ACI 318-25 / ASCE 7 Structural Design Guide

Quick-reference for concrete material properties, ductility classification, section sizing, load combinations, and reinforcement design per ACI 318-25 and ASCE 7-22.

1.1 Concrete (f'c)

ParameterUS (psi)SI (MPa)Reference
Minimum f'c2,500 psi17 MPaACI 318-25 §19.2.1.1
Maximum f'c (normal provisions)10,000 psi70 MPaACI 318-25 §19.2.1.3
Typical structural use3,000–6,000 psi21–42 MPa

Higher f'c values permitted with special provisions per §19.2.1.3.

Unit weight (normalweight concrete): US: 150 pcf | SI: 24 kN/m³ (ACI 318-25 §19.2.2)

1.2 Reinforcing Steel (fy)

ParameterUS (ksi)SI (MPa)Reference
Minimum fy40 ksi280 MPaACI 318-25 §20.2.2.4
Maximum fy (general)80 ksi550 MPaACI 318-25 §20.2.2.4
Common gradesGrade 60 (60 ksi)Grade 420 (420 MPa)

Modulus of elasticity (rebar): US: 29,000 ksi | SI: 200,000 MPa (ACI 318-25 §20.2.2.2)

Rebar Properties & Bar Size Reference

1.3 Modulus of Elasticity (Concrete)

US: Ec = 57,000√f'c  (f'c in psi)

SI: Ec = 4,700√f'c  (f'c in MPa)

ACI 318-25 §19.2.2.1

See Concrete Properties Reference for full unit weight, strength class, and elastic modulus tables.

1.4 Lightweight Concrete — Modification Factor (λ)

ACI 318-25 §19.2.4.2

Concrete Typeλ
Normalweight1.00
Sand-lightweight (sanded)0.85
All-lightweight (unsanded)0.75

Linear interpolation permitted between values based on volumetric fraction of normalweight sand replacement.

Alternative (test-based) method — §19.2.4.3:

US: λ = fct / (6.7√f'c), capped at λ ≤ 1.0

SI: λ = fct / (0.56√f'c), capped at λ ≤ 1.0

where fct = average splitting tensile strength (measured)

2.1 Seismic Design Category (SDC)

ASCE 7-22 §11.6 — SDC is determined from Risk Category and spectral response parameters (SDS, SD1).

Table 11.6-1 (based on SDS):

SDS ValueRisk Category I, II, IIIRisk Category IV
SDS < 0.167gAA
0.167g ≤ SDS < 0.33gBC
0.33g ≤ SDS < 0.50gCD
0.50g ≤ SDSDD

Table 11.6-2 (based on SD1): Similar tiered structure based on SD1 values.

Final SDC = the more critical (higher) result from the two tables.

Site-specific seismic parameters (SDS, SD1) require a geotechnical/seismic hazard report.

2.2 Moment Frame Ductility Classes

ACI 318-25 §18.2.1.3 — permitted frame types by SDC:

SDCPermitted Frame TypeACI 318-25 Reference
A, BOrdinary Moment Frame (OMF)Ch. 1–17 (no Ch. 18 special detailing required)
CIntermediate Moment Frame (IMF) minimum§18.4
D, E, FSpecial Moment Frame (SMF) required§18.6–18.10

2.3 Response Modification Factor (R) — System Limitations

ASCE 7-22 Table 12.2-1 — R factor is tied to specific system limitations (height, SDC permissibility, and force-sharing rules). Selecting R without checking these triggers a code violation.

2.3.1 Moment Frame Systems (selected values)

SystemRSDC BSDC CSDC DSDC ESDC F
Ordinary RC Moment Frame3NLNPNPNPNP
Intermediate RC Moment Frame5NLNLNPNPNP
Special RC Moment Frame8NLNLNLNLNL

NL = Not Limited (height) · NP = Not Permitted

Note: ACI 318-25 §18.2.1.3 — Ordinary moment frame is permitted in lieu of intermediate for SDC B/C only.

2.3.2 Shear Wall Systems — Bearing Wall (no frame backup)

SystemRSDC BSDC CSDC DSDC ESDC F
Ordinary RC Shear Wall4NLNLNPNPNP
Special RC Shear Wall5NLNL160 ft (48.8 m)160 ft (48.8 m)100 ft (30.5 m)

Bearing wall = shear walls support both gravity AND lateral load, no separate moment frame for redundancy.

2.3.3 Shear Wall Systems — Building Frame (gravity frame separate)

SystemRSDC D/ESDC F
Ordinary RC Shear Wall5NPNP
Special RC Shear Wall6160 ft100 ft

Building frame system = gravity frame is separate; shear walls resist 100% of lateral load (gravity frame is not designed to share lateral resistance).

