Density units converter - converts units between kilograms per cubic meter, grams per liter, ounces per galon etc. Both metric and imperial (US and UK) units are included. Also, you will find more exotic units here, such as multiplicity of Earth density or femtograms per liter.

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Symbolic algebra

ⓘ Hint: This calculator supports symbolic math. You can enter numbers, but also symbols like a, b, pi or even whole math expressions such as (a+b)/2. If you still don't sure how to make your life easier using symbolic algebra check out our another page: Symbolic calculations

Inputs data - value and unit, which we're going to convert#

Value
Unit
Decimals

$1$ (kilograms per cubic meter) is equal to:#

metric#

Unit	Symbol	Symbol (plain text)	Value as symbolic	Value as numeric	Notes	Unit conversion formula
kilograms per cubic meter	Show source $\frac{kg}{m^3}$	kg/m³	Show source $\text{...}$	-	Basic density unit in the SI system. The substance has a density of one kilogram per cubic meter (1 kg/m³) if a homogeneous sample with volume of one cubic meter (1 m³) has a mass of one kilogram (1 kg). $1\ \frac{kg}{m^3} = \frac{1000\ g}{m^3}$	Show source $...$
kilograms per cubic decimeter	Show source $\frac{kg}{dm^3}$	kg/dm³	Show source $\text{...}$	-	Derived density unit in the SI system. The substance has a density of one kilogram per cubic decimeter (1 kg/dm³) if a homogeneous sample with volume of one cubic decimeter (1 m³) has a mass of one kilogram (1 kg). $1\ \frac{kg}{dm^3} = \frac{1\ kg}{0.001\ m^3} = 1000\ \frac{kg}{m^3}$	Show source $...$
kilograms per cubic centimeter	Show source $\frac{kg}{cm^3}$	kg/cm³	Show source $\text{...}$	-	Derived density unit in the SI system. The substance has a density of one kilogram per cubic centimeter (1 kg/cm³) if a homogeneous sample with volume of one cubic centimeter (1 cm³) has a mass of one kilogram (1 kg). $1\ \frac{kg}{cm^3} = \frac{1\ kg}{10^{-6}\ m^3} = 10^6\ \frac{kg}{m^3}$	Show source $...$
kilograms per cubic milimeter	Show source $\frac{kg}{mm^3}$	kg/mm³	Show source $\text{...}$	-	Derived density unit in the SI system. The substance has a density of one kilogram per cubic milimeter (1 kg/mm³) if a homogeneous sample with volume of one cubic milimeter (1 mm³) has a mass of one kilogram (1 kg). $1\ \frac{kg}{mm^3} = \frac{1\ kg}{10^{-9}\ m^3} = 10^9\ \frac{kg}{m^3}$	Show source $...$
grams per cubic meter	Show source $\frac{g}{m^3}$	g/m³	Show source $\text{...}$	-	Derived density unit in the SI system. The substance has a density of one gram per cubic meter (1 g/m³) if a homogeneous sample with volume of one cubic meter (1 m³) has a mass of one gram (1 g). $1\ \frac{g}{m^3} = \frac{1\ g}{1\ m^3} = \frac{0.001\ kg}{1\ m^3} = 10^{-3}\ \frac{kg}{m^3}$	Show source $...$
