Calculate the number of molecules of oxygen gas that occupies a volume of 224 ml at 273 K and 3 atm pressure.
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Steps and Understanding :
1) Assuming Oxygen gas is behaving like Ideal.
We have,
Volume of gas in container ,V= 224 mL = 0.224L
Pressure Exerted by it,P = 3 atm
Temperature of gas,T = 273 K
Universal Gas Constant, R = 0.0821 Latm/mol/K
2) By applying Ideal Gas Equation ,
PV = nRT
=> n= PV /RT

3) No. of Molecules = No. of moles * Avogadro Number of particles

Therefore, No. of molecules of Oxygen gas is 1.81 * 10^(22).
1) Assuming Oxygen gas is behaving like Ideal.
We have,
Volume of gas in container ,V= 224 mL = 0.224L
Pressure Exerted by it,P = 3 atm
Temperature of gas,T = 273 K
Universal Gas Constant, R = 0.0821 Latm/mol/K
2) By applying Ideal Gas Equation ,
PV = nRT
=> n= PV /RT
3) No. of Molecules = No. of moles * Avogadro Number of particles
Therefore, No. of molecules of Oxygen gas is 1.81 * 10^(22).
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