3.1Unit 1 · Physical & Organic Chemistry
Energetics — Edexcel IGCSE Chemistry Modular - UNIT 1 Revision Notes & Topical Questions
15 min read 16 parts Lesson 1 of 5 1 quiz
Distinguish exothermic and endothermic reactions and draw energy level diagrams.Q = m × c × ΔT (Q in J, m in g, c = 4.2 J/g/°C for water).ΔH = −Q ÷ n for an exothermic reaction (kJ/mol).1 cm3 of dilute solution is assumed to have a mass of 1 g.Exothermic ΔH is negative; endotherm…
- Calorimetry
- Energetics calculations
- Bond energy
- Practical – temperature changes
- Energy is conserved
- Reducing heat loss with fuels
Section 1 of 16Energetics
Section 2 of 16Process & sequence
Finding an enthalpy change by calorimetrywrite these steps in this order; each step is a marking point.
Section 3 of 16Compare
| Feature | Exothermic | Endothermic |
|---|---|---|
| Heat transfer | Given out to surroundings | Taken in from surroundings |
| Temperature of surroundings | Rises | Falls |
| Sign of ΔH | Negative | Positive |
| Products vs reactants energy | Products lower | Products higher |
| Examples | Combustion, neutralisation, displacement | Thermal decomposition, dissolving NH4NO3, photosynthesis |
| Process | Energy | Effect on ΔH |
|---|---|---|
| Breaking bonds | Absorbed (endothermic) | Adds positive energy |
| Making bonds | Released (exothermic) | Adds negative energy |
| Overall | ΔH = bonds broken − bonds made | Negative if more energy released than absorbed |
Section 4 of 16Worked examples
- Mass of solution = 100 g.
- Q = 100 × 4.2 × 6.8 = 2856 J = 2.856 kJ.
- Moles of water formed = 0.050 × 1.0 = 0.050 mol. ΔH = −2.856 ÷ 0.050 = −57.1 kJ/mol .
- (negative because temperature rose)
- Bonds broken
- 436 + 242 = 678 kJ.
- Bonds made: 2 × 431 = 862 kJ.
- ΔH = 678 − 862 = −184 kJ/mol, so the reaction is exothermic.
Section 5 of 16Exothermic and endothermic reactions
Energy is conserved in chemical reactions
- it cannot be created or destroyed, only transferred.
- If energy is transferred to the surroundings, the products must have less energy than the reactants by the same amount.
- Temperature changes are measured with a thermometer.
| Exothermic | Endothermic | |
|---|---|---|
| Heat energy | released to the surroundings | taken in from the surroundings |
| Temperature of surroundings | rises | falls |
| Energy content of the chemicals | falls | rises |
| ΔH | negative | positive |
| Examples | neutralisation, combustion, some displacement reactions | citric acid with sodium hydrogencarbonate, thermal decomposition |
Worked example. A student mixes chemicals and records the temperatures: (1) 10 cm3 NaOH + 10 cm3 HCl, 19 → 26 °C; (2) 2 g citric acid + 10 cm3 NaHCO3, 20 → 16 °C; (3) 0.5 g Mg powder + 10 cm3 CuSO4, 19 → 31 °C; (4) 3 cm Mg ribbon + 10 cm3 H2SO4, 19 → 21 °C. Experiments 1, 3 and 4 are exothermic (temperature increases) and experiment 2 is endothermic (temperature decreases).
Section 6 of 16Calorimetry
Simple calorimetry measures the energy change of a reaction. Two types of experiment are used: reactions in solution, and combustion of fuels.
Reactions in solution (neutralisation, dissolving, displacement):
Assumptions
- the solution has the specific heat capacity of water (4.18 J g−1 °C−1) and density 1 g cm−3;
- the heat capacity of the container is ignored;
- the reaction is complete;
- and heat losses are negligible.
Combustion of a fuel
Sources of error are heat loss to the surroundings, heat absorbed by the calorimeter, and incomplete combustion. Reduce them by putting the can close above the flame, using a lid and draught shields.
Section 7 of 16Energy calculations
The heat energy change is Q = mcΔT, where m is the mass of the substance being heated (in g), c is the specific heat capacity (4.18 J g−1 °C−1 for water) and ΔT the temperature change (the same in °C and K).
