Compute the weight, cross‑sectional area, volume, and linear density of square and rectangular hollow sections. Select from common materials (steel, aluminum, copper, stainless) or enter a custom density.
Disclaimer: The weights shown in the metal weight calculator above are for reference only and should not form the basis of any calculation requiring precise or accurate information. For example, due to differences in manufacturing processes and alloy/material composition, it is not uncommon for theoretical weights and densities to differ significantly from actual weights and densities. Therefore, if an accurate weight calculation is required, you should obtain relevant, precise information from the manufacturer.
The square tube weight calculator determines the mass of a hollow rectangular or square section based on its external dimensions, wall thickness, length, and material density. This is a fundamental calculation in structural engineering, mechanical design, and metal fabrication. Accurately estimating tube weight is essential for cost estimation, load analysis, transportation planning, and material selection.
Cross‑section area A = W · H − (W − 2t) · (H − 2t)
Volume V = A · L Mass m = ρ · V
where W = outer width, H = outer height, t = wall thickness, L = length, ρ = material density.
The cross‑sectional area of a hollow rectangular section is the difference between the area of the outer rectangle and the inner rectangle. The outer area is W · H. The inner dimensions are reduced by twice the wall thickness on each side: inner width = W − 2t, inner height = H − 2t. Thus the inner area is (W − 2t)(H − 2t). The metal area is the difference:
A = W · H − (W − 2t)(H − 2t) = 2t(W + H − 2t)
This elegant simplification shows that the cross‑sectional area depends linearly on the wall thickness and the sum of the outer dimensions. For a square tube (W = H), the formula reduces to A = 4t(W − t). The volume is simply A multiplied by the length L. Finally, the mass is obtained by multiplying the volume by the material density ρ.
The linear density (mass per unit length) is ρ · A, which is particularly useful for structural design because it allows quick calculation of the weight of any length of tube without recomputing the area each time.
The following values are calculated using the tool's formulas and are consistent with standard engineering handbooks (AISC, EN 10219).
| Size (W×H×t) | Material | Area (mm²) | Weight per meter (kg/m) | Weight for 6 m (kg) |
|---|---|---|---|---|
| 50×50×3 mm | Steel (7850) | 564 | 4.43 | 26.6 |
| 80×80×4 mm | Steel (7850) | 1216 | 9.55 | 57.3 |
| 100×100×5 mm | Steel (7850) | 1900 | 14.9 | 89.5 |
| 120×60×4 mm | Steel (7850) | 1376 | 10.8 | 64.8 |
| 60×60×3 mm | Aluminum (2700) | 684 | 1.85 | 11.1 |
| 50×50×2 mm | Stainless (8000) | 384 | 3.07 | 18.4 |
| 2″×2″×⅛″ (50.8×50.8×3.175) | Steel (7850) | 605 | 4.75 | 28.5 |
A structural engineer is designing a lightweight steel frame for a mezzanine floor. The columns will be fabricated from square hollow sections (SHS). Using this calculator, the engineer evaluates a 100×100×5 mm SHS steel tube (ρ = 7850 kg/m³). The calculator returns a cross‑sectional area of 1900 mm² and a weight of 14.9 kg/m. For a column height of 4.5 m, the total weight is 67.1 kg per column. With 12 columns, the total steel weight for columns alone is 805 kg. This information feeds into the foundation design, crane lifting plan, and cost estimate. The engineer can quickly test alternative sizes — for example, a 90×90×5 mm tube reduces weight to 13.1 kg/m, saving 10% in material cost while still meeting the load requirements.
Density is a critical parameter. Steel (A36) has a density around 7850 kg/m³, while stainless steel (304) is slightly denser at 8000 kg/m³. Aluminum 6061 is about 2700 kg/m³ — roughly one‑third the weight of steel for the same volume. This makes aluminum attractive for aerospace, automotive, and portable structures. Copper (8900 kg/m³) and lead (11340 kg/m³) are significantly heavier and are used in specialized applications such as radiation shielding or ballast. The calculator's material presets make it easy to compare the weight of identical tube geometries across different materials.