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At the neutral axis of simply beam, there is
  • a)
    maximum tensile stress
  • b)
    maximum compressive stress
  • c)
    zero bending stress
  • d)
    stress developed which depends upon type of loading
Correct answer is option 'C'. Can you explain this answer?
Verified Answer
At the neutral axis of simply beam, there isa)maximum tensile stressb)...
Bending stress,

where y is the distance of any fibre from the neutral axis.
For the neutral axis, y = 0, ∴ σ = 0
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Most Upvoted Answer
At the neutral axis of simply beam, there isa)maximum tensile stressb)...
Neutral Axis in a Simply Supported Beam
In a simply supported beam, the neutral axis is a line that experiences zero bending stress. This is a critical concept in understanding the behavior of beams under loading conditions.

Explanation:
- Definition: The neutral axis is a line that runs through the cross-section of the beam where the stress is zero. It separates the beam into two regions: the compression zone (above the neutral axis) and the tension zone (below the neutral axis).
- Bending Stress: When a beam is subjected to bending, tensile and compressive stresses develop in the material. These stresses vary along the cross-section of the beam, reaching maximum values at the extreme fibers (top and bottom) and decreasing towards the neutral axis.
- Location of Neutral Axis: The neutral axis is located at the centroid of the cross-section of the beam. It is the line that experiences zero strain, which results in zero stress at that point.
- Maximum Stresses: The maximum tensile stress occurs at the extreme bottom fiber of the beam (farthest from the neutral axis), while the maximum compressive stress occurs at the extreme top fiber of the beam. The stresses decrease linearly from these extreme fibers towards the neutral axis.
- Importance: Understanding the location and significance of the neutral axis is crucial in designing beams to ensure that they can withstand the expected loads without failure. By knowing the position of the neutral axis, engineers can calculate the distribution of stresses and design beams that are structurally sound.
Therefore, at the neutral axis of a simply supported beam, the bending stress is zero, making it a critical point in analyzing beam behavior under loading conditions.
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At the neutral axis of simply beam, there isa)maximum tensile stressb)maximum compressive stressc)zero bending stressd)stress developed which depends upon type of loadingCorrect answer is option 'C'. Can you explain this answer?
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