In a flask of volume V litres, 0.2 mole of oxygen, 0.4 mole of nitrogen, 0.1 mole of `NH_(3)` and 0.3 mole of He are enclosed at `27^(@)C`. If the total pressure exerted by these non-reacting gases is one atmosphere, the partial pressure exerted by nitrogen is

In a flask of volume V litres, 0.2 mol of oxygen 0.4 mol of nitrogen, 0.1 mole of NH_(3) and 0.3 mol of He are enclosed at 27^(@)C . If the total pressure exerted by these non reacting gases is one atmosphere, the partial pressure exerted by nitrogen is (A) 0.1 atmosphere (B) 0.2 atmosphere (C)0.3 atmosphere (D)0.4 atmosphere

In a flask of volume V litres, 0.2 mol of oxygen 0.4 mol of nitrogen, 0.1 mole of NH_(3) and 0.3 mol of He are enclosed at 27^(@)C . If the total pressure exerted by these non reacting gases is one atmosphere, the partial pressure exerted by nitrogen is

In a flask of volume 8.2 litres there is a mixture of "1" mole of N_(2) and 1 mole of He at 27^(@)C .The pressure exerted by the mixture in atmospheres is (R=0.082L atm K^(-1)mol^(-1))

A vessel contains 0.1 mol e of He, 0.1 mole of O_(2) and 0.3 mole of N_(2) . The total pressure is 1 atomosphere. The pressure exerted by O_(2) is

A 2.5 L flask contains 0.25 mol each of sulphur dioxide and nitrogen gas at 27^(@)C . Calculate the partial pressure exerted by each gas and also the total pressure.

A 2.5 L flask contains 0.25 mol each of sulphur dioxide and nitrogen gas at 27^(@)C . Calculate the partial pressure exerted by each gas and also the total pressure.

If 1 mole of H_(2) , 2 moles of O_(2) and 3 moles of N_(2) are mixed in a vessel and total pressure was found to be 12 atm then the partial pressure exerted by N_(2) in the vessel will be

If 1 mole of H_(2) , 2 moles of O_(2) and 3 moles of N_(2) are mixed in a vessel and total pressure was found to be 12 atm then the partial pressure exerted by N_(2) in the vessel will be

A 10 litre flask contains 0.2 mole of methane, 0.3 mole of hydrogen and 0.4 mole of nitrogen at 25^(@)C . What is the partial pressure of each component and what is the pressure inside the flask ?