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I Built a Free Metal Weight Calculator — Here's the Math ...
Param Mehta · 2026-05-24 · via DEV Community

Param Mehta

I'm not a professional developer. I'm a steel fabricator who got tired of calculating pipe weights on paper.
So I built MetalWeightPro — a free, browser-based metal weight calculator for Indian fabricators. No framework. No backend. Just vanilla HTML, CSS, and ES modules.
Here's the math that powers it.


The Core Formula
Every section type has a different cross-sectional area. Weight is always:

W = A × L × ρ

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Where:
W = weight in kg
A = cross-sectional area in m²
L = length in metres
ρ = material density in kg/m³

The only thing that changes per section type is how you calculate A.

Round Bar

```// D in mm, returns kg/m
function roundBarWeight(D, density = 7850) {
const area = (Math.PI / 4) * Math.pow(D / 1000, 2);
return area * density;
}

// Simplified constant form
function roundBarWeightSimple(D) {
return (D * D) / 162;
}

// Example: 25mm MS round bar
console.log(roundBarWeightSimple(25)); // 3.858 kg/m```


Hollow Pipe

// OD and t in mm, returns kg/m
function pipeWeight(OD, t, density = 7850) {
  const outerArea = (Math.PI / 4) * Math.pow(OD / 1000, 2);
  const innerArea = (Math.PI / 4) * Math.pow((OD - 2 * t) / 1000, 2);
  return (outerArea - innerArea) * density;
}

// Simplified form
function pipeWeightSimple(OD, t) {
  return (OD - t) * t * 0.0246615;
}

// Example: 60.3mm OD, 3.65mm wall (2" IS 1239 medium)
console.log(pipeWeightSimple(60.3, 3.65)); // 5.10 kg/m

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Hollow Section (SHS/RHS)

// All dimensions in mm, returns kg/m
function hollowSectionWeight(B, H, t, density = 7850) {
  const outerArea = (B / 1000) * (H / 1000);
  const innerArea = ((B - 2 * t) / 1000) * ((H - 2 * t) / 1000);
  return (outerArea - innerArea) * density;
}

// Example: 50×50×3mm SHS (IS 4923)
console.log(hollowSectionWeight(50, 50, 3)); // 4.45 kg/m

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MS Angle

// A, B = leg lengths in mm, t = thickness in mm
function angleWeight(A, B, t, density = 7850) {
  const area = ((A + B - t) * t) / 1000000;
  return area * density;
}

// Example: 65×65×6mm equal angle (IS 808)
console.log(angleWeight(65, 65, 6)); // 5.84 kg/m

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Material Densities

const DENSITIES = {
  mild_steel:      7850,
  stainless_steel: 8000,
  aluminium:       2700,
  copper:          8960,
  brass:           8500,
  cast_iron:       7200,
  gi:              7850,
  lead:            11340
};

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The Divisor Pattern

// Divisor = 1,000,000 ÷ (π/4 × density)
function getDivisor(density) {
  return 1000000 / ((Math.PI / 4) * density);
}

console.log(getDivisor(7850));  // 162.3 → MS
console.log(getDivisor(8000));  // 159.2 → SS
console.log(getDivisor(2700));  // 471.5 → Aluminium
console.log(getDivisor(8960));  // 142.5 → Copper

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This is why fabricators say D²/162 for MS but the formula is universal — just swap the divisor for the material.