grams per cubic decimeter	Show source $\frac{g}{dm^3}$	g/dm³	Show source $\text{...}$	-	Derived density unit in the SI system. The substance has a density of one gram per cubic decimeter (1 g/dm³) if a homogeneous sample with volume of one cubic decimeter (1 dm³) has a mass of one gram (1 g). $1\ \frac{g}{m^3} = \frac{1\ g}{1\ dm^3} = \frac{\cancel{0.001}\ kg}{\cancel{0.001}\ m^3} = 1\ \frac{kg}{m^3}$	Show source $...$
grams per cubic centimeter	Show source $\frac{g}{cm^3}$	g/cm³	Show source $\text{...}$	-	Derived density unit in the SI system. The substance has a density of one gram per cubic centimeter (1 g/cm³) if a homogeneous sample with volume of one cubic centimeter (1 cm³) has a mass of one gram (1 g). $1\ \frac{g}{cm^3} = \frac{1\ g}{1\ cm^3} = \frac{10^{-3}\ kg}{10^{-6}\ m^3} = 1000\ \frac{kg}{m^3}$	Show source $...$
grams per cubic milimeter	Show source $\frac{g}{mm^3}$	g/mm³	Show source $\text{...}$	-	Derived density unit in the SI system. The substance has a density of one gram per cubic milimeter (1 g/mm³) if a homogeneous sample with volume of one cubic milimeter (1 mm³) has a mass of one gram (1 g). $1\ \frac{g}{mm^3} = \frac{1\ g}{1\ mm^3} = \frac{10^{-3}\ kg}{10^{-9}\ m^3} = 10^{6}\ \frac{kg}{m^3}$	Show source $...$
miligrams per cubic meter	Show source $\frac{mg}{m^3}$	mg/m³	Show source $\text{...}$	-	Derived density unit in the SI system. The substance has a density of one miligram per cubic meter (1 mg/m³) if a homogeneous sample with volume of one cubic meter (1 m³) has a mass of one miligram (1 mg). $1\ \frac{mg}{m^3} = \frac{1\ mg}{1\ m^3} = \frac{10^{-6}\ kg}{1\ m^3} = 10^{-6}\ \frac{kg}{m^3} = 1\ \frac{ng}{m^3}$	Show source $...$
miligrams per cubic decimeter	Show source $\frac{mg}{dm^3}$	mg/dm³	Show source $\text{...}$	-	Derived density unit in the SI system. The substance has a density of one miligram per cubic decimeter (1 mg/dm³) if a homogeneous sample with volume of one cubic decimeter (1 dm³) has a mass of one miligram (1 mg). $1\ \frac{mg}{dm^3} = \frac{1\ mg}{1\ dm^3} = \frac{10^{-6}\ kg}{10^{-3}\ m^3} = 0.001\ \frac{kg}{m^3} = 1\ \frac{g}{m^3}$	Show source $...$
miligrams per cubic centimeter	Show source $\frac{mg}{cm^3}$	mg/cm³	Show source $\text{...}$	-	Derived density unit in the SI system. The substance has a density of one miligram per cubic centimeter (1 mg/cm³) if a homogeneous sample with volume of one cubic centimeter (1 cm³) has a mass of one miligram (1 mg). $1\ \frac{mg}{cm^3} = \frac{1\ mg}{1\ cm^3} = \frac{\cancel{10^{-6}}\ kg}{\cancel{10^{-6}}\ m^3} = 1\ \frac{kg}{m^3}$	Show source $...$
miligrams per cubic milimeter	Show source $\frac{mg}{mm^3}$	mg/mm³	Show source $\text{...}$	-	Derived density unit in the SI system. The substance has a density of one miligram per cubic milimeter (1 mg/mm³) if a homogeneous sample with volume of one cubic milimeter (1 mm³) has a mass of one miligram (1 mg). $1\ \frac{mg}{mm^3} = \frac{1\ mg}{1\ mm^3} = \frac{\cancel{10^{-6}}\ kg}{\cancel{10^{-9}}\ m^3} = 1000\ \frac{kg}{m^3}$	Show source $...$

