Calculation of Limit of Eccentricity: Problem 2 - Direct and Bending Stresses | Summary and Q&A

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May 11, 2021
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Calculation of Limit of Eccentricity: Problem 2 - Direct and Bending Stresses

TL;DR

Calculate the limit of eccentricity for a circular section with a diameter of 50mm, resulting in an eccentricity of 6.25mm.

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Key Insights

  • ⛔ The limit of eccentricity is important in ensuring the stability and integrity of circular sections.
  • ⛔ The no tension condition is applied to determine the limit of eccentricity.
  • ⛔ The section modulus and area are used to calculate the limit of eccentricity.
  • ❣️ Circular sections have equal values of limit of eccentricity in the x and y directions.
  • ⛔ The limit of eccentricity determines the load placement for compression-only conditions.
  • 💯 The limit of eccentricity is represented by the core of a section, which is a circle with a radius equal to the eccentricity value.
  • ⛔ The diameter of the circular section directly affects the value of the limit of eccentricity.

Transcript

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Questions & Answers

Q: What is the limit of eccentricity for a circular section with a diameter of 50mm?

The limit of eccentricity is calculated as 6.25mm for both the x and y directions.

Q: How is the limit of eccentricity determined for circular sections?

The limit of eccentricity is determined by finding the section modulus and area of the circular section and applying the no tension condition.

Q: What is the significance of the limit of eccentricity?

The limit of eccentricity represents the distance from the center of a circular section where a load can be placed without causing tension, resulting in a fixed section.

Q: How is the section modulus of a circular section calculated?

The section modulus for a circular section is calculated as pi/32 times the cube of the diameter.

Summary & Key Takeaways

  • The problem involves calculating the limit of eccentricity for a circular section with a diameter of 50mm.

  • The limit of eccentricity is determined based on the no tension condition in the section.

  • The solution involves finding the section modulus and area of the circular section to calculate the eccentricity.

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