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If the soil properties for all identical depths below the surface are constant, it is a _________
- a)Finite slope
- b)Infinite slope
- c)Planar failure surface
- d)All of the mentioned
Correct answer is option 'B'. Can you explain this answer?
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If the soil properties for all identical depths below the surface are ...
Introduction:
When considering soil properties at identical depths below the surface, there are certain conditions that can be observed. This question specifically relates to the constancy of soil properties at these depths and asks us to identify the corresponding situation or slope type.
Explanation:
Infinite Slope:
An infinite slope refers to a slope with constant soil properties throughout its depth. In this case, the soil properties do not change with depth, and the slope remains consistent. This means that the soil's characteristics, such as its strength, cohesion, angle of internal friction, and other relevant properties, remain the same regardless of the depth.
Finite Slope:
A finite slope, on the other hand, does not have constant soil properties throughout its depth. The soil's characteristics vary at different depths, resulting in different stability conditions. This means that the slope's stability might change depending on the soil properties encountered at different depths.
Planar Failure Surface:
A planar failure surface refers to a failure mechanism in which the soil mass fails along a distinct plane. This type of failure occurs when the soil's strength along a specific plane is exceeded, leading to a failure surface that is planar in nature.
Conclusion:
Considering the given options, the correct answer is option 'B'- Infinite slope. When the soil properties for all identical depths below the surface are constant, it indicates an infinite slope where the soil characteristics do not change with depth. This implies that the slope remains consistent in terms of its stability conditions throughout its depth profile.
When considering soil properties at identical depths below the surface, there are certain conditions that can be observed. This question specifically relates to the constancy of soil properties at these depths and asks us to identify the corresponding situation or slope type.
Explanation:
Infinite Slope:
An infinite slope refers to a slope with constant soil properties throughout its depth. In this case, the soil properties do not change with depth, and the slope remains consistent. This means that the soil's characteristics, such as its strength, cohesion, angle of internal friction, and other relevant properties, remain the same regardless of the depth.
Finite Slope:
A finite slope, on the other hand, does not have constant soil properties throughout its depth. The soil's characteristics vary at different depths, resulting in different stability conditions. This means that the slope's stability might change depending on the soil properties encountered at different depths.
Planar Failure Surface:
A planar failure surface refers to a failure mechanism in which the soil mass fails along a distinct plane. This type of failure occurs when the soil's strength along a specific plane is exceeded, leading to a failure surface that is planar in nature.
Conclusion:
Considering the given options, the correct answer is option 'B'- Infinite slope. When the soil properties for all identical depths below the surface are constant, it indicates an infinite slope where the soil characteristics do not change with depth. This implies that the slope remains consistent in terms of its stability conditions throughout its depth profile.
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Community Answer
If the soil properties for all identical depths below the surface are ...
If a slope represents the boundary surface of a semi-infinite soil mass, and the soil properties for all identical depths below the surface are constant, it is called an infinite slope.
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If the soil properties for all identical depths below the surface are constant, it is a _________a)Finite slopeb)Infinite slopec)Planar failure surfaced)All of the mentionedCorrect answer is option 'B'. Can you explain this answer?
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