A vessel containing one of mole of a monatomic ideal gas `(molecular weight = 20 g mol_^(1))` is moving on a floor at a speed of `50 m s^(-1)` The vessel is stopped suddenly. Assuming that the mechanical energy lost has gone into the internal energy of the gas , find the rise in its temperature .

A vessel containing one of mole of a monatomic ideal gas (molecular weight = 20 g/(mol) ) is moving on a floor at a speed of 50 m s^(-1) The vessel is stopped suddenly. Assuming that the mechanical energy lost has gone into the internal energy of the gas , find the rise in its temperature .

A vessel containing one of mole of a monatomic ideal gas (molecular weight = 20 g/(mol) ) is moving on a floor at a speed of 50 m s^(-1) The vessel is stopped suddenly. Assuming that the mechanical energy lost has gone into the internal energy of the gas , find the rise in its temperature .

When "1" mole of an ideal monoatomic gas is compressed adiabatically the internal energy change involved is "24 cals.The temperature rise is

When 1 mole of an ideal monatomic gas is compressed adiabatically the intenal energy change involved is 24 cals. The temperature rise is

There are two vessels. Each of them contains one moles of a monoatomic ideal gas. Initial volume of the gas in each vessel is 8.3 xx 10^(-3) m^(3) at 27^(@)C . Equal amount of heat is supplied to each vessel. In one of the vessels, the volume of the gas is doubled without change in its internal energy, whereas the volume of the gas is held constant in the second vessel. The vessels are now connected to allow free mixing of the gas. Find the final temperature and pressure of the combined gas system.

There are two vessels. Each of them contains one moles of a monoatomic ideal gas. Initial volume of the gas in each vessel is 8.3 xx 10^(-3) m^(3) at 27^(@)C . Equal amount of heat is supplied to each vessel. In one of the vessels, the volume of the gas is doubled without change in its internal energy, whereas the volume of the gas is held constant in the second vessel. The vessels are now connected to allow free mixing of the gas. Find the final temperature and pressure of the combined gas system.

A thermally insulated vessel with nitrogen gas at 27^(@)C is moving with a velocity of 100 ms^(-1) . If the vessel is stopped suddenly, then the percentage change in the pressure of the gas is nearly (assume entire loss in KE of the gas is given as heat to gas and R=8.3" Jmol"^(-1)K^(-1) )

A diatomic gas of moleculer weight 30 gm/mole is filled in a container at 27^(@)C. It is moving at a velocity 100 m/s. If it is suddenly stopped, the rise in temperature of gas is :