Density is theamount of issue in a provided unit the volume. It can be measure up in gramsper cubic centimeter (g/cm3). That is a measure up of just how tightlypacked the atoms of a problem are. When we say that ice is less densethan water, we typical that the water molecule are an ext tightly packed once theyare in the liquid state. The formula for determining density is


One always hears that muscle is denser that fat.This method that I can work out, not lose weight and still shed inches offmy waist. This is due to the fact that 1 poundof muscle will take up less an are than 1 lb of fat.
Mass is frequently measured in grams.Volume is frequently measured in ml i m sorry is the same thing as cm3(or cubic centimeters the cc. 1 ml =1 cm3 = 1 cc)
The thickness of water is 1.00 g/ml.
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The thickness of some common facets are presented below:
Densities that selected elements
element | density (g/cm3) | appearance |
aluminum | 2.70 | silvery white, metallic |
antimony | 6.68 | silvery white, metallic |
cadmium | 8.64 | silvery white, metallic |
carbon (graphite) | 2.25 | black, dull |
chromium | 7.2 | steel gray, tough |
cobalt | 8.9 | silvery gray, metallic |
Copper Gold | 8.92 19.3 | reddish, metallic yellow, metallic |
iron | 7.86 | silver, metallic |
lead | 11.3 | silvery-bluish white, soft, metallic |
manganese | 7.2 | gray pink, metallic |
Nickel Platinum | 8.9 21.4 | silver, metallic silver, metallic |
silicon | 2.32 | steel gray, crystalline |
silver | 10.5 | silver, metallic |
tin (gray) | 5.75 | gray |
tin (white) | 7.28 | white metallic |
Zinc | 7.14 | bluish white, metallic |
Sample problem:A solid has a mass of 128 g. Itis a rectangular solid 1.0 cm by 2.0 cm by 3.0 cm.What is the density of the solid and also what steel is it?
Volume = size x width x elevation = 1cm x 2 centimeter x 3 cm = 6 cm3 or 6 ml.
D= M/V = 128 g / 6 ml=21.4 g/ml
The steel must be platinum!
One can see the usefulness of densities for determiningtypes of steels at this betterworld2016.org site: