4 m³ of milk in kg

4 cubic meters of milk equals 3880 kilograms

Volume to 'Weight' Converter - Chemistry

How to convert 4 cubic meters of milk to kilograms

To convert a quantity of a substance or material expressed as a volume to mass we simply use the formula:

mass = density × volume

The density of milk is 970 kg/m³ (see the densities table below). The volume we want to convert is 4 m³.

Now, plugging these values in the formula above, we get:

mass = density × volume = 970 × 4 = 3880

So, 4 cubic meters of milk equals 3.88 × 10³ kilograms Kg.

How to convert from volume to mass (incorrectly called weight)?

Well, by definition of density we just need to use the formula:

mass = density × volume

Example: How much does 2 cubic meters of gasoline weigh in kilograms if the gasoline density is 750 kg/m³?

Plugging the values in the formula, we get

mass = density × volume = 750 × 2 = 1500 Kg

Very simple isn't it? Yes, it is as simple as that. But this works fine when the density value we have (from a chart for example) is defined using the same unit of volume and mass that we will use in the formula. For example, mass in kg and volume in liters. If we have, for example, mass in pounds and volume in gallons, we should do something to correct our result.

To transform the mass from pounds to kilograms we should multiply the mass in pounds by 0.45359237. We will call 0.45359237 the mass conversion factor - mcf

Matematically we write:

mass in kilograms = mass in pounds × mcf or

m_kg = m_lb × mcf (1)

To transform the volume from gallons to cubic meters we should multiply the volume in cubic meters by 0.003785411784. We will call 0.003785411784 the volume conversion factor - vcf

Matematically we write:

volume in cubic meters = volume in gallons × vcf or

v_m³ = v_gal × vcf (2)

Now, dividing the equation (1) by the equation (2), we get

m_kgv_m³ = m_lb × mcfv_gal × vcf, or

m_kgv_m³ = m_lbv_gal × mcfvcf, but m_kgv_m³ is, by definition, the density (d) in kg/m³, so

d = m_lbv_gal × mcfvcf

Rearranging the formula above we get

m_lb = d × v_gal × vcfmcf

Finally, we can generalize this formula any units of mass and volume, since we know how to find the values for mcf and vcf (Check the factor tables below).

m = d × v × vcfmcf

That is exactly the formula that we use in this calculator. You can see how this formula works reading the example above or/and choosing another one at the bottom of this page.

References:

1. Mass, Weight, Density or Specific Gravity of Liquids
2. Mass, Weight, Density or Specific Gravity of Water at Various Temperatures
3. Full Weight Converter

Examples of Volume to Weight Conversions