
The weight of 112 ml of oxygen at STP, on liquefaction, would be:
A. 0.32 g
B. 0.64 g
C. 0.16 g
D. 0.96 g
Answer
499.8k+ views
Hint: Use the volume of gas and mass of gas at STP and determine the mass of gas of a given volume of gas. STP denotes standard temperature and pressure conditions.
Step by step answer: The standard value of temperature and pressure at STP is 273k and 1 atm respectively.
At STP volume of gas is .
The molecular formula of oxygen gas is .
The molecular weight of is
So, at STP the mass of oxygen gas having volume is .
The volume of oxygen gas given to us is .
Calculate the mass of oxygen gas having volume as follows:
So, the weight of 112 ml of oxygen at STP, on liquefaction would be 0.16 g.
Thus, the correct option is (C) 0.16 g.
Additional information: According to the ideal gas law
Where,
P = Pressure
V = Volume
n = moles
T = temperature
R = gas constant
At STP sine temperature and pressure is constant so volume is directly proportional to moles of gas. The higher the volume of gas the higher is the moles of gas.
Note: Oxygen is diatomic gas and has a molecular formula . The atomic weight of O is 16g/mol and the molecular weight of is 32 g/mol. It is very important to use the correct mass of 1 mole of gas. At STP condition values of temperature, pressures are always constant. At STP 1 mole of gas has a volume of 22400 ml. Use both the volumes in the same unit.
Step by step answer: The standard value of temperature and pressure at STP is 273k and 1 atm respectively.
At STP volume of gas is
The molecular formula of oxygen gas is
The molecular weight of
So, at STP the mass of oxygen gas having volume
The volume of oxygen gas given to us is
Calculate the mass of oxygen gas having volume
So, the weight of 112 ml of oxygen at STP, on liquefaction would be 0.16 g.
Thus, the correct option is (C) 0.16 g.
Additional information: According to the ideal gas law
Where,
P = Pressure
V = Volume
n = moles
T = temperature
R = gas constant
At STP sine temperature and pressure is constant so volume is directly proportional to moles of gas. The higher the volume of gas the higher is the moles of gas.
Note: Oxygen is diatomic gas and has a molecular formula
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