forces on one side would lead to an incorrect calculation of the shear force.

Therefore, the correct way to calculate the shear force at any point in a beam is by considering all the forces on either side of that point, making option 'C' the correct answer.
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Shear force at any point of the beam is the algebraic sum ofa)All vertical forcesb)All horizontal forcesc)Forces on either side of the pointd)Moment of forces on either side of the pointCorrect answer is option 'C'. Can you explain this answer?
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