metric per liter#

Unit	Symbol	Symbol (plain text)	Value as symbolic	Value as numeric	Notes	Unit conversion formula
exograms per liter	Show source $\frac{Eg}{l}$	Eg/l	Show source $\text{...}$	-	Derived density unit created by dividing mass unit exogram (1 Eg) and volume unit litre (1 l). The substance has a density of one exogram per litre (1 Eg/l) if a homogeneous sample with volume of one litre (1 l) has a mass of one exogram (1 Eg). $1\ \frac{Eg}{l} = \frac{10^{15}\ kg}{10^{-3}\ m^3} = 10^{18}\ \frac{kg}{m^3}$	Show source $...$
teragrams per liter	Show source $\frac{Tg}{l}$	Tg/l	Show source $\text{...}$	-	Derived density unit created by dividing mass unit teragram (1 Tg) and volume unit litre (1 l). The substance has a density of one teragram per litre (1 Tg/l) if a homogeneous sample with volume of one litre (1 l) has a mass of one teragram (1 Tg). $1\ \frac{Tg}{l} = \frac{10^{9}\ kg}{10^{-3}\ m^3} = 10^{12}\ \frac{kg}{m^3}$	Show source $...$
gigagrams per liter	Show source $\frac{Gg}{l}$	Gg/l	Show source $\text{...}$	-	Derived density unit created by dividing mass unit gigagram (1 Gg) and volume unit litre (1 l). The substance has a density of one gigagram per litre (1 Gg/l) if a homogeneous sample with volume of one litre (1 l) has a mass of one gigagram (1 Gg). $1\ \frac{Gg}{l} = \frac{10^{6}\ kg}{10^{-3}\ m^3} = 10^{9}\ \frac{kg}{m^3}$	Show source $...$
megagrams per liter	Show source $\frac{Mg}{l}$	Mg/l	Show source $\text{...}$	-	Derived density unit created by dividing mass unit megagram (1 Mg) and volume unit litre (1 l). The substance has a density of one megagram per litre (1 Mg/l) if a homogeneous sample with volume of one litre (1 l) has a mass of one megagram (1 Mg).	Show source $...$
kilograms per liter	Show source $\frac{kg}{l}$	kg/l	Show source $\text{...}$	-	Derived density unit created by dividing mass unit kilogram (1 kg) and volume unit litre (1 l). The substance has a density of one kilogram per litre (1 kg/l) if a homogeneous sample with volume of one litre (1 l) has a mass of one kilogram (1 kg). $1\ \frac{kg}{l} = 1\ \frac{kg}{dm^3} = 1\ \frac{g}{cm^3} = 1000\ \frac{kg}{m^3}$	Show source $...$
hektograms per liter	Show source $\frac{hg}{l}$	hg/l	Show source $\text{...}$	-	Derived density unit created by dividing mass unit hectogram (1 hg) and volume unit litre (1 l). The substance has a density of one hectogram per litre (1 hg/l) if a homogeneous sample with volume of one litre (1 l) has a mass of one hectogram (100 g). $1\ \frac{hg}{l} = \frac{0.1\ kg}{0.001\ m^3} = 100\ \frac{kg}{m^3}$	Show source $...$
dekagrams per liter	Show source $\frac{dag}{l}$	dg/l	Show source $\text{...}$	-	Derived density unit created by dividing mass unit decagram (1 dag) and volume unit litre (1 l). The substance has a density of one decagram per litre (1 dag/l) if a homogeneous sample with volume of one litre (1 l) has a mass of one decagram (10 g).	Show source $...$
grams per liter	Show source $\frac{g}{l}$	g/l	Show source $\text{...}$	-	Derived density unit created by dividing mass unit gram (1 g) and volume unit litre (1 l). The substance has a density of one gram per litre (1 g/l) if a homogeneous sample with volume of one litre (1 l) has a mass of one gram (1 g). $1\ \frac{g}{l} = 1\ \frac{g}{dm^3} = \frac{\cancel{0.001}\ kg}{\cancel{0.001}\ m^3} = 1\ \frac{kg}{m^3}$	Show source $...$
