The calculator determines the theoretical weight of a pipe from its geometric dimensions, length, quantity, and material density. It is suitable for round, square, and rectangular pipes and helps quickly estimate the weight per metre, the weight of one pipe, the total weight of the batch, the metal volume, the outer surface area, and the internal volume. This type of calculation is used for selecting metal products, checking transport weight, estimating the load on a structure, and calculating coating consumption.
Calculation principle. The calculator treats the pipe as a body with a constant cross-section along the full length. This means that the outer dimensions and wall thickness are assumed to be the same at every point of the pipe, while longitudinal shape deviations, corner radii, the weld seam, and manufacturing tolerances are not modelled separately.
Units of measurement. Outer dimensions and wall thickness are entered in millimetres, length in metres, and material density in kg/m3. Before the calculation, the cross-section dimensions are converted into metres so that weight, volume, and area are calculated in consistent SI units.
Round pipe. First, the internal diameter is determined as the outer diameter minus twice the wall thickness. Then the metal area is calculated as the difference between the outer and inner circles.
Din = Dout - 2t
A = π/4 × (Dout2 - Din2)
Square pipe. For a square section, the inner side is reduced by 2t, after which the metal area is calculated as the difference between the areas of two squares.
ain = a - 2t
A = a2 - ain2
Rectangular pipe. For a rectangular section, the double wall thickness is subtracted from the outer sides A and B, after which the metal area is calculated as the difference between the outer and inner rectangles.
Ain = A - 2t
Bin = B - 2t
S = A × B - Ain × Bin
Meaning of this step. The metal cross-sectional area determines how much material there is in 1 running metre of pipe. The hollow inner space is not included in the weight.
Weight per metre. After determining the metal cross-sectional area, the calculator multiplies it by the material density. This gives the theoretical weight of 1 metre of pipe.
m1m = ρ × S
Weight of one pipe. If the length of one pipe L is known, the weight of one unit is determined by multiplying the weight per metre by the length.
m1 = m1m × L
Total weight of the batch. The total weight is calculated as the weight of one pipe multiplied by the number of pipes n.
mtotal = m1 × n
Final value logic. When dimensions, length, quantity, and density are entered, the calculator consistently outputs three related results: weight per metre, weight of one pipe, and total batch weight. The main calculated value is the weight per metre, while the other results are obtained from it by direct multiplication.
Metal volume. The volume of the metal part of the whole batch equals the metal cross-sectional area multiplied by the total length of all pipes.
Vmetal = S × Ltotal
Total length. For a batch of pipes, the total length is determined simply.
Ltotal = L × n
Outer surface area. For a round pipe, the calculator uses the outer circumference π × Dout, for a square pipe 4a, and for a rectangular pipe 2(A + B). This outer perimeter is then multiplied by the total length. End faces are not included in the surface area calculation.
Internal volume. The hollow inner space is determined from the internal cross-section and the total length. For a round pipe, the internal circle is used, while for a hollow section the internal square or rectangle is used after subtracting 2t from each side.
Typical density values. The calculator uses common reference values: carbon steel - 7850 kg/m3, stainless steel - 7900 kg/m3, copper - 8900 kg/m3, aluminium - 2700 kg/m3, cast iron - 7200 kg/m3. If needed, you can enter a custom density value when the material grade or product data is known.
What causes differences from the actual weight. The calculator determines the theoretical pipe weight from geometry and density. The actual weight of the finished pipe may differ slightly because of thickness and dimensional tolerances, manufacturing specifics, and the actual material grade.
Standards reference. The calculation logic follows the general engineering approach used for hollow metal sections in European practice. For steel structural hollow sections, relevant references include EN 10219 for cold formed welded structural hollow sections, EN 10210 for hot finished structural hollow sections, EN 10255 for non-alloy steel tubes suitable for welding and threading, and EN 1993-1-1 as the general standard for the design of steel structures.
How to use this in practice. For preliminary selection, logistics, cost estimation, and load assessment, the theoretical weight based on dimensions and density is usually sufficient. For procurement and structural design, the result should be checked against the section designation, the actual material grade, and the tabulated data from the relevant standard or manufacturer.
The calculator determines the theoretical pipe weight from geometric dimensions and material density. Price lists and catalogues often use tabulated values from a standard, where tolerances, product range, and the specifics of the actual section are already taken into account.
Yes, the calculation is suitable not only for ordinary steel pipe. You only need to select the required material or enter its density manually, and the pipe weight will be recalculated using the same geometric logic.
This is the basic result that shows the theoretical weight of one running metre of the section in kg/m. The calculator then uses this value to determine the weight of one pipe and the total weight of the batch.
This approach is usually more useful for practical tasks such as estimating painting, priming, or anti-corrosion coating of a pipe. In most real calculations, the contribution of the end faces is very small compared with the lateral surface, especially for long pipes.
Yes, the pipe weight calculator is useful for a quick estimate of the self-weight of metal products and for a preliminary load assessment. For the final structural check, you also need to consider the required load combinations and the relevant Eurocode rules, especially EN 1990 and EN 1991-1-1.