Density of ice is `900 kg//m^(3)`. A piece of ice is floating in water of density `1000kg//m^(3)`. Find the fraction of volume of the picec of ice outside the water.
Text Solution
Verified by Experts
Let V be the total volume and `V_(1)` the volume of ice piece immersed in water. For equilibrium of ice piece, weight =upthrust `therefore " " V rhoig=V_(i) rho_(w)g` Here, `rho_(i)`=density of water`=900 kgm^(-3)` and `rho_(w)`=density of water `=1000kgm^(-3)` Substituting in Eq. (i), we get `(V_(i))/(V)=(rho_(i))/(rho_(w))=(900)/(1000)=0.9` i.e., the fraction of volume outside the water, f=1-0.9=0.1
Topper's Solved these Questions
FLUID MECHANICS
DC PANDEY|Exercise Example 13.13|1 Videos
FLUID MECHANICS
DC PANDEY|Exercise Example 13.14|1 Videos
FLUID MECHANICS
DC PANDEY|Exercise Example 13.11|1 Videos
EXPERIMENTS
DC PANDEY|Exercise Subjective|15 Videos
GENERAL PHYSICS
DC PANDEY|Exercise INTEGER_TYPE|2 Videos
Similar Questions
Explore conceptually related problems
An iceberg of density 900kg//m^(3) is floating in water of density 1000 kg//m^(3) . The percentage of volume of ice cube outside the water is
Why ice floats on water?
A cube of density 250 kg/ m^2 floats in water, then what part of total volume of the cube outside the water?
Ice floats on water because
A pieceo of ice is floating in water . Find the fraction of volume of he piece of ice outside the water (Given density of ice =900 kg//m^(3) and density of water =1000 kg//m^(3))
The density of ice is 901 kg m^(-3) . What percentage of ice lies below water ? The density of sea water is 1011 kg m^(-3) . What fraction of an iceberg can be seen by us if the ice berg has the same density as that of ice ?