decigrams per liter	Show source $\frac{dg}{l}$	dg/l	Show source $\text{...}$	-	Derived density unit created by dividing mass unit decigram (1 dg) and volume unit litre (1 l). The substance has a density of one decigram per litre (1 dg/l) if a homogeneous sample with volume of one litre (1 l) has a mass of one decigram (1/10 g). $1\ \frac{dg}{l} = \frac{10^{-2}\ kg}{10^{-3}\ m^3} = 0.1\ \frac{kg}{m^3}$	Show source $...$
centigrams per liter	Show source $\frac{cg}{l}$	cg/l	Show source $\text{...}$	-	Derived density unit created by dividing mass unit centigram (1 cg) and volume unit litre (1 l). The substance has a density of one centigram per litre (1 cg/l) if a homogeneous sample with volume of one litre (1 l) has a mass of one centigram (1/100 g). $1\ \frac{cg}{l} = \frac{10^{-5}\ kg}{10^{-3}\ m^3} = 0.01\ \frac{kg}{m^3}$	Show source $...$
miligrams per liter	Show source $\frac{mg}{l}$	mg/l	Show source $\text{...}$	-	Derived density unit created by dividing mass unit miligram (1 mg) and volume unit litre (1 l). The substance has a density of one miligram per litre (1 mg/l) if a homogeneous sample with volume of one litre (1 l) has a mass of one miligram (1 mg). $1\ \frac{mg}{l} = 1\ \frac{mg}{dm^3} = 1\ \frac{g}{m^3} = 0.001\ \frac{kg}{m^3}$	Show source $...$
micrograms per liter	Show source $\frac{\mu g}{l}$	µg/l	Show source $\text{...}$	-	Derived density unit created by dividing mass unit microgram (1 µg) and volume unit litre (1 l). The substance has a density of one microgram per litre (1 µg/l) if a homogeneous sample with volume of one litre (1 l) has a mass of one microgram i.e. one millionth of gram (10^-6 g). $1\ \frac{\mu g}{l} = \frac{10^{-9}\ kg}{10^{-3}\ m^3} = 10^{6}\ \frac{kg}{m^3}$	Show source $...$
nanograms per liter	Show source $\frac{ng}{l}$	ng/l	Show source $\text{...}$	-	Derived density unit created by dividing mass unit nanogram (1 ng) and volume unit litre (1 l). The substance has a density of one nanogram per litre (1 ng/l) if a homogeneous sample with volume of one litre (1 l) has a mass of one nanogram i.e. one billionth of gram (10^-9 g). $1\ \frac{ng}{l} = \frac{10^{-12}\ kg}{10^{-3}\ m^3} = 10^{9}\ \frac{kg}{m^3}$	Show source $...$
picograms per liter	Show source $\frac{pg}{l}$	ng/l	Show source $\text{...}$	-	Derived density unit created by dividing mass unit picogram (1 pg) and volume unit litre (1 l). The substance has a density of one picogram per litre (1 pg/l) if a homogeneous sample with volume of one litre (1 l) has a mass of one picogram i.e. one trillionth of gram (10^-12 g). $1\ \frac{pg}{l} = \frac{10^{-15}\ kg}{10^{-3}\ m^3} = 10^{12}\ \frac{kg}{m^3}$	Show source $...$
femtograms per liter	Show source $\frac{fg}{l}$	fg/l	Show source $\text{...}$	-	Derived density unit created by dividing mass unit femtogram (1 fg) and volume unit litre (1 l). The substance has a density of one femtogram per litre (1 fg/l) if a homogeneous sample with volume of one litre (1 l) has a mass of one femtogram i.e. one quadrillionth of gram (10^-15 g). $1\ \frac{fg}{l} = \frac{10^{-18}\ kg}{10^{-3}\ m^3} = 10^{15}\ \frac{kg}{m^3}$	Show source $...$
attograms per liter	Show source $\frac{ag}{l}$	ag/l	Show source $\text{...}$	-	Derived density unit created by dividing mass unit attogram (1 ag) and volume unit litre (1 l). The substance has a density of one attogram per litre (1 ag/l) if a homogeneous sample with volume of one litre (1 l) has a mass of one attogram i.e. one sextillionth of gram (10^-18 g). $1\ \frac{ag}{l} = \frac{10^{-21}\ kg}{10^{-3}\ m^3} = 10^{18}\ \frac{kg}{m^3}$	Show source $...$

