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Metal Weight Calculator

Calculate the weight of steel, aluminium, copper and brass bars, tubes and sheets in kg, with cost per kg for your project.

mm
m

Weight

2.47 kg

2.47 kg per metre

Estimated cost

₹222

Weight = volume × density. A 20 mm steel bar runs about 2.47 kg per metre; market rates add cutting and transport on top.

Metal Weight Calculator on True Calculator gives you an instant, accurate answer with no sign-up and no app install. Calculate the weight of steel, aluminium, copper and brass bars, tubes and sheets in kg, with cost per kg for your project. Every result shows the formula and a worked example so you can verify the calculation yourself, and all values are computed in your own browser — your numbers never leave your device.

Popular uses: metal weight calculator · steel weight calculator · ms rod weight calculator

Reviewed by the True Calculator team · Last updated: August 2026

How We Calculate

This calculator uses standard construction and engineering formulas verified by our team. All calculations are performed instantly in your browser using JavaScript — no data is sent to any server.

Material quantities follow common construction practice and standard mix ratios. Always confirm with a professional before purchasing materials.

When to Use This Calculator

Steel and copper are sold by weight in India, so every fabrication quote starts with a weight estimate. A structural contractor ordering MS angles and rounds for a shed in Pune, a plumber pricing copper pipes for a Mumbai renovation, or an aluminium fabricator quoting window frames in Chennai all multiply volume by density to arrive at the bill. The same numbers plan transport, since weight decides the lorry and the crane. With the per-kg market rate added, the calculator goes one step further and estimates the material cost on the spot, so quotes and purchases agree before the material reaches the site.

How to Use This Calculator

  1. Step 1: Choose the shape — round bar, square bar, flat bar, tube or sheet.
  2. Step 2: Choose the material — steel, stainless, aluminium, copper or brass.
  3. Step 3: Enter the dimensions in mm and the length in metres.
  4. Step 4: Add the ₹ per kg rate to see the material cost alongside the weight.

Worked Example

A fabricator in Faridabad needs the weight of a 20 mm diameter MS round bar, 1 metre long. Its volume is π × (0.01)² × 1 = 0.000314 m³, and steel at 7,850 kg/m³ makes the weight 0.000314 × 7850 = 2.47 kg — matching the familiar d²/162 thumb rule for steel. At the day's market rate of ₹90 per kg, that one metre costs about ₹222. A 2 mm × 500 mm copper sheet, 1 metre long, weighs 8.96 kg, and at copper's higher market price the difference in the bill is substantial.

Tips and Common Mistakes

  • Tip 1: The d²/162 rule gives kg per metre for round steel bars — check it against this calculator's answer.
  • Tip 2: For tubes, the wall thickness is what carries the weight; a thicker wall adds rapidly to the kg.
  • Tip 3: Steel and copper prices move daily in Indian markets — enter today's quote for an accurate cost.
  • Mistake 1: Entering all dimensions in millimetres except the length, which must be in metres.
  • Mistake 2: Using the outer diameter of a tube as if it were solid — hollow sections weigh far less.

Frequently Asked Questions

How is the weight of a steel bar calculated?

Weight = volume × density. A 20 mm diameter steel bar of 1 metre has volume π × (0.01 m)² × 1 m and weighs about 2.47 kg — the same as the common d²/162 thumb rule.

What densities does the calculator use?

Steel 7,850 kg/m³, stainless steel 7,930, aluminium 2,700, copper 8,960 and brass 8,550 kg/m³ — the standard textbook values used for structural and fabricator estimates.

Why do I need the weight of a metal piece?

Steel and copper are billed per kilogram in Indian markets, so fabricators and contractors estimate weight first to quote the material cost and plan transport.

Can I calculate the cost too?

Yes. Enter the current per-kg rate you are quoted — market steel rates fluctuate — and the calculator multiplies it by the weight to give the material cost before cutting and labour.

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