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AS 3600:2018 (Amdt 2)Australia

Concrete Pad Footing

Footing loads link up to the columns and beams above, so structural changes propagate down automatically. Design concrete pad footings to AS 3600:2018 (Amdt 2) with instant moment, shear, and punching shear results for a rectangular column under axial load and uniaxial bending.

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What it calculates

Footing loads link up to the columns and beams above, so structural changes propagate down automatically. Design concrete pad footings to AS 3600:2018 (Amdt 2) with instant moment, shear, and punching shear results.

Code standards

  • AS 3600:2018 (Amdt 2)

How it calculates

The Concrete Pad Footing calculator designs square or rectangular reinforced concrete pad footings to AS 3600:2018 (Amendment 2). It checks bending, one-way shear, and punching shear in both plan directions, and verifies bearing pressure under service loads.

Geometry and inputs

The footing is modelled as a rectangular slab of plan dimensions X × Y and thickness D, with a rectangular column of dimensions X_c × Y_c centred on the footing. Soil depth above the footing (d_soil) and column offset from the centroid can also be specified.

Load distribution and bearing check

Applied column loads (axial force N, biaxial moments M_x and M_y, and shear) are resolved into a non-uniform bearing pressure distribution across the footing plan. The maximum bearing stress q_max is compared to the allowable bearing capacity q_a:

utilization = q_max / q_a ≤ 1.0

A limited stability check confirms that the footing remains in total compression (resultant load eccentricity within the kern) under working loads.

Flexural analysis (AS 3600:2018, Cl. 8.1)

Bending moments are calculated at the critical section for each direction (at the column face). Required flexural reinforcement A_st is determined from the ultimate moment demand. Moment capacity phi × M_u is checked in both the X and Y directions:

utilization = M / (phi × M_u) ≤ 1.0*

Minimum reinforcement per Cl. 8.1.6.1 is enforced: A_st,min = 0.19 × (D/d)^2 × (f'c / f_sy) × B × d

One-way (wide beam) shear (AS 3600:2018, Cl. 8.2.4.3)

Critical shear planes are taken at distance d from the column face in both plan directions. The simplified shear strength method (valid for f'c ≤ 65 MPa, no prestress, tension, or torsion) is applied:

utilization = V / (phi × V_u) ≤ 1.0*

Punching shear (AS 3600:2018, Cl. 9.3)

The critical perimeter for punching shear is taken at d/2 from the column face on all sides. Punching shear demand V* is the applied column load minus the upward soil reaction within the critical perimeter. Capacity phi × V_uo is a function of concrete strength, critical perimeter length, and effective depth.

utilization = V / (phi × V_uo) ≤ 1.0*

Assumptions

The column is rectangular and centred on the footing; the footing is subject to axial loads and uniaxial bending only. Overturning is not fully checked - only a limited stability check on working loads is performed. Concrete shear strength uses the simplified method (Cl. 8.2.4.3).

What engineers say

Sam Hensler company logo
Just the simple feature of being able to link loads is a really big time-saver.

Sam Hensler

Principal, Dynamic Analysis Engineering Consulting

The load linking feature is huge for us. Before, we had to use separate calculators and manually input everything.

John Cagle

Project Engineer, CHM Engineering

Frequently asked questions

What design standard does this calculator use?
The calculator applies AS 3600:2018 (incorporating Amendment 2) for reinforced concrete footing design. Limit state design (LRFD) is used throughout - factored loads are checked against design capacities for bending moment, one-way shear, and two-way (punching) shear at the critical perimeter.
What are the key inputs?
Key inputs are footing plan dimensions (length, width), footing depth, column dimensions, concrete compressive strength (f'c), reinforcement bar size and spacing, cover to reinforcement, allowable bearing pressure, and applied loads (axial force, moment, and shear at the column base). Loads can be entered manually or linked from a column calculator above.
What checks and outputs does the calculator provide?
The calculator checks: bending moment in both plan directions with required flexural reinforcement, one-way shear (wide beam) in both directions, two-way punching shear at the critical perimeter around the column, and bearing pressure under service loads versus the allowable bearing capacity. Required reinforcement areas and utilization ratios are reported for each check.
How does load linking work for pad footings?
Column axial force, moment, and shear at the base can be linked directly from a column calculator in the same Calcs.com project. When the column design changes - different section, loading, or height - the footing inputs update automatically, so footing adequacy is always checked against the current column reactions without manual re-entry.
Does this calculator handle eccentric or biaxial loading?
The calculator handles uniaxial bending (axial load plus moment about one axis) with eccentricity checks to ensure the resultant load falls within the footing kern. For biaxial bending, the resultant eccentricity can be entered as equivalent uniaxial bending for preliminary sizing. Full biaxial analysis should be verified by the engineer for final design.
Can I link this footing directly to a column calculation?
Yes. The axial force and moment at the column base link automatically from a connected column calculator. Change the column section or loads, and the footing recalculates immediately - bearing pressure, bending, shear, and punching shear all update without any manual transfer of reaction values.

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