imperial#

Unit	Symbol	Symbol (plain text)	Value as symbolic	Value as numeric	Notes	Unit conversion formula
pounds per cubic inch	Show source $\frac{lb}{in^3}$	lb/in³	Show source $\text{...}$	-	Imperial density unit created by dividing mass unit pound (1 lb) and volume cubic inch (1 cu in). The substance has a density of one pound per cubic inch (1 lb/in³) if a homogeneous sample with volume of one cubic inch (1 cu in) has a mass of one pound. $1\ \frac{lb}{in^3} = \frac{0.45359237\ kg}{\left(2.54\ cm\right)^3} = \frac{0.45359237\ kg}{1.6387064 \cdot 10^{-5}\ m^3} = 27679.9047102031212\ \frac{kg}{m^3}$	Show source $...$
pounds per cubic foot	Show source $\frac{lb}{ft^3}$	lb/ft³	Show source $\text{...}$	-	Imperial density unit created by dividing mass unit pound (1 lb) and volume cubic foot (1 cu ft). The substance has a density of one pound per cubic foot (1 lb/ft³) if a homogeneous sample with volume of one cubic foot (1 cu ft) has a mass of one pound. $1\ \frac{lb}{ft^3} = \frac{1\ lb}{\left(12\ in\right)^3} = \frac{1}{1728} \frac{lb}{in^3}$	Show source $...$
pounds per cubic yard	Show source $\frac{lb}{yd^3}$	lb/yd³	Show source $\text{...}$	-	Imperial density unit created by dividing mass unit pound (1 lb) and volume cubic yard (1 cu yd). The substance has a density of one pound per cubic yard (1 lb/yd³) if a homogeneous sample with volume of one cubic yard (1 cu yd) has a mass of one pound. $1\ \frac{lb}{yd^3} = \frac{1\ lb}{\left(3 ft\right)^3} = \frac{1}{27} \frac{lb}{ft^3}$	Show source $...$
pounds per gallon (US)	Show source $\frac{lb}{gal_{US}}$	lb/gal (US)	Show source $\text{...}$	-	Equivalent to one two hundred thirty-oneth part of pound per cubic inch (1/231 lb/in³). See the pound per cubic inch unit for more. $1\ \frac{lb}{gal_{US}} = \frac{1}{231}\ \frac{lb}{in^3}$	Show source $...$
pounds per gallon (UK)	Show source $\frac{lb}{gal_{UK}}$	lb/gal (UK)	Show source $\text{...}$	-	Imperial density unit created by dividing mass unit pound (1 lb) and british volume unit gallon (1 gal UK). The substance has a density of one pound per gallon UK (1 lb/gal UK) if a homogeneous sample with volume of one british gallon (1 gal UK) has a mass of one pound. $1\ \frac{lb}{gal_{UK}} = \frac{0.45359237\ kg}{4.54609\ l} = 0.099776372663101698\ \frac{kg}{m^3}$	Show source $...$
ounces per cubic inch	Show source $\frac{oz}{in^3}$	oz/in³	Show source $\text{...}$	-	Equivalent to one sixteenth of pound per cubic inch (1/16 lb/in³). See the pound per cubic inch unit for more. $1\ \frac{oz}{in^3} = \frac{1/16\ lb}{1\ in^3} = \frac{1}{16} \frac{lb}{in^3}$	Show source $...$
ounces per cubic foot	Show source $\frac{oz}{ft^3}$	oz/ft³	Show source $\text{...}$	-	Equivalent to one sixteenth of pound per cubic foot (1/16 lb/ft³). See the pound per cubic foot unit for more. $1\ \frac{oz}{ft^3} = \frac{1/16\ lb}{1\ ft^3} = \frac{1}{16} \frac{lb}{ft^3}$	Show source $...$
