" Find the molarity of water.Give "rho=1000kg/m^(3)

Find the molaity of water. Given: rho =1000kg//m^(3) [Report your answer upto one decimal place].

Find the molaity of water. Given: rho =1000kg//m^(3) [Report your answer upto one decimal place].

In two identical communicating vessel we poured water (see picture). In one of them we put an ice ball of volume V=100 cm^(3) which gets exactly half immersed in the water. The density of water rho_(w)=1000kg//m^(3) the density of ice rho_(i)=900kg//m^(3) Which of the following actions will raise the water level.

In two identical communicating vessel we poured water (see picture). In one of them we put an ice ball of volume V=100 cm^(3) which gets exactly half immersed in the water. The density of water rho_(w)=1000kg//m^(3) the density of ice rho_(i)=900kg//m^(3) After a long time, select the correct statement (s)

In two identical communicating vessel we poured water (see picture). In one of them we put an ice ball of volume V=100 cm^(3) which gets exactly half immersed in the water. The density of water rho_(w)=1000kg//m^(3) the density of ice rho_(i)=900kg//m^(3) After a long time, select the correct statement (s)

In two identical communicating vessel we poured water (see picture). In one of them we put an ice ball of volume V=100 cm^(3) which gets exactly half immersed in the water. The density of water rho_(w)=1000kg//m^(3) the density of ice rho_(i)=900kg//m^(3) Select the correct statement (s). Soon after placing the ice ball in left vessel.

In two identical communicating vessel we poured water (see picture). In one of them we put an ice ball of volume V=100 cm^(3) which gets exactly half immersed in the water. The density of water rho_(w)=1000kg//m^(3) the density of ice rho_(i)=900kg//m^(3) Select the correct statement (s). Soon after placing the ice ball in left vessel.

A stretched wire carries a body of density sigma = 8000 kg//m^(3) at its end. The fundamental frequency of vibration of wire is 280 Hz. The body is dipped completely in a vessel of water. Find the new frequency of fundamental mode of vibrations. (Density of water is rho = 1000 kg//m^(3) )

A metallic sphere of mass 2 . 0 kg and volume 2 . 5 xx 10 ^(-4) m^(3) is completely immersed in water. Find the buoyant force exerted by water on the sphere Density of water = 1000 kg// m^(3)