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.