ounces per gallon (US)	Show source $\frac{oz}{gal_{US}}$	oz/gal (US)	Show source $\text{...}$	-	Equivalent to one sixteenth of pound per US gallon (1/16 lb/gal US). See the pound per gallon US unit for more. $1\ \frac{oz}{gal_{US}} = \frac{1/16\ lb}{1\ gal_{US}} = \frac{1}{16} \frac{lb}{gal_{US}}$	Show source $...$
ounces per gallon (UK)	Show source $\frac{oz}{gal_{UK}}$	oz/gal (UK)	Show source $\text{...}$	-	Equivalent to one sixteenth of pound per UK gallon (1/16 lb/gal UK). See the pound per gallon UK unit for more. $1\ \frac{oz}{gal_{UK}} = \frac{1/16\ lb}{1\ gal_{UK}} = \frac{1}{16} \frac{lb}{gal_{UK}}$	Show source $...$
grains per gallon (US)	Show source $\frac{gr}{gal_{US}}$	gr/gal (US)	Show source $\text{...}$	-	Equivalent to 1/7000 of pound per US gallon (1/7000 lb/gal US). See the pound per gallon US unit for more. $1\ \frac{gr}{gal_{US}} = \frac{1/7000\ lb}{1\ gal_{US}} = \frac{1}{7000} \frac{lb}{gal_{US}}$	Show source $...$
grains per gallon (UK)	Show source $\frac{gr}{gal_{UK}}$	gr/gal (UK)	Show source $\text{...}$	-	Equivalent to 1/7000 of pound per UK gallon (1/7000 lb/gal UK). See the pound per gallon UK unit for more. $1\ \frac{gr}{gal_{UK}} = \frac{1/7000\ lb}{1\ gal_{UK}} = \frac{1}{7000} \frac{lb}{gal_{UK}}$	Show source $...$
grains per cubic foot	Show source $\frac{gr}{ft^3}$	gr/ft³	Show source $\text{...}$	-	Equivalent to 1/7000 of pund per cubic foot (1/7000 lb/ft³). See the pound per cubic foot unit for more. $1\ \frac{gr}{ft^3} = \frac{1/7000\ lb}{1\ ft^3} = \frac{1}{7000} \frac{lb}{ft^3}$	Show source $...$
tons (short) per cubic yard	Show source $\frac{ton_{short}}{yd^3}$	ton (short) / yd³	Show source $\text{...}$	-	Equivalent to two thausand pounds per cubic foot (2000 lb/ft³). See the pound per cubic foot unit for more. $1\ \frac{sh\ ton}{yd^3} = \frac{2000\ lbs}{1\ yd^3} = 2000\ \frac{lbs}{yd^3}$	Show source $...$
tons (long) per cubic yard	Show source $\frac{ton_{long}}{yd^3}$	ton (long) / yd³	Show source $\text{...}$	-	Equivalent to two thausand pounds per cubic yard (2000 lb/yd³). See the pound per cubic foot unit for more. $1\ \frac{lng\ ton}{yd^3} = \frac{2240\ lbs}{1\ yd^3} = 2240\ \frac{lbs}{yd^3}$	Show source $...$
slugs per cubic foot	Show source $\frac{slug}{ft^3}$	slug/ft³	Show source $\text{...}$	-	Historic density unit in gravitional foot-pound-second system (FPS) created by dividing mass unit slug (1 slug) and volume cubic foot (1 cu ft). One slug per cubic foot is approximately equal to thirty-two pounds per cubic foot (~32.174 lb/ft³). $\begin{aligned}1\ \dfrac{slug}{ft^3} &= \dfrac{1\ lb \times \text{acceleration due to gravity} \cdot s^2}{ft \cdot ft^3} \approx \\&\approx \dfrac{1\ lb \times 9.80665\ \frac{\cancel{m}}{\cancel{s^2}} \cdot \cancel{s^2}}{0.3048\ \cancel{m} \cdot ft^3} \approx \\&\approx 32.1740485564304462\ \dfrac{lb}{ft^3}\end{aligned}$	Show source $...$
psis per 1000 foots	Show source $\frac{psi}{1000ft}$	psi/1000ft	Show source $\text{...}$	-	One twelve-thausandth of pound per cubic inch (1/12000 lb/ft³). See the pound per cubic foot unit for more. $1\ \frac{psi}{1000\ ft} = \frac{1\ lb/in^2}{1000\ \cdot 12\ in} = \frac{1}{12000}\ \frac{lb}{in^3}$	Show source $...$

