Avogadro's Law (Edexcel GCSE Chemistry)

Revision Note

Stewart Hird

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Avogadro's Law

Volumes of gases

  • In 1811 the Italian scientist Amedeo Avogadro developed a theory about the volume of gases

  • Avogadro’s law (also called Avogadro’s hypothesis) enables the mole ratio of reacting gases to be determined from volumes of the gases

  • Avogadro deduced that equal volumes of gases must contain the same number of molecules

  • At room temperature and pressure(RTPone mole of any gas has a volume of 24 dm3

  • The units are normally written as dmmol-1(since it is ‘per mole’)

  • The conditions of RTP are

    • a temperature of 20 oC

    • pressure of 1 atmosphere

Stoichiometric relationships

  • The stoichiometry of a reaction and Avogadro’s Law can be used to deduce the exact volumes of gaseous reactants and products

  • Remember that if the gas volumes are not in the same ratio as the coefficients then the amount of product is determined by the limiting reactant so it is essential to identify it first

Worked Example

Example 1

What is the total volume of gases remaining when 70 cmof ammonia is combusted completely with 50 cmof oxygen according to the equation shown?

4NH3 (g) + 5O2 (g) → 4NO (g) + 6H2O

Answer:

Step 1: From the equation deduce the molar ratio of the gases, which is NH:O2 :NO or 4:5:4 (water is not included as it is in the liquid state)

Step 2: We can see that oxygen will run out first (the limiting reactant) and so 50 cm3 of Orequires 4/5 x 50 cm3 of NHto react = 40 cm

Step 3: Using Avogadro’s Law, we can say 40 cmof NO will be produced

Step 4: There will be of 70-40 = 30 cmof NHleft over

Therefore the total remaining volume will be 40 + 30 = 70 cmof gases

Worked Example

Example 2

The complete combustion of propane gives carbon dioxide and water vapour as the products:

C3H(g) + 5O2 (g) → 3CO(g) + 4H2O (g)

Determine the volume of oxygen needed to react with 150 cmof propane and the total volume of the gaseous products.

Answer

Step 1: The balanced equation shows that 5 moles of oxygen are needed to completely react with 1 mole of propane

Step 2: Therefore the volume of oxygen needed would be = 5 moles x 150 cm3 = 750 cm3

Step 3: The total number of moles of gaseous products is = 3 + 4 = 7 moles

Step 4: The total volume of gaseous products would be = 7 moles x 150 cm3 = 1050 cm3

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Stewart Hird

Author: Stewart Hird

Expertise: Chemistry Lead

Stewart has been an enthusiastic GCSE, IGCSE, A Level and IB teacher for more than 30 years in the UK as well as overseas, and has also been an examiner for IB and A Level. As a long-standing Head of Science, Stewart brings a wealth of experience to creating Topic Questions and revision materials for Save My Exams. Stewart specialises in Chemistry, but has also taught Physics and Environmental Systems and Societies.