Question:

A square plate of section 30 cm \(\times\) 30 cm and length 10 m penetrates a deposit of clay having \( C = 5 \) kN/m\(^2\) and the mobilizing factor \( m = 0.8 \). What is the load carried by the pile by skin friction only?

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- The skin friction of a pile in clay is calculated using \( P = \alpha C A_s \), where \( A_s \) is the shaft surface area. - Mobilization factor \( m \) accounts for partial mobilization of cohesion along the pile shaft.
Updated On: Feb 4, 2025
  • 192 kN
  • 75 kN
  • 60 kN
  • 48 kN
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The Correct Option is C

Solution and Explanation

Step 1: Use the skin friction formula: \[ P = \alpha C A_s \] where, \( C = 5 \) kN/m\(^2\) (cohesion of clay), \( m = 0.8 \) (mobilization factor), \( A_s = {Perimeter} \times {Length} \) \( = 4 \times 0.3 \times 10 = 12 \) m\(^2\). Step 2: Compute the load carried by skin friction: \[ P = 0.8 \times 5 \times 12 \] Step 3: Calculation: \[ P = 60 { kN} \] Thus, the correct answer is (C) 60 kN.
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