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This lesson covers Higher Tier content for AQA GCSE Chemistry. You will learn what bond energies are, how to use bond energy data to calculate the overall energy change of a reaction, and how to determine whether a reaction is exothermic or endothermic from bond energy values. This is a quantitative skill that is frequently tested in the Higher Tier exam papers.
Bond energy (also called bond enthalpy or bond dissociation energy) is the amount of energy needed to break one mole of a particular type of covalent bond. It is measured in kJ/mol (kilojoules per mole).
The same amount of energy is released when the same type of bond is formed.
| Bond | Bond Energy (kJ/mol) |
|---|---|
| H-H | 436 |
| O=O | 498 |
| O-H | 463 |
| C-H | 413 |
| C=O | 799 |
| C-O | 358 |
| N-H | 391 |
| N=N | 945 |
| Cl-Cl | 242 |
| H-Cl | 431 |
| C-C | 347 |
| C=C | 614 |
| H-Br | 366 |
| H-F | 568 |
| Br-Br | 193 |
Exam Tip: You will be given bond energy values in the exam — you do NOT need to memorise them. However, you MUST understand how to use them in calculations. Practise the method until it is automatic.
The overall energy change of a reaction can be calculated using this principle:
Overall energy change = Energy needed to break bonds (in reactants) - Energy released when forming bonds (in products)
Or expressed as a formula:
Energy change = Total bond energies broken - Total bond energies formed
| Step | Action |
|---|---|
| Step 1 | Draw out the structural formulae of all reactants and products showing all bonds |
| Step 2 | List all the bonds broken in the reactants |
| Step 3 | Add up the total energy needed to break all bonds in the reactants |
| Step 4 | List all the bonds formed in the products |
| Step 5 | Add up the total energy released when forming all bonds in the products |
| Step 6 | Calculate: Energy change = Energy in (bonds broken) - Energy out (bonds formed) |
Exam Tip: If the answer is NEGATIVE, the reaction is EXOTHERMIC (more energy released than taken in). If the answer is POSITIVE, the reaction is ENDOTHERMIC (more energy taken in than released).
Reaction: 2H2 + O2 --> 2H2O
Step 1: Identify all bonds broken in the reactants
| Bond | Number | Bond Energy (kJ/mol) | Total (kJ) |
|---|---|---|---|
| H-H | 2 | 436 | 872 |
| O=O | 1 | 498 | 498 |
| Total energy to break bonds | 1370 |
Step 2: Identify all bonds formed in the products
| Bond | Number | Bond Energy (kJ/mol) | Total (kJ) |
|---|---|---|---|
| O-H | 4 | 463 | 1852 |
| Total energy to form bonds | 1852 |
Step 3: Calculate the overall energy change
Energy change = 1370 - 1852 = -482 kJ/mol
The answer is negative, so the reaction is exothermic. This makes sense because combustion reactions always release energy.
graph TD
A["Bonds Broken (Reactants)"] --> B["2 x H-H = 872 kJ"]
A --> C["1 x O=O = 498 kJ"]
B --> D["Total In = 1370 kJ"]
C --> D
E["Bonds Formed (Products)"] --> F["4 x O-H = 1852 kJ"]
F --> G["Total Out = 1852 kJ"]
D --> H["Energy Change = 1370 - 1852 = -482 kJ"]
G --> H
H --> I["EXOTHERMIC (negative value)"]
Reaction: N2 + 3H2 --> 2NH3
Step 1: Identify all bonds broken in the reactants
| Bond | Number | Bond Energy (kJ/mol) | Total (kJ) |
|---|---|---|---|
| N=N (triple bond) | 1 | 945 | 945 |
| H-H | 3 | 436 | 1308 |
| Total energy to break bonds | 2253 |
Step 2: Identify all bonds formed in the products
| Bond | Number | Bond Energy (kJ/mol) | Total (kJ) |
|---|---|---|---|
| N-H | 6 | 391 | 2346 |
| Total energy to form bonds | 2346 |
Step 3: Calculate the overall energy change
Energy change = 2253 - 2346 = -93 kJ/mol
The answer is negative, so the Haber process is exothermic.
Exam Tip: When counting bonds in NH3, remember that each molecule of NH3 has 3 N-H bonds. Since the equation makes 2NH3, there are 2 x 3 = 6 N-H bonds formed in total. Always use the balanced equation to count bonds correctly.
Reaction: 2H2O --> 2H2 + O2
Step 1: Bonds broken in reactants
| Bond | Number | Bond Energy (kJ/mol) | Total (kJ) |
|---|---|---|---|
| O-H | 4 | 463 | 1852 |
| Total energy to break bonds | 1852 |
Step 2: Bonds formed in products
| Bond | Number | Bond Energy (kJ/mol) | Total (kJ) |
|---|---|---|---|
| H-H | 2 | 436 | 872 |
| O=O | 1 | 498 | 498 |
| Total energy to form bonds | 1370 |
Step 3: Calculate
Energy change = 1852 - 1370 = +482 kJ/mol
The answer is positive, so the reaction is endothermic. This is the reverse of combustion of hydrogen, and the energy change is equal but opposite — exactly as expected.
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