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Foundations
Foundations are required primarily to carry the dead and imposed loads due to the structure’s
floors, beams, walls, columns, etc., and transmit and distribute the loads safely to the ground.
The purpose of distributing the load is to avoid the safe bearing capacity of the soil being
exceeded otherwise excessive settlement of the structure may occur.
FOUNDATION TYPES
There are many types of foundations that are commonly used, namely strip, pad and raft. The
foundations may bear directly on the ground or be supported on piles.
The choice of foundation type will largely depend upon (1) ground conditions (i.e. strength and
type of soil) and (2) type of structure (i.e. layout and level of loading).
Pad footings
• Pad footings are usually square or rectangular slabs and used to support a single column (Fig.).
The pad may be constructed using mass concrete or reinforced concrete depending on the relative
size of the loading.
Continuous strip footings
• Continuous strip footings are used to support loadbearing walls or under a line of closely spaced
columns (Fig. 3.71). Strip footings are designed as pad footings in the transverse direction and in the
longitudinal direction as an inverted continuous beam subject to the ground bearing pressure.
Raft foundation
• Where the ground conditions are relatively poor, a raft foundation may be necessary in order to
distribute the loads from the walls and columns over a large area. In its simplest form, this may
consist of a flat slab, possibly strengthened by upstand or downstand beams for the more heavily
loaded structures
Design of a pad footing (BS
8110)
• A 400 mm square column carries a dead load (Gk) of 1050 kN and
imposed load (Qk) of 300 kN. The safe bearing capacity of the soil is
170 kNm−2. Design a square pad footing to resist the loads assuming
the following material strengths:
PLAN AREA OF BASE
Loading
Dead load
Assume a footing weight of 130 kN
Total dead load (Gk) = 1050 + 130 = 1180 kN
Serviceability load
Design axial load (N) = 1.0Gk + 1.0Qk = 1.0 × 1180 + 1.0 × 300 = 1480 kN
Self-weight of footing
Assume the overall depth of footing (h) = 600 mm
Self weight of footing = area × h × density of concrete
= 9 × 0.6 × 24 = 129.6 kN < assumed (130 kN)
BENDING REINFORCEMENT
Design moment, M
Total ultimate load (W) = 1.4Gk + 1.6Qk = 1.4 x 1050 + 1.6 x 300 = 1950 kN
Ultimate moment
Effective depth
Base to be cast against blinding, hence cover (c) to reinforcement = 50 mm . Assume 20 mm diameter (Φ)
bars will be needed as bending reinforcement in both directions.
Hence, average effective depth of reinforcement, d, is = h − c − Φ = 600 − 50 − 20 = 530 mm
Ultimate moment
Mu = 0.156 fcu b d2 = 0.156 × 35 × 103 × 5302
= 1534 × 106 Nmm = 1534 kNm
Since Mu > M no compression reinforcement is required.
Hence from Table 3.22, provide H20 at 300 mm centres (As = 1050 mm2/m) distributed uniformly across the
full width of the footing parallel to the x–x and y–y axis (see clause 3.11.3.2, BS 8110).
CRITICAL SHEAR STRESSES
Punching shear
Lateral earth pressure Theories Design of retaining
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Lateral earth pressure Theories Design of retaining

  • 2. Foundations are required primarily to carry the dead and imposed loads due to the structure’s floors, beams, walls, columns, etc., and transmit and distribute the loads safely to the ground. The purpose of distributing the load is to avoid the safe bearing capacity of the soil being exceeded otherwise excessive settlement of the structure may occur. FOUNDATION TYPES There are many types of foundations that are commonly used, namely strip, pad and raft. The foundations may bear directly on the ground or be supported on piles. The choice of foundation type will largely depend upon (1) ground conditions (i.e. strength and type of soil) and (2) type of structure (i.e. layout and level of loading).
  • 3. Pad footings • Pad footings are usually square or rectangular slabs and used to support a single column (Fig.). The pad may be constructed using mass concrete or reinforced concrete depending on the relative size of the loading.
  • 4. Continuous strip footings • Continuous strip footings are used to support loadbearing walls or under a line of closely spaced columns (Fig. 3.71). Strip footings are designed as pad footings in the transverse direction and in the longitudinal direction as an inverted continuous beam subject to the ground bearing pressure.
  • 5. Raft foundation • Where the ground conditions are relatively poor, a raft foundation may be necessary in order to distribute the loads from the walls and columns over a large area. In its simplest form, this may consist of a flat slab, possibly strengthened by upstand or downstand beams for the more heavily loaded structures
  • 6. Design of a pad footing (BS 8110)
  • 7. • A 400 mm square column carries a dead load (Gk) of 1050 kN and imposed load (Qk) of 300 kN. The safe bearing capacity of the soil is 170 kNm−2. Design a square pad footing to resist the loads assuming the following material strengths:
  • 8. PLAN AREA OF BASE Loading Dead load Assume a footing weight of 130 kN Total dead load (Gk) = 1050 + 130 = 1180 kN Serviceability load Design axial load (N) = 1.0Gk + 1.0Qk = 1.0 × 1180 + 1.0 × 300 = 1480 kN
  • 9. Self-weight of footing Assume the overall depth of footing (h) = 600 mm Self weight of footing = area × h × density of concrete = 9 × 0.6 × 24 = 129.6 kN < assumed (130 kN) BENDING REINFORCEMENT Design moment, M Total ultimate load (W) = 1.4Gk + 1.6Qk = 1.4 x 1050 + 1.6 x 300 = 1950 kN
  • 10. Ultimate moment Effective depth Base to be cast against blinding, hence cover (c) to reinforcement = 50 mm . Assume 20 mm diameter (Φ) bars will be needed as bending reinforcement in both directions. Hence, average effective depth of reinforcement, d, is = h − c − Φ = 600 − 50 − 20 = 530 mm Ultimate moment Mu = 0.156 fcu b d2 = 0.156 × 35 × 103 × 5302 = 1534 × 106 Nmm = 1534 kNm Since Mu > M no compression reinforcement is required.
  • 11. Hence from Table 3.22, provide H20 at 300 mm centres (As = 1050 mm2/m) distributed uniformly across the full width of the footing parallel to the x–x and y–y axis (see clause 3.11.3.2, BS 8110).
  • 12.
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