# Gases

Loading page description...

The ideal gas equation relates pressure, volume, temperature and amount of gas. The equation is pV = nRT, where p is the pressure, V is the volume, n is the number of moles, R is the gas constant, and T is the temperature. It is important to use the SI units of all the variables in the equation: pressure is given in pascals (Pa), volume is given in mΒ³, the gas constant is 8.31 J Kβ»ΒΉ molβ»ΒΉ, and the temperature needs to be given in kelvin (K).

According to Avogadro's Law, one mole of any gas occupies the same volume (at the same temperature and pressure). At a temperature of 25Β°C and a pressure of 101.3 kPa (these conditions are also referred to as rtp), that volume is 24 dmΒ³. The volume of a gas can thus be calculated by first calculating its number of moles (the mass of the gas over its relative formula mass) and then multiplying the number of moles by the volume of 1 mole.

As gases with the same number of moles have the same volume, the volume of gaseous reactants and products can be calculated using the volume of one reactant or product and the balanced equation of the reaction. Example: 25 dmΒ³ of carbon monoxide reacts with oxygen to produce carbon dioxide. The balanced equation is 2CO + Oβ β 2COβ, which gives us the molar ratio 2 : 1 β 2. Therefore, the volume of carbon dioxide produced will be equal to the volume of carbon monoxide (25dmΒ³), and the volume of oxygen will be half the volume of carbon monoxide, i.e. 12.5 dmΒ³.

According to the law of conservation of mass, the total mass of the products in a reaction will equal the total mass of the reactants. However, if the reaction takes place in a non-enclosed system and involves a gas as a reactant or product, mass changes may seem to occur. If one of the products is a gas, the mass may decrease as some of the gas may escape into the air. If one of the reactants is a gas that occurs in the air, the total mass increases because the gas was not present in the reaction flask at the start of the reaction.

# #0

# β

Loading ...

End of page