`100mL` of a liquid is contained in an insulated container at a pressure of 1bar. The pressure is steeply increased to `100`bar. The volume of the liquid is decreased by `1mL` at this constant pressure. Find `DeltaH` and `DeltaU`.

There is 1 mol liquid (molar volume 100 ml ) in an adiabatic container initial, pressure being 1 bar Now the pressure is steeply increased to 100 bar, and the volume decreased by 1 ml under constant pressure of 100 bar. Calculate Delta H and Delta E . [Given 1 "bar"=10^(5)N//m^(2) ]

If the volume of an ideal gas decreased by 5% at constant pressure, the increase of pressure is

A liquid of volume of 100 L and at the external pressure of 10 atm-Lt the liquid is confined inside an adiabatic bath. External pressure of the liquid is suddenly increased to 100 atm and the liquid gets compressed by 1 L against this pressure then find, (i) Work (ii) Delta U (iii) Delta H

In an insulated container 1 mole of a liquid. Molar volume 100 ml at 1 bar. Liquid is steeply taken to 100 bar, when volume of liquid decreases by 1 ml. Find DeltaH for the process.

The pressure exerted by a liquid column at the bottom of the liquid container is

50 L of a certain liquid is confined in a piston system at the external pressure 100 atm . This pressure is suddenly released and liquid is expanded against the constant atmospheric pressure, volume of the liquid increases by 1 L and the final pressure on the liquid is 10 atm . Find the workdone.

An insulated contains 1mole of a liquid, molar volume 100mL at 1bar. When liquid is steeply passed to 100 bar, volume decreases to 99mL . Find DeltaH and DeltaU for the process.