All questions of General Design Requirements for Civil Engineering (CE) Exam

IS Code for General Construction of Steel

IS 800

IS 800 is the Indian Standard code of practice for general construction in steel. It provides guidelines and specifications for the design and construction of steel structures, including buildings, bridges, towers, and other steel structures.

Key Points about IS 800:
- IS 800 covers various aspects of steel construction, such as material properties, design considerations, fabrication, erection, and testing.
- It specifies the requirements for structural steel and structural members used in construction.
- The code outlines different methods for designing steel structures based on factors like loading, stability, and safety.
- IS 800 also includes provisions for connections, welding, and protective coatings for steel structures.
- Compliance with IS 800 ensures that steel structures are designed and constructed in a safe and efficient manner.

Importance of IS 800:
- Following IS 800 guidelines helps ensure the structural integrity and safety of steel constructions.
- It provides a standardized approach to designing and constructing steel structures, leading to consistency and quality in construction projects.
- Adhering to IS 800 can help prevent structural failures and accidents, protecting both the occupants of the structure and the surrounding environment.

In conclusion, IS 800 is the designated code for general construction in steel in India, providing essential guidelines for the design and construction of steel structures to ensure safety, durability, and quality.

Method is also known as Limit State Method.
b)Working Stress Method is also known as Working Load Method.
c)Working Stress Method is also known as Ultimate Load Method.
d)Working Stress Method is also known as Elastic Method.

The correct relation is b) Working Stress Method is also known as Working Load Method.

Statically Indeterminate Structures

A statically indeterminate structure is a type of structural system where the number of unknown reactions and internal forces is more than the number of equilibrium equations available. In other words, the static equilibrium equations alone are insufficient to determine all the internal forces and reactions on the structure.

Explanation:

When a structure is in equilibrium, the sum of forces acting on it in any direction and the sum of moments about any point must be zero. These equilibrium equations are derived from Newton's laws of motion and are used to determine the unknown reactions and internal forces in a structure.

However, in some cases, the number of unknowns is greater than the number of equilibrium equations available. This occurs in statically indeterminate structures. Statically indeterminate structures have redundant supports or members, which means there are more supports or members than necessary to maintain equilibrium.

Example:

Consider a simply supported beam with two supports. In a statically determinate structure, the beam would have two unknown reactions at the supports (vertical and horizontal reactions). The equilibrium equations can be used to determine these reactions.

However, if we add an additional support in the middle of the beam, the structure becomes statically indeterminate. Now, we have three unknown reactions (vertical and horizontal reactions at each support) but only two equilibrium equations (sum of forces vertically and sum of moments about any point). The equilibrium equations alone are insufficient to determine all the unknown reactions.

Consequences:

The presence of indeterminacy in a structure has several consequences:

1. It leads to multiple possible solutions for the internal forces and reactions in the structure.
2. It requires the use of additional compatibility equations or other methods to solve for the unknowns.
3. It can result in redistribution of forces within the structure when external loads are applied.
4. It requires a more sophisticated analysis technique, such as the flexibility method or the stiffness method, to determine the internal forces and reactions accurately.

Conclusion:

In conclusion, a structure is considered statically indeterminate when the static equilibrium equations are insufficient to determine all the internal forces and reactions. This occurs when there are more unknowns than the number of equilibrium equations available. Statically indeterminate structures require additional analysis techniques and compatibility equations to determine the unknowns and accurately assess their behavior.