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Metal Weight Calculator

The Metal Weight Calculator allows you to calculate the weight of various metals. Simply select the metal type, input its dimensions, and get accurate weight results instantly.


Enter Metal Dimensions

Result
Kilogram (kg)

In construction, metal weight is crucial for ensuring structural safety, stability, and cost efficiency. Accurate weight calculations help prevent failures, manage costs, and ensure materials meet design and safety standards.

General Formula for Metal Weight:

Weight=Volume×Density\text{Weight} = \text{Volume} \times \text{Density}Weight=Volume×Density

Where:

  • Weight is in kilograms (kg), grams (g), or other units depending on the density unit.
  • Volume is in cubic meters (m3m^3m3) or cubic centimeters (cm3cm^3cm3), etc.
  • Density is the material's density in units like g/cm3g/cm^3 g/cm3 or kg/m3kg/m^3kg/m3

For a Rectangular Metal Block:

If the shape is a rectangular block, the volume can be calculated as:

Volume=Length×Width×Thickness\text{Volume} = \text{Length} \times \text{Width} \times \text{Thickness}Volume=Length×Width×Thickness

Combined Formula for Weight:

Weight=Length×Width×Thickness×Density\text{Weight} = \text{Length} \times \text{Width} \times \text{Thickness} \times \text{Density}Weight=Length×Width×Thickness×Density

Example Calculation:

Let's calculate the weight of an aluminum block with:

  • Length = 2 m
  • Width = 1 m
  • Thickness = 0.1 m
  • Density = 2700 kg/m3kg/m^3kg/m3 (density of aluminum)

Volume Calculation:

Volume=2 m×1 m×0.1 m=0.2 m3\text{Volume} = 2 \, \text{m} \times 1 \, \text{m} \times 0.1 \, \text{m} = 0.2 \, m^3Volume=2m×1m×0.1m=0.2m3

Weight Calculation:

Weight=0.2 m3×2700 kgm3=540 kg\text{Weight} = 0.2 \, m^3 \times 2700 \, \frac{kg}{m^3} = 540 \, kgWeight=0.2m3×2700m3kg​=540kg

For Cylindrical Metal Rods:

If the shape is a cylinder, the volume is given by:

Volume=π×r2×h\text{Volume} = \pi \times r^2 \times hVolume=π×r2×h

Where:

  • r = radius of the base
  • h = height (length) of the cylinder

Combined Formula for Weight:

Weight=π×r2×h×Density\text{Weight} = \pi \times r^2 \times h \times \text{Density}Weight=π×r2×h×Density

Example Calculation for a Cylinder:

Let’s calculate the weight of a copper rod with:

  • Radius = 0.05 m
  • Height = 1 m
  • Density = 8960 kg/m3kg/m^3
  • kg/m3

Volume Calculation:

Volume=π×(0.05 m)2×1 m=π×0.0025 m2×1 m=0.00785 m3\text{Volume} = \pi \times (0.05 \, \text{m})^2 \times 1 \, \text{m} = \pi \times 0.0025 \, m^2 \times 1 \, \text{m} = 0.00785 \, m^3Volume=π×(0.05m)2×1m=π×0.0025m2×1m=0.00785m3

Weight Calculation:

Weight=0.00785 m3×8960 kgm3=70.37 kg\text{Weight} = 0.00785 \, m^3 \times 8960 \, \frac{kg}{m^3} = 70.37 \, kgWeight=0.00785m3×8960m3kg​=70.37kg

These formulas can be adapted to calculate the weight of any metal shape by substituting the appropriate volume formula for the shape.

Densities of Metals

Metal Name Density (g/cm3) Density (kg/m3)
Iron 6.87 - 7.75 6850 - 7750
Aluminum 2.60 2600
Copper 8.96 8960
Cast Iron 6.90 - 7.30 6900 - 7300
Ductile Iron 7.1-7.3 7100-7300
6061 Aluminum 2.7 2700
7075 aluminum 2.81 2810
6061-T6 Aluminum 2.70 2700
Stainless Steel 7.75-8.05 7750-8050
Mild Steel 7.85 7850
Carbon Steel 7.85 7850
Structural Steel 7.85 7850
Brass 8.4 - 8.7 8400 - 8700
5.56 Brass 8.53 8530
Army Brass 8.50 - 8.55 8500 - 8550
A36 Steel 7.85 7850
5052 Aluminum 2.68 2680
2024 Aluminum 2.78 2780
316 Stainless Steel 7.99 7990
304 Stainless Steel 7.93 7930

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