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The buckling load for a given column depends upon
- a)area of cross-section of the column
- b)length and least radius of gyration of the column
- c)modulus of elasticity for the material of the column
- d)all of the above
Correct answer is option 'D'. Can you explain this answer?
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The buckling load for a given column depends upona)area of cross-secti...
Buckling Load of a Column
The buckling load is the maximum load that a column can withstand before it buckles. The buckling load is dependent on various factors, which are discussed below.
Area of Cross-Section
The area of cross-section of the column is a crucial factor in determining the buckling load. The larger the cross-sectional area, the more load the column can withstand. The cross-sectional area is directly proportional to the buckling load.
Length and Least Radius of Gyration
The length and the least radius of gyration of the column also play a significant role in determining the buckling load. The radius of gyration is a measure of how centrally the area of cross-section is distributed about the axis of the column. The smaller the radius of gyration, the more load the column can withstand.
Modulus of Elasticity
The modulus of elasticity of the material of the column is another significant factor in determining the buckling load. The modulus of elasticity is a measure of the stiffness of the material. The higher the modulus of elasticity, the more load the column can withstand.
All of the Above
All the factors discussed above are interdependent, and therefore, all of them contribute to determining the buckling load of a column.
Conclusion
In conclusion, the buckling load of a given column depends on the area of cross-section, length and least radius of gyration, and modulus of elasticity for the material of the column. All these factors are interdependent and contribute to determining the buckling load of a column.
The buckling load is the maximum load that a column can withstand before it buckles. The buckling load is dependent on various factors, which are discussed below.
Area of Cross-Section
The area of cross-section of the column is a crucial factor in determining the buckling load. The larger the cross-sectional area, the more load the column can withstand. The cross-sectional area is directly proportional to the buckling load.
Length and Least Radius of Gyration
The length and the least radius of gyration of the column also play a significant role in determining the buckling load. The radius of gyration is a measure of how centrally the area of cross-section is distributed about the axis of the column. The smaller the radius of gyration, the more load the column can withstand.
Modulus of Elasticity
The modulus of elasticity of the material of the column is another significant factor in determining the buckling load. The modulus of elasticity is a measure of the stiffness of the material. The higher the modulus of elasticity, the more load the column can withstand.
All of the Above
All the factors discussed above are interdependent, and therefore, all of them contribute to determining the buckling load of a column.
Conclusion
In conclusion, the buckling load of a given column depends on the area of cross-section, length and least radius of gyration, and modulus of elasticity for the material of the column. All these factors are interdependent and contribute to determining the buckling load of a column.
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The buckling load for a given column depends upona)area of cross-secti...
Load having formula pie square EI over L square
Or all parameters define itself
Or all parameters define itself
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The buckling load for a given column depends upona)area of cross-section of the columnb)length and least radius of gyration of the columnc)modulus of elasticity for the material of the columnd)all of the aboveCorrect answer is option 'D'. Can you explain this answer?
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