Concrete Wall Footing
Wall loads link from above so changes propagate down automatically. Design concrete wall footings to AS 3600:2018 (Amdt 2) with instant moment, shear, and compressive stress results. Covers centre and edge wall placement with uniform vertical loads or uniaxial bending moments along the wall.
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What it calculates
Wall loads link from above so changes propagate down automatically. Design and check concrete wall footings to AS 3600:2018 (Amdt 2) with instant moment, shear, stability, and bearing stress results. Handles wall placement at centre or edge of footing with uniform vertical loads or uniaxial bending moments.
Code standards
- AS 3600:2018 (Amdt 2)
How it calculates
The Concrete Wall Footing calculator designs continuous strip footings supporting a concrete or masonry wall to AS 3600:2018 (Amdt 2). The footing is modelled as a unit-length strip (1 m) with the wall positioned either at the centre or along one edge, subjected to vertical load and a uniaxial bending moment parallel to the wall.
Applied loads and load cases
Loads are entered as axial force per unit length (G and Q) and bending moment per unit length about the axis parallel to the wall. The calculator generates strength load cases per AS/NZS 1170.0 (1.35G; 1.2G + 1.5Q; and combinations with wind where entered) and working load cases for the bearing check. Self-weight of the footing concrete is computed automatically from the footing geometry.
Bearing stress check (working loads)
Under the governing working load case, the net eccentricity of the resultant vertical force is determined. The bearing stress distribution (trapezoidal or triangular, depending on whether the resultant falls inside or outside the kern) is compared to the allowable bearing capacity q_a entered by the engineer:
q_max ≤ q_a
A warning is flagged if the resultant falls outside the footing, indicating the footing would partially lift and the bearing stress would exceed the uniform assumption.
Moment demand and capacity (AS 3600:2018, Cl. 8.1)
The critical section for bending is at the face of the wall. The cantilever moment demand M_u at the critical section is calculated from the net upward soil pressure on the toe side under the governing strength load case:
utilization = M_u / (phi × M_n) ≤ 1.0
where phi = 0.85 for bending and M_n is calculated from the reinforcement area, bar depth, and concrete compressive strength. Minimum reinforcement per AS 3600:2018 Cl. 8.1.6 is also verified.
Shear demand and capacity (AS 3600:2018, Cl. 8.2)
One-way shear is checked at a distance d_v from the face of the wall. Shear capacity is calculated using the simplified method per AS 3600:2018 Cl. 8.2.4 without shear reinforcement (Asv = 0):
utilization = V_u / (phi × V_n) ≤ 1.0
where phi = 0.75 for shear.
Assumptions and scope
The footing is a continuous strip with unit breadth (1 m). Only vertical loads and uniaxial moments parallel to the wall are considered. Lateral loads on the footing, bi-directional eccentricity, and detailed deflection checks are outside the scope of this calculator. The footing is assumed to be in contact with the soil over its full base length (no uplift beyond the kern check).
What engineers say
I like using different software packages, but the reason why I use Calcs.com more often now is load linking.
Richard Faulkner
Senior Structural Engineer, Kusch Consulting Engineers

I like that Calcs.com shows the code reference section for each calculation and function. That means every time I use it, there's a potential for me to learn something.
Jim Fanjoy
Project Architect, Brittell Architecture
Frequently asked questions
What design standard does this calculator use?
What are the key inputs?
What does the calculator check and output?
Can this calculator handle off-centre wall placement?
What loads are supported?
Does this calculator support load linking with the wall calculation above?
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