other#

Unit	Symbol	Symbol (plain text)	Value as symbolic	Value as numeric	Notes	Unit conversion formula
earth density (mean)	Show source $d_{earth}$	earth density	Show source $\text{...}$	-	Average Earth density. $d_{Earth} \approx 5518.00248310111749 \frac{kg}{m^3}$	Show source $...$
water density (0 °C, solid)	Show source $d_{H_2O\ (0 ^\circ C)}$	water (0 °C)	Show source $\text{...}$	-	Water density at temperature of zero degrees celsius (0°C) under normal pressure (1013.25 hPa). $d_{H_2O\ (0^{\circ}C)} \approx 999.82 \frac{kg}{m^3}$	Show source $...$
water density (20 °C)	Show source $d_{H_2O\ (20 ^\circ C)}$	water (20 °C)	Show source $\text{...}$	-	Water density at temperature of twenty degree celsius (20°C) under normal pressure (1013.25 hPa). $d_{H_2O\ (20^{\circ}C)} \approx 998.29 \frac{kg}{m^3}$	Show source $...$
water density (4 °C)	Show source $d_{H_2O\ (4 ^\circ C)}$	water (4 °C)	Show source $\text{...}$	-	Water density at temperature of four degree celsius (4°C) under normal pressure (1013.25 hPa). $d_{H_2O\ (4^{\circ}C)} \approx 1000 \frac{kg}{m^3}$	Show source $...$

Some facts#

ⓘ Remember: Density is the physical quantity that determines the ratio beetwen the mass and the volume that mass occupies.
We usually denote the density by d or the small Greek letter ρ (pronunciation: rho).
If the sample body has mass m and it occupies volume V, then the density of the substance from which it is composed can be calculated using the following formula:

$d = \dfrac{m}{V}$
gdzie:
- d = density,
- m = mass,
- V = volume.
The density unit in SI system is kilogram per cubic meter:

$\dfrac{kg}{m^3}$
Density is a feature of a particular substance. An example of a relatively high density substance is steel. Example of relatively small density is styrofoam, .
ⓘ Example: If we grab a small steel ball in hand, we can easily feel it's weight. If we grab anologous (i.e. with the same size), but made of styrofoam ball in second hand, then we notice that it is much lighter than the previous one. This is because steel has a much higher density than styrofoam.
Substances with high density are good acoustic insulators. For example, making the walls of a room with a thick concrete layer (high density material) will cause what is going on inside to be very poorly audible on the outside.

Acoustic insulation does not go hand in hand with thermal insulation. For example: styrofoam (very low density material) is known as a very good thermal insulator, but is unusable as an acoustic insulator.
⚠ WARNING! Substances can change their density depending on temperature and pressure. Therefore density tables also contain the conditions in which they were measured.

How to convert#

Enter the number to field "value" - enter the NUMBER only, no other words, symbols or unit names. You can use dot (.) or comma (,) to enter fractions.
Examples:
- 1000000
- 123,23
- 999.99999
Find and select your starting unit in field "unit". Some unit calculators have huge number of different units to select from - it's just how complicated our world is...
And... you got the result in the table below. You'll find several results for many different units - we show you all results we know at once. Just find the one you're looking for.

Tags and links to this website#

Tags:

density · density_units_converter

Tags to Polish version:

gestosc · konwerter_jednostek_gestosci

What tags this calculator has#

CONVERTER · UNITS · PHYSICS · CHEMISTRY · A -> Z (all)

Permalink#

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Links to external sites (leaving Calculla?)#