Reacting Masses (AQA A Level Chemistry)
Revision Note
Reacting Masses
The number of moles of a substance can be found by using the following equation:
number of mol =
It is important to be clear about the type of particle you are referring to when dealing with moles
E.g. 1 mole of CaF2 contains one mole of CaF2 formula units, but one mole of Ca2+ and two moles of F- ions
Reacting masses
The masses of reactants are useful to determine how much of the reactants exactly react with each other to prevent waste
To calculate the reacting masses, the chemical equation is required
This equation shows the ratio of moles of all the reactants and products, also called the stoichiometry, of the equation
To find the mass of products formed in a reaction the following pieces of information are needed:
The mass of the reactants
The molar mass of the reactants
The balanced equation
Worked Example
Mass calculation using moles
Calculate the maximum mass of magnesium oxide that can be produced by completely burning 7.5 g of magnesium in oxygen.
magnesium + oxygen → magnesium oxide
Answer:
Write the balanced chemical equation:
2Mg (s) + O2 (g) → 2MgO (s)
Determine the relative atomic and formula masses:
Magnesium, Mg = 24.3 g mol-1
Oxygen, O2 = 32.0 g mol-1
Magnesium oxide, MgO = 40.3 g mol-1
Calculate the moles of magnesium used in the reaction:
n(Mg) = = 0.3086 moles
Deduce the number of moles of magnesium oxide, using the balanced chemical equation:
2 moles of magnesium form 2 moles of magnesium oxide
The ratio is 1 : 1
Therefore, n(MgO) = 0.3086 moles
Calculate the mass of magnesium oxide:
Mass = moles x Mr
Mass = 0.3086 mol x 40.3 g mol-1 = 12.44 g
Therefore, the mass of magnesium oxide produced is 12.44 g
Stoichiometric relationships
The stoichiometry of a reaction can be found if the exact amounts of reactants and products formed are known
The amounts can be found by using the following equation:
number of mol =
The gas volumes can be used to deduce the stoichiometry of a reaction
E.g. in the combustion of 50 cm3 of propane reacting with 250 cm3 of oxygen, 150 cm3 of carbon dioxide is formed suggesting that the ratio of propane:oxygen:carbon dioxide is 1:5:3
C3H8 (g) + 5O2 (g) → 3CO2 (g) + 4H2O (l)
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