Capillary cutoff with fine sand layer: To completely interrupt capillary rise beneath a pavement or track formation, the minimum practical thickness of a fine sand cutoff layer is taken as
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A40 cm
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B52 cm
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C64 cm
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D76 cm
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E80 cm
Answer
Correct Answer: 64 cm
Explanation
Introduction / Context:Capillary rise can bring water into upper subgrade layers, weakening pavement support and causing frost-susceptible conditions. A capillary cutoff layer using fine sand or properly graded non-capillary material is a common countermeasure in highway and railway formation design.
Given Data / Assumptions:
- We seek a practical rule-of-thumb thickness for a fine sand capillary cutoff.
- Objective is to break the capillary continuity between groundwater and subgrade.
- Design is for general guidance (exams), not a site-specific hydrogeological analysis.
Concept / Approach:Capillarity depends on pore size distribution. A sufficiently thick layer of relatively uniform, non-capillary fine sand interrupts continuous small pores, greatly reducing upward movement of water. Many practice problems adopt about 0.6 m to 0.65 m as a reasonable minimum thickness to ensure an effective cutoff for typical soils.
Step-by-Step Solution:Recognize target: break capillary continuity.Adopt the commonly cited practical minimum thickness for fine sand cutoffs, roughly 0.6–0.65 m.Choose the closest option representing this minimum: 64 cm.
Verification / Alternative check:Design manuals vary, but exam keys and many field practices use ~0.6 m as the indicative thickness; 64 cm lies within this practical band, providing a safety margin for variability.
Why Other Options Are Wrong:
- 40 cm and 52 cm may be insufficient for reliable cutoff under variable site conditions.
- 76 cm or 80 cm provide more safety but are often beyond economical minima and not typically required by exam standards.
Common Pitfalls:
- Using poorly graded material that still sustains capillarity.
- Omitting drainage paths; cutoff is most effective with adequate sub-surface drainage.
Final Answer:64 cm