An iceberg is floating in water. The density of ice in the iceberg is 917 kg `m^(-3)` and the density of water is 1024 kg `m^(-3)`. What percentage fraction of the iceberg would be visible?

The density of water is ........ "kg/m"^3 .

An iceberg is floating partly immersed in sea water, the density of sea water is 1.03 g cm^(-3) and that of ice is 0.92 g cm^(-3) . The fraction of the total volume of the iceberg above the level of sea water is

An iceberg is floating partially immersed in sea water. The density of sea water is 1.03 g cm^(-3) and that of ice is 0.92 g cm^(-3) . The approximate percentage of total volume of iceberg above the level of sea water is

An iceberg is floating partially immersed in sea water. The density of sea water is 1.03 g cm^(-3) and that of ice is 0.92 g cm^(-3) . The approximate percentage of total volume of iceberg above the level of sea water is

Find the density of steel if its relative density is 8 and the density of water is 10^3 kg//m^3

An iceberg is floating partially immersed in sea water the density of sea water is 1.03 gm//cm^(3) and that of ice is 0.92gm//cm^(3) what is the fraction of the total volume of the iceberg above the level of sea-water?

An iceberg is floating partially immersed in sea water the density of sea water is 1.03 gm//cm^(3) and that of ice is 0.92gm//cm^(3) what is the fraction of the total volume of the iceberg above the level of sea-water?

If the density of iron is 7.85 g cm^(-3) and density of water is 1000 kg m-3, then the relative density of iron is __________.