Cross (X) rods are tension-only members — the slender rod is assumed to buckle
and carry no compression, so one diagonal resists each direction of loading. The system capacity
is identical for load applied in either direction.
2Rod Size & Steel
Threaded ends — An = tensile stress area As per AS 1275
fy / fu from AS 4100 Table 2.1 & Table 9.2.1
As = π/4 (d − 0.9382P)² per AS 1275
1.0 for symmetric end connections (nut & washer each end) — Cl 7.3.1
Strength limit state action for utilisation check — Cl 7.1
3System Diagram
Two posts with cross rod bracing — drawn to scale
4Capacity Results
Diagonal angle θ
—
from horizontal
Rod capacity φNt
—
Cl 7.2
Horizontal capacity φH
—
φNt · cos θ
Vertical component at φH
—
φNt · sin θ — post download / anchor uplift
Areas Ag / As
—
gross / tensile stress area
Utilisation H* / φH
—
enter H* above
5Full Working & Clause References
Step
Substituted working
Reference
Scope & assumptions — This calculator determines the horizontal racking capacity of a
single braced bay (two posts with cross rod bracing) governed by the tension capacity of one rod
diagonal per AS 4100:2020 Section 7, with capacity factor φ = 0.90 (Table 3.4). Rods
are treated as tension-only: the compression diagonal is assumed ineffective. The net area of the
threaded rod is taken as the tensile stress area per AS 1275 (Cl 7.2). It does not
check the end connections (nuts, washers, gusset/cleat plates, welds, bolts — AS 4100 Section 9),
the posts, the top chord/strut, anchorage of uplift and download forces, or serviceability (rod sag —
light pre-tension via turnbuckle is normal practice and does not add to member force capacity). Round bar
strengths apply to bar diameters ≤ 50 mm (Table 2.1). All checks must be verified by a
qualified structural engineer.