A mixture of and gases has a total pressure of 1.2 atm. If the partial pressure of is 0.8 atm and the volume of the container is halved while maintaining a constant temperature, what will be the new partial pressure of ?
0.2 atm
0.4 atm
0.8 atm
1.6 atm
Related Questions
Which of the following equations does NOT correctly represent Dalton's Law of Partial Pressures for a mixture of three gases A, B, and C, where is the total pressure?
p = p_A + p_B + p_C
p = p_A * p_B * p_C
P_Total = P_A + P_B + P_C
p_A = p - (p_B + p_C)
A mixture of and gases in a cylinder contains g of and g of . If the total pressure of the mixture of the gases in the cylinder is bar, the partial pressure of is: [Use atomic masses ]
15 bar
12 bar
18 bar
9 bar
If 10g of hydrogen and 64g of oxygen are mixed in a container at 25Β°C and exert a total pressure of 760 mmHg, what is the partial pressure of hydrogen?
700 mmHg
542.86 mmHg
217.14 mmHg
600 mmHg
Two gases, A and B, are present in a container with partial pressures of 200 mmHg and 300 mmHg respectively. If another gas, C, is added to the container and the total pressure becomes 700 mmHg, what is the partial pressure of gas C?
100 mmHg
200 mmHg
300 mmHg
500 mmHg
Equal masses of ethane and are mixed in an empty container at , the fraction of the total pressure exerted by gas is
In a mixture of three gases with partial pressures of 200 mmHg, 300 mmHg, and 500 mmHg, what is the total pressure of the gas mixture?
1000 mmHg
600 mmHg
500 mmHg
200 mmHg
Two gases and having the same temperature same pressure and same volume are mixed. If the mixture is at the same temperature and occupies a volume the pressure of the mixture is:
The circulation of blood in human body supplies and releases . The concentration of and is variable but on the average, blood contains of and . The volume of and at 1 atm and body temperature , assuming 10 litre blood in human body is:
The density of oxygen gas at is at one atmosphere. At what pressure will oxygen have the density twice the value?
None of these
Dalton's Law of Partial Pressures states that the total pressure of a gaseous mixture is equal to:
the product of the partial pressures of its components
the average of the partial pressures of its components
the sum of the partial pressures of its components
the square root of the sum of the squares of the partial pressures of its components