Material Density Reference

Densities of metals, plastics, woods, and liquids in one table

Look up the density of common engineering materials — metals, alloys, plastics, woods, ceramics, and liquids — in both g/cm³ and kg/m³, and compute the mass of a part from its volume. It runs free in your browser on Gera Tools, with nothing uploaded.

Last updated Source: Gera Tools

What is the relationship between g/cm³ and kg/m³?

They differ by a factor of exactly 1000: 1 g/cm³ equals 1000 kg/m³. Water is 1 g/cm³ or 1000 kg/m³. The two columns are the same physical density expressed in the two common engineering unit systems.

Density turns a geometry into a mass and underpins buoyancy, stress, and cost estimates. This reference lists typical densities for metals, plastics, woods, ceramics, and liquids in both common unit systems, and converts a volume into a part mass.

How it works

Density is mass per unit volume. The table gives each material in grams per cubic centimetre and the identical figure in kilograms per cubic metre — the two differ by exactly 1000:

kg/m^3 = g/cm^3 * 1000

To estimate a part’s mass the tool multiplies the chosen density by the volume you enter:

mass (g) = density (g/cm^3) * volume (cm^3)

So a 50 cm³ aluminium bracket at 2.70 g/cm³ has a mass of 50 * 2.70 = 135 g.

Why density is critical across engineering disciplines

Density connects geometry to several fundamental engineering quantities:

  • Structural analysis: Dead load = volume × density × gravity. A concrete floor slab at 2,300 kg/m³ generates predictable self-weight that must be carried by beams and columns.
  • Buoyancy: An object floats if its average density is less than the fluid it displaces. Steel (about 7,900 kg/m³) is denser than water (1,000 kg/m³), but a steel ship floats because its total volume (including interior air) makes its average density less than water.
  • Material cost estimation: Material cost = mass × cost per kilogram. Choosing aluminium (2.70 g/cm³) over steel (7.85 g/cm³) for the same part saves about 66% of material mass — important for both cost and weight-sensitive design.
  • CNC and 3D printing: Feed-rate and print-time estimates depend on how much material is being moved or deposited, which is a density-driven calculation.
  • FEA (finite element analysis): Almost every FEA solver requires density as an input property alongside elastic modulus and Poisson’s ratio.

Typical densities: quick reference

Some values that come up most frequently in design work:

MaterialDensity (g/cm³)Notes
Water (4°C)1.000Reference standard
Aluminium 6061~2.70Most common structural alloy
Mild steel / carbon steel~7.85Varies slightly with carbon content
Stainless steel 304~7.93
Copper~8.96
Titanium (grade 5 / Ti-6Al-4V)~4.43High strength-to-weight ratio
PLA (3D printing)~1.24Common FDM filament
ABS~1.05
HDPE~0.95Lighter than water — floats
Oak (dry)~0.60–0.90Species and moisture dependent
Pine (dry)~0.45–0.60
Concrete~2,300 kg/m³Varies with mix and aggregate

Why densities vary for the same material

The values in this reference are representative midpoints, not exact constants. Real materials vary for several reasons:

  • Alloy composition: Adding copper to aluminium (to make 7075) raises its density slightly; adding silicon (for 4000-series) also changes it.
  • Temper and heat treatment: Heat treatment changes microstructure but has minimal effect on density.
  • Moisture content in wood: Green (freshly cut) wood is much denser than kiln-dried lumber. Values in this table are typically for air-dry wood.
  • Porosity: Cast metals often have internal porosity that lowers effective density compared to wrought material.
  • Fluid temperature: Water is densest at 4°C (1.000 g/cm³) and less dense at both higher and lower temperatures.

Common unit conversion traps

Keep units consistent when computing mass. The most common mistake:

  • Density in kg/m³, volume in cm³: the result is not kg. Convert volume to m³ first (1 cm³ = 1×10⁻⁶ m³), or convert density to g/cm³.
  • Density in g/cm³, volume in mm³: divide by 1,000 to get grams (1 cm³ = 1,000 mm³).

The safest approach: work in one unit system throughout. g/cm³ pairs naturally with cm³ → grams; kg/m³ pairs with m³ → kilograms.