Cantilever Retaining Wall (IBC 2021)
US structural engineers designing cantilever retaining walls with reinforced concrete or CMU stems to IBC 2021. Covers EFP, Rankine, and Coulomb lateral earth pressure theory, plus overturning, sliding, bearing, and flexural reinforcement checks with code references.
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What it calculates
Design cantilever retaining walls, concrete or CMU, to IBC 2021, ASCE 7-16, ACI 318-19, TMS 402-16, and NCMA-TEK. Pick Equivalent Fluid Pressure, Rankine, or Coulomb theory for lateral earth pressure. Seismic loads go in via EFP analogy.
Code standards
- IBC 2021
- ASCE 7-16
- ACI 318-19
- TMS 402-16
- NCMA-TEK
Who uses this calculator
US structural engineers designing cantilever retaining walls with reinforced concrete or CMU stems to IBC 2021. Covers EFP, Rankine, and Coulomb lateral earth pressure theory, plus overturning, sliding, bearing, and flexural reinforcement checks with code references.
Design retaining wall stems in CMU with automated shear and moment checks, avoiding the formwork required for concrete stems.
How it calculates
The Cantilever Retaining Wall (IBC 2021) calculator designs freestanding cantilever retaining walls in reinforced concrete or CMU to IBC 2021, ACI 318-19, TMS 402-16, and NCMA-TEK. Retained soil is assumed to be in the active state; passive soil at the toe is used for sliding resistance.
Lateral earth pressure
Three lateral earth pressure methods are supported:
- Equivalent Fluid Pressure (EFP) - user enters an equivalent fluid unit weight; triangular pressure distribution is computed directly
- Rankine active theory - K_a = tan²(45° - phi/2); lateral pressure = K_a × gamma_s × height
- Coulomb active theory - accounts for soil-wall friction and backfill slope angle
For at-rest pressure checks, a triangular distribution with K_0 is used. Seismic lateral loads can be added using the EFP analogy (additional seismic EFP per ASCE 7-16). Water table effects and submerged soil are modelled separately with modified effective unit weights.
Stability checks
Sliding: Total sliding force H_total is compared to total resistance F_resist (base friction + optional shear key passive resistance):
FS_sliding = F_resist / H_total ≥ 1.5
Overturning: Restoring moment (from soil and wall dead loads) is compared to the overturning moment about the toe:
FS_overturn = M_restore / M_overturn ≥ 1.5
Bearing: Maximum soil pressure q_max at the footing base is checked against allowable bearing q_a. Upward soil pressure on the heel is conservatively neglected for strength design.
Stem flexural and shear design (ACI 318-19, Cl. 22.2 and 22.5 or TMS 402-16, Cl. 9.3)
The governing moment M_u,stem at the base of the stem and shear demand V_u,stem are calculated from the factored lateral soil loads (LRFD combinations per IBC 2021):
utilization = M_u,stem / (phi × M_n,stem) ≤ 1.0 utilization = V_u,stem / (phi × V_n,stem) ≤ 1.0
For masonry (CMU) stems, TMS 402-16 provisions are used. All masonry is assumed to be concrete masonry (CMU) and fully grouted.
Heel and toe flexural design (ACI 318-19, Cl. 22.2)
Heel reinforcement (top bars) resists the net upward/downward soil and slab pressure behind the stem. Toe reinforcement (bottom bars) resists the net upward bearing pressure in front of the stem. Separate demand, capacity, and utilization checks are reported for heel and toe.
utilization = M_u,heel / (phi × M_n,heel) ≤ 1.0 utilization = M_u,toe / (phi × M_n,toe) ≤ 1.0
Shear key (ACI 318-19, Cl. 14.5)
If a shear key is used, it is aligned with the wall stem. Shear key flexural and shear capacities are checked using plain concrete provisions (reinforcement in the shear key is not considered).
Assumptions
Backfill is flat with no slope. Only dead/live surcharge, wall self-weight, and soil loads are considered. Expansive soils and flowing water effects are not modelled. Concrete detailing must be checked separately.
What engineers say

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.
Lawrence Bowen
Founding Principal, CPBD, VQ Design
Calcs.com simplified my beam analysis. It made structural checks easy and impressively fast.
Aaron D. Obermiller, P.E.
Engineer, REO Engineering
Frequently asked questions
What design standards does this calculator use?
What lateral earth pressure theories does the calculator support?
What are the key inputs?
What stability and strength checks does the calculator perform?
How are seismic loads handled in this calculator?
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