A mixture of 0.5 moles of and 1 mole of is contained in a 1-litre flask at 273 K. Calculate the total pressure (in atm) inside the flask. (Given )
33.58 atm
22.39 atm
16.79 atm
44.77 atm
Related Questions
A container holds 2 moles of helium and 3 moles of neon at a total pressure of 15 atm. What is the partial pressure of helium?
6 atm
9 atm
5 atm
7.5 atm
of oxygen and of hydrogen are mixed and kept in a vessel of pressure and 0\,^\circ C. The total volume occupied by the mixture will be nearly:
Oxygen gas is collected by downward displacement of water in a jar. The level of water inside the jar is adjusted to the height of water outside the jar. When the adjustment is made, the pressure exerted by the oxygen is:
Equal to the atmospheric pressure
Equal to the vapour pressure of oxygen at that temperature
Equal to atmospheric pressure plus aqueous tension at that temperature
Equal to atmospheric pressure minus aqueous tension at that temperature
22 g solid or dry ice is enclosed in a bottle of one litre properly closed. If temperature of bottle is raised to 25\,^\circ C to evaporate all the the pressure in bottle is:
12.23 atm
24.46 atm
6.11 atm
3.06 atm
A mixture of nitrogen and oxygen gases has a total pressure of 750 mmHg. If the partial pressure of nitrogen is 450 mmHg, what is the partial pressure of oxygen?
300 mmHg
1200 mmHg
250 mmHg
350 mmHg
Equal masses of ethane and hydrogen are mixed in an empty container at . The fraction of the total pressure exerted by hydrogen is
Two gases and having the mole ratio of in a container, exert a pressure of 8 atm. If is removed, what would be the pressure due to only, temperature remaining constant?
If 16 g of and 8 g of are present in a 4-litre container at , determine the total pressure (in atm) exerted by the gas mixture. (Given )
12.59
18.88
25.18
31.47
Dalton's Law states that the total pressure of a mixture of gases is equal to:
The sum of the partial pressures of the individual gases
The product of the partial pressures of the individual gases
The average of the partial pressures of the individual gases
The difference between the highest and lowest partial pressures