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The maximum deflection of simply supported beam occurs at zero
  • a)
    bending moment location
  • b)
    shear force location
  • c)
    slope location
  • d)
    shear force location and also zero bending moment location
Correct answer is option 'C'. Can you explain this answer?
Most Upvoted Answer
The maximum deflection of simply supported beam occurs at zeroa)bendin...
Explanation:

- Simply supported beam is a type of beam that is supported at two ends and free to rotate at each end.
- When a load is applied on the beam, it causes bending and deflection in the beam.
- The maximum deflection in a simply supported beam occurs at the mid-span of the beam.
- The slope of the beam at the mid-span is zero, which means that the beam is neither rising nor falling at that point.
- Therefore, the correct option is C, which states that the maximum deflection occurs at the slope location.
- The bending moment and shear force are related to the stress and strain in the beam, but they do not directly affect the deflection of the beam.
- However, the maximum bending moment and shear force occur at the supports of the beam, where the beam is fixed and cannot rotate.
- Therefore, the maximum bending moment and shear force occur at the supports, but the maximum deflection occurs at the mid-span of the beam.
- The maximum deflection in a simply supported beam can be calculated using the following formula:

δmax = (5WL^4)/(384EI)

where δmax is the maximum deflection, W is the load applied on the beam, L is the span of the beam, E is the modulus of elasticity of the material of the beam, and I is the moment of inertia of the beam.
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The maximum deflection of simply supported beam occurs at zeroa)bending moment locationb)shear force locationc)slope locationd)shear force location and also zero bending moment locationCorrect answer is option 'C'. Can you explain this answer?
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