2.3.4 Dual Systems — Moment Frame + Shear Wall

ASCE 7-22 §12.2.5.1 — In a dual system, the moment frame must be capable of resisting at least 25% of the design seismic forces, independent of the shear wall contribution. The total lateral resistance is distributed between the moment frame and shear walls in proportion to their relative rigidities.

SystemR (SMF + Special Wall)Frame min. share
Dual System — Special Moment Frame + Special RC Shear Wall7–8 (varies by SDC)≥ 25% of base shear

If the moment frame does not achieve this 25% minimum, the system cannot be classified as "dual" — it must be redesigned as a bearing wall or building frame system with the corresponding (lower) R value.

2.3.5 Shear Wall–Frame Interactive System (Ordinary, SDC A/B only)

ASCE 7-22 §12.2.5.8 — A distinct combination available only in SDC A and B:

  • Shear walls must resist at least 75% of the design story shear at any level
  • Moment frames must independently resist at least 25% of the design story shear

R = 4.5 (typical, verify against current Table 12.2-1 edition)

2.3.6 Practical Note

R selection is not a standalone choice — it locks in: (1) height limit applicability, (2) SDC permissibility, (3) minimum force-sharing ratios for combined systems, and (4) the detailing chapter required (Section 8). Always verify against the current edition of ASCE 7-22 Table 12.2-1 and §12.2.5, as values are subject to periodic revision.

2.4 Practical Implication

Once SDC is determined, the required frame type is established. This governs which subsection of Section 8 (Reinforcement Detailing) applies.

3.1 Minimum Dimensions (Non-Seismic)

ElementUSSIReference
Beam width (practical min)10 in250 mm
Column dimension (practical min)12 in300 mm
Slab thickness (min, non-deflection govern)4 in100 mm§7.3.1.1

3.2 Span-to-Depth Ratios (Deflection Control)

ACI 318-25 Table 7.3.1.1 / 9.3.1.1 — minimum thickness without deflection computation:

Support ConditionMinimum h
Simply supportedL/20
One end continuousL/24
Both ends continuousL/28
CantileverL/10

Values for non-prestressed beams/one-way slabs, normalweight concrete, fy = 60,000 psi (420 MPa). See §7.3.1.1 for adjustment factors.

Beam Flexural & Shear Design Calculator · Slab Design Calculator

3.3 SDC-Dependent Minimum Dimensions (Seismic)

ElementSMF RequirementReference
Beam width≥ 10 in (250 mm), bw/h ≥ 0.3§18.6.2.1
Column min dimension≥ 12 in (300 mm)§18.7.2.1
Column aspect ratioshortest/longest ≥ 0.4§18.7.2.1

See Section 2 for SDC → frame type mapping.

4.1 Dead Loads

Actual self-weight of materials and fixed equipment. ASCE 7-22 §3.1. Typical material unit weights: see Concrete Properties Reference and Steel Properties Reference pages.

4.2 Live Loads

Occupancy-based minimum uniform/concentrated loads — ASCE 7-22 Table 4.3-1 (selected):

OccupancyUS (psf)SI (kPa)
Office (general)50 psf2.4 kPa
Residential (private)40 psf1.9 kPa
Assembly (fixed seats)60 psf2.9 kPa
Parking garage (passenger vehicles)40 psf1.9 kPa

Full table: ASCE 7-22 Table 4.3-1. Live load reduction permitted per §4.7.

4.3 Wind Loads (Overview)

ASCE 7-22 Ch. 26-30 — Directional Procedure or Envelope Procedure for MWFRS.

Basic wind pressure: q = 0.00256·Kz·Kzt·Kd·Ke·V² (US, psf) | q = 0.613·Kz·Kzt·Kd·Ke·V² (SI, Pa, V in m/s)

Kz = velocity pressure exposure coefficient (§26.10), V = basic wind speed (Ch. 26 maps), Kzt = topographic factor, Kd = directionality, Ke = ground elevation factor.

Full procedure requires site-specific risk category, exposure category, and topographic data — see ASCE 7-22 Ch. 26-30.

4.4 Snow Loads (Overview)

ASCE 7-22 Ch. 7 — Flat roof snow load:

pf = 0.7·Ce·Ct·Is·pg (US & SI, consistent units)

pg = ground snow load (site-specific, Ch. 7 maps), Ce = exposure factor, Ct = thermal factor, Is = importance factor.

5.1 Site Class

ASCE 7-22 Table 20.3-1 — based on soil shear wave velocity / SPT / undrained shear strength:

Site ClassDescription
AHard rock
BRock
CVery dense soil / soft rock
DStiff soil (default if unknown, §11.4.3)
ESoft soil
FSpecial soils requiring site-specific analysis

5.2 Equivalent Lateral Force Procedure

ASCE 7-22 §12.8 — Base shear:

V = Cs · W

Cs = SDS / (R / Ie)   [upper bound, §12.8.1.1]

where W = effective seismic weight, R = response modification factor (Section 2.3), Ie = importance factor.

