A rigid tank contains `3Kg` water,of which mass fraction of vapor is `0.6` under saturated conditions.Specific volume of liquid is `0.001041m^(3)/Kg` and that of vapor is `1.859m^(3)/Kg` .What should be the volume of rigid container to be taken to have saturated condition with same composition as before but one Kg of water? Two tanks are at same temperature.

In the previous problem, suppose m_2=2.0kg and m_3=3.0 kg . What should be the mass m so that it remains at rest?

The density of a polyatomic gas in stantard conditions is 0.795 kg m^(-3) . The specific heat of the gas at constant

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))

A rigid and insulated tank of 3m^(3) volume is divided into two compartments. One compartment of volume of 2m^(3) contains an ideal gas at 0.8314 Mpa and 400 K while the second compartment of volume of 1m^(3) contains the same gas at 8.314 Mpa and 500 K. If the partition between the two compartments is rptured, the final temperature of the gas is :

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.

A flat bottomed metal tank of water is dragged along a horizontal floor at the rate of 20 ms^(-1) . The tank is of mass 20kg and contains 1000 kg of water and all the heat produced in the dragging is conducted to the water through the bottom plate of the tank. If the bottom plate has an effective area of conduction 1 m^2 and a thickness 5 cm and the temperature of the water in the tank remains constant at 50^(@)C , calculate the temperature of the bottom surface of the tank, given the coefficient of friction between the tank and the floor is 0.343 and K for the material of the tank is 25 cal m^(-1) s^(-1) K^(-1).

A flat bottomed metal tank filled with water is dragged along a horizontal floor at the rate of 20 m//s The tank is of mass 100 kg and contains 900 kg of water and all the heat produced in the dragging is conducted to the water through the bottom plate of the tank. If the bottom plate has an effective area of conduction 1m^(2) and thickness 5 cm and the temperature of water in the tank remains constant at 50^(@) C, calculate the temperature of the bottom surface of the tank. Given the coefficient of friction between the tank and the floor is 0.5 and K for the material of the tank is 100 J//m sec K.