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Which of the following primary structure is best for computational purposes?
  • a)
    symmetric
  • b)
    non-symmetric
  • c)
    anti-symmetric
  • d)
    depends upon loads applied
Correct answer is option 'A'. Can you explain this answer?
Verified Answer
Which of the following primary structure is best for computational pur...
Answer: a
Explanation: It is easier to compute solutions for flexibility coefficient matrix in that case.
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Which of the following primary structure is best for computational pur...
Primary Structure for Computational Purposes

Primary structure refers to the load-bearing structural components of a building or structure. The design of primary structure is crucial for computational purposes in order to ensure the safety and stability of the building or structure. There are three types of primary structures: symmetric, non-symmetric, and anti-symmetric.

Symmetric Primary Structure

Symmetric primary structure is the best for computational purposes because it is easier to analyze and design. The load distribution is uniform, which makes it easier to calculate the stresses and strains within the structure. Symmetric primary structure also has a higher degree of symmetry, which makes it more aesthetically pleasing.

Non-Symmetric Primary Structure

Non-symmetric primary structure is more complex and difficult to analyze and design. The load distribution is not uniform, which makes it difficult to calculate the stresses and strains within the structure. Non-symmetric primary structure also has a lower degree of symmetry, which makes it less aesthetically pleasing.

Anti-Symmetric Primary Structure

Anti-symmetric primary structure is similar to non-symmetric primary structure in terms of complexity and difficulty to analyze and design. The load distribution is not uniform, which makes it difficult to calculate the stresses and strains within the structure. Anti-symmetric primary structure also has a lower degree of symmetry, which makes it less aesthetically pleasing.

Conclusion

In conclusion, symmetric primary structure is the best for computational purposes because it is easier to analyze and design. It has a uniform load distribution and a higher degree of symmetry, which makes it more aesthetically pleasing. Non-symmetric and anti-symmetric primary structures are more complex and difficult to analyze and design, and have a lower degree of symmetry.
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Which of the following primary structure is best for computational purposes?a)symmetricb)non-symmetricc)anti-symmetricd)depends upon loads appliedCorrect answer is option 'A'. Can you explain this answer?
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