Minimum and long-period Cs limits apply — see §12.8.1.1 Eq. 12.8-3 through 12.8-6.

5.3 Vertical Distribution of Seismic Force

ASCE 7-22 §12.8.3:

Fx = Cvx · V,   where Cvx = (wx·hxk) / Σ(wi·hik)

k = distribution exponent: 1.0 for T ≤ 0.5 s, 2.0 for T ≥ 2.5 s, linear interpolation between.

6.1 ACI 318-25 Strength Design (§5.3.1)

CombinationEquation
U11.4D
U21.2D + 1.6L + 0.5(Lr or S or R)
U31.2D + 1.6(Lr or S or R) + 1.0L (or 0.5W)
U41.2D + 1.0W + 1.0L + 0.5(Lr or S or R)
U51.2D + 1.0E + 1.0L + 0.2S
U60.9D + 1.0W
U70.9D + 1.0E

Identical in US and SI (dimensionless load factors). Reference: ACI 318-25 §5.3.1, ASCE 7-22 §2.3.6.

7.1 Flexural Design

Rn = Mu / (φ·b·d²)

ρ = (0.85f'c/fy)·[1 − √(1 − 2Rn/0.85f'c)]

As = ρ·b·d

ρmin = max(3√f'c/fy, 200/fy) [US] | max(0.25√f'c/fy, 1.4/fy) [SI] — §9.6.1.2

φ = 0.90 (tension-controlled) — Table 21.2.2

Beam Flexural Design Calculator

7.2 Shear Design

φVc = φ·2λ√f'c·bw·d [US, psi] | φ·0.17λ√f'c·bw·d [SI, MPa] — §22.5.5.1

Vs = Av·fy·d/s (stirrup contribution) — §22.5.10.5.3

φ = 0.75 (shear) — Table 21.2.1

Beam Shear Design Calculator

7.3 Shear-Friction

Vn = Avf·fy·μ — §22.9.4.2

Interface Conditionμ
Monolithic concrete1.4λ
Roughened hardened concrete1.0λ
Non-roughened hardened concrete0.6λ
Concrete to steel (anchored)0.7λ

Applies to: corbels, brackets, cold joints, composite member interfaces. Vn capped per §22.9.4.4.

7.4 Column Design (Axial + Flexure)

PMM interaction — combined axial load (Pn) and biaxial moment (Mnx, Mny) checked against interaction diagram. See Column PMM Design Calculator for interactive diagram generation.

φ = 0.65 (compression-controlled) to 0.90 (tension-controlled), transition per Table 21.2.2.

7.5 Torsion

Threshold (torsion may be neglected below):

Tth = 0.083λ√f'c·(Acp²/pcp) [SI] | λ√f'c·(Acp²/pcp) [US] — §22.7.4.1

Above threshold, full torsion design per §22.7 required (closed stirrups + longitudinal bars).

Beam Torsion Design Calculator

8.1 Non-Seismic Detailing (SDC A/B, Ch. 1-17, 20-25)

Standard cover (§20.5.1), standard development length (§25.4), standard stirrup/tie spacing (§25.7). No special ductile detailing required.

Development Length Calculator (ACI 318)

8.2 Ordinary Moment Frame (OMF) — SDC A/B (§18.3)

Minimal additional requirements beyond Ch. 1-17. Beam-column joints follow standard provisions.

8.3 Intermediate Moment Frame (IMF) — SDC C (§18.4)

Hoop spacing at beam/column ends: so ≤ min(8db, 24·dtie, 0.5h or b, 12 in / 300 mm) — §18.4.2 / 18.4.3

Stirrups required over length 2h from member face.

8.4 Special Moment Frame (SMF) — SDC D/E/F (§18.6-18.10)

Hoop spacing (boundary regions): so ≤ min(6db, 6 in / 150 mm) — §18.6.4.4

Boundary element requirements (shear walls) — §18.10.6: special transverse reinforcement where compression strain demand exceeds threshold.

Strong column-weak beam requirement: ΣMnc ≥ (6/5)ΣMnb — §18.7.3.2

9.1 Diaphragm Design (Overview)

ACI 318-25 Ch. 12 / ASCE 7-22 §12.10 — in-plane shear and chord force transfer for floor/roof systems acting as horizontal diaphragms.

9.2 Drift Limits

ASCE 7-22 Table 12.12-1 — Allowable story drift (Δa) as fraction of story height (hsx):

Risk CategoryΔa Limit
I, II0.025·hsx (most structures)
III0.020·hsx
IV0.015·hsx
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