Due to a certain loading condition, the initial excess pore water pressure distribution in a 4m thick clay layer is shown in figure p6.2. Given that Cv=0.3mm2/s, determine the degree of consolidation after 100 days of load applications.
Due to a certain loading condition, the initial excess pore water pressure distribution in a 4m thick clay layer is shown in figure p6.2. Given that Cv=0.3mm2/s, determine the degree of consolidation after 100 days of load applications.
Chapter2: Loads On Structures
Section: Chapter Questions
Problem 1P
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Due to a certain loading condition, the initial excess pore water pressure distribution in a 4m thick clay layer is shown in figure p6.2. Given that Cv=0.3mm2/s, determine the degree of consolidation after 100 days of load applications.

Transcribed Image Text:The diagram illustrates the distribution of pressure within a layered soil system with layers of sand and clay.
### Explanation of the Diagram:
- **Layers:**
- The topmost layer is sand.
- Beneath the sand layer is clay, with a depth of 4 meters (denoted as \( H_0 \)).
- **Pressure:**
- At the interface between the sand and clay layers, there is a pressure of \( 100 \, \text{kN/m}^2 \) on the left side and \( 80 \, \text{kN/m}^2 \) on the right side.
- **Sinusoidal Distribution:**
- The pressure distribution within the clay layer follows a sinusoidal pattern. It is represented by the expression \( 80 \sin\left(\frac{\pi z}{2 H_0}\right) \, \text{kN/m}^2 \), where \( z \) is the depth variable.
This diagram is Figure P6.2. It visually communicates the variation in stress within a clay layer sandwiched between layers of sand, highlighting the decrease in pressure with depth in a sinusoidal manner.
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