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(40) GCSE Chemistry Revision "Using Moles to Balance Equations"

Introduction to Balancing Chemical Equations Using Moles

  • Focus: Higher tier chemistry students.

  • Previous learning: Balancing equations through counting atoms.

  • New approach: Using moles for balancing.

Example 1: Balancing the Reaction between Hydrogen and Chlorine

  • Reaction: Hydrogen + Chlorine ⟶ Hydrogen Chloride

  • Mass Data Given: 2 g of Hydrogen, 71 g of Chlorine, produces 73 g of Hydrogen Chloride.

  • Calculation of Moles:

    • Hydrogen:

      • Mass = 2 g

      • Relative formula mass = 2

      • Moles = Mass / Formula Mass = 2 g / 2 = 1 mole

    • Chlorine:

      • Mass = 71 g

      • Relative formula mass = 71

      • Moles = Mass / Formula Mass = 71 g / 71 = 1 mole

    • Hydrogen Chloride:

      • Mass = 73 g

      • Relative formula mass = 36.5

      • Moles = Mass / Formula Mass = 73 g / 36.5 = 2 moles

  • Ratios:

    • Lowest Ratio Calculation:

      • Hydrogen: 1/1 = 1

      • Chlorine: 1/1 = 1

      • Hydrogen Chloride: 2/1 = 2

  • Balanced Equation:

    • H + Cl ⟶ 2 HCl

    • Remove '1' in front of H and Cl since it's convention.

Example 2: Reaction of Aluminium and Iron(II) Oxide

  • Reaction: Aluminium + Iron(II) Oxide ⟶ Aluminium Oxide + Iron

  • Mass Data Given: 54 g of Aluminium, 216 g of Iron(II) Oxide, produces 102 g of Aluminium Oxide and 168 g of Iron.

  • Calculation of Moles:

    • Aluminium: 2 moles

    • Iron(II) Oxide: 3 moles

    • Aluminium Oxide: 1 mole

    • Iron: 3 moles

  • Ratios:

    • Lowest Ratio Calculation:

      • Aluminium: 2/1 = 2

      • Iron(II) Oxide: 3/1 = 3

      • Aluminium Oxide: 1/1 = 1

      • Iron: 3/1 = 3

  • Balanced Equation:

    • 2 Al + 3 FeO ⟶ 1 Al2O3 + 3 Fe

    • Remove '1' in front of Aluminium Oxide.

Example 3: Barium Chloride and Aluminium Sulfate Reaction

  • Reaction: Barium Chloride + Aluminium Sulfate ⟶ Barium Sulfate + Aluminium Chloride

  • Mass Data Given: 1,248 g of Barium Chloride, 684 g of Aluminium Sulfate, produces 1,398 g of Barium Sulfate and 534 g of Aluminium Chloride.

  • Calculation of Moles:

    • Barium Chloride: 6 moles

    • Aluminium Sulfate: 2 moles

    • Barium Sulfate: 6 moles

    • Aluminium Chloride: 4 moles

  • Ratios:

    • Lowest Ratio Calculation:

      • Barium Chloride: 6/2 = 3

      • Aluminium Sulfate: 2/2 = 1

      • Barium Sulfate: 6/2 = 3

      • Aluminium Chloride: 4/2 = 2

  • Balanced Equation:

    • 3 BaCl2 + 1 Al2(SO4)3 ⟶ 3 BaSO4 + 2 AlCl3

    • Remove '1' in front of Aluminium Sulfate.

Conclusion

  • Mastering moles for balancing equations is foundational for more complicated reactions.

  • More practice can be found in related workbooks.