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The resultant force acting, of the uniformly distributed loading is dependent on:
- a)Area
- b)Vertical distance
- c)Length of the supports
- d)The distance of the supports between them
Correct answer is option 'A'. Can you explain this answer?
Verified Answer
The resultant force acting, of the uniformly distributed loading is de...
The resultant force acting, of the uniformly distributed loading is dependent on the area that the distribution is covering. The more the area the more is the force. That is the more is the tension created over the structure on which loading is kept. Hence the answer.
Most Upvoted Answer
The resultant force acting, of the uniformly distributed loading is de...
Answer:
The resultant force acting on a uniformly distributed loading is dependent on the area. This means that the total force exerted by the loading is directly proportional to the area over which the loading is distributed.
Explanation:
When a load is uniformly distributed, it means that the force is spread evenly over a certain area. This can be visualized as a continuous line or surface load. In such cases, the total force exerted by the loading can be calculated by multiplying the intensity of the load by the area over which it is distributed.
- Area: The area over which the loading is distributed is a key factor in determining the resultant force. A larger area will result in a larger total force, while a smaller area will result in a smaller total force. This is because the force is distributed over a larger or smaller surface, respectively.
- Vertical Distance: The vertical distance is not directly related to the resultant force. It may affect the distribution of the force, but it does not determine the total force exerted by the loading.
- Length of the Supports: The length of the supports also does not directly determine the resultant force. The supports may provide additional resistance or stability, but they do not affect the total force exerted by the loading.
- The Distance of the Supports between Them: Similarly, the distance of the supports between them does not determine the resultant force. It may affect the distribution of the force, but it does not determine the total force exerted by the loading.
In summary, the resultant force acting on a uniformly distributed loading is dependent on the area over which the loading is distributed. The larger the area, the larger the resultant force. The smaller the area, the smaller the resultant force.
The resultant force acting on a uniformly distributed loading is dependent on the area. This means that the total force exerted by the loading is directly proportional to the area over which the loading is distributed.
Explanation:
When a load is uniformly distributed, it means that the force is spread evenly over a certain area. This can be visualized as a continuous line or surface load. In such cases, the total force exerted by the loading can be calculated by multiplying the intensity of the load by the area over which it is distributed.
- Area: The area over which the loading is distributed is a key factor in determining the resultant force. A larger area will result in a larger total force, while a smaller area will result in a smaller total force. This is because the force is distributed over a larger or smaller surface, respectively.
- Vertical Distance: The vertical distance is not directly related to the resultant force. It may affect the distribution of the force, but it does not determine the total force exerted by the loading.
- Length of the Supports: The length of the supports also does not directly determine the resultant force. The supports may provide additional resistance or stability, but they do not affect the total force exerted by the loading.
- The Distance of the Supports between Them: Similarly, the distance of the supports between them does not determine the resultant force. It may affect the distribution of the force, but it does not determine the total force exerted by the loading.
In summary, the resultant force acting on a uniformly distributed loading is dependent on the area over which the loading is distributed. The larger the area, the larger the resultant force. The smaller the area, the smaller the resultant force.
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