Worked example 1. Excess iron powder is added to 100.0 cm3 of 0.200 mol dm−3 copper(II) sulfate and the temperature rises by 7.5 °C.
Worked example 2. 1.023 g of propan-1-ol (M = 60.11 g mol−1) heats 200 g of water by 30 °C. Q = 200 × 4.18 × 30 = 25 080 J = 25.1 kJ. Moles = 1.023 ÷ 60.11 = 0.0170 mol, so ΔH = −25.1 ÷ 0.0170 = −1470 kJ mol−1.
Worked example 3. The energy from 0.01 mol of propanol heats 250 g of water from 25 °C to 37 °C. Q = 250 × 4.18 × 12 = 12 540 J. ΔH = −12.54 ÷ 0.01 = −1254 kJ mol−1.
Section 8 of 16Energy level diagrams and bond energies
Energy level diagrams show the energy of reactants and products on the vertical axis, with the progress of the reaction along the horizontal axis. In an exothermic reaction the products are lower than the reactants and an arrow points down (ΔH negative); in an endothermic reaction the products are higher and the arrow points up (ΔH positive).
Bond breaking is endothermic (energy is taken in) and bond making is exothermic (energy is given out). The enthalpy change is ΔH = energy taken in to break bonds − energy given out making bonds. If bond making releases more than bond breaking takes in, the reaction is exothermic (ΔH negative).
Worked example 4. H–H + Cl–Cl → 2 H–Cl, with bond energies H–H 436, Cl–Cl 242, H–Cl 431 kJ mol−1. Energy in = 436 + 242 = 678 kJ. Energy out = 2 × 431 = 862 kJ. ΔH = 678 − 862 = −184 kJ, so the reaction is exothermic.
Worked example 5. 2HBr → H2 + Br2, ΔH = +103 kJ.
Practical: reaction between HCl and NaOH. Place 25 cm3 NaOH in a lidded polystyrene cup, measure its temperature, add 5 cm3 portions of HCl, stir and record the highest temperature each time. Plot temperature against volume of acid; the peak shows the volume needed for neutralisation, where the largest energy is released.
Section 9 of 16Worked examples
Define exothermic and give two examples. [2]2 marks
A reaction that releases heat energy to the surroundings, so the temperature rises. Examples: combustion and neutralisation.
A student burns a fuel and heats 150 g of water from 20 °C to 45 °C. Calculate the heat energy transferred (c = 4.18 J g−1 °C−1). [2]2 marks
Q = mcΔT = 150 × 4.18 × 25 = 15 675 J = 15.7 kJ.
What the symbols mean: E, Q or q = energy transferred (J) · m = mass (kg; g in chemistry calorimetry) · c = specific heat capacity (J kg−1 °C−1; water 4.18 J g−1 °C−1) · ΔT or Δθ = temperature change (°C or K)The student burned 0.50 g of ethanol (M = 46 g mol−1) in the experiment above. Calculate the molar enthalpy change. [3]3 marks
Moles = 0.50 ÷ 46 = 0.0109 mol. ΔH = −15.7 ÷ 0.0109 = −1440 kJ mol−1.
Use bond energies C–H 413, O=O 498, C=O 805, O–H 464 kJ mol−1 to calculate the enthalpy change for CH4 + 2O2 → CO2 + 2H2O. [4]4 marks
Bonds broken: 4 C–H (1652) + 2 O=O (996) = 2648 kJ. Bonds made: 2 C=O (1610) + 4 O–H (1856) = 3466 kJ. ΔH = 2648 − 3466 = −818 kJ mol−1 (exothermic).
State two sources of error when measuring the energy from burning a fuel and one improvement. [3]3 marks
Heat is lost to the surroundings and absorbed by the can; combustion may be incomplete. Use a lid and draught shield and place the can close to the flame.
Section 10 of 16Aim and apparatus
Section 11 of 16Method and variables
Section 12 of 16Results and graph
Section 13 of 16Explain and improve
Section 14 of 16Key terms
| Term | Meaning |
|---|---|
| Exothermic | A reaction that releases heat energy to the surroundings. |
| Endothermic | A reaction that takes in heat energy from the surroundings. |
| Calorimetry | Measuring the heat energy change of a reaction. |
| Molar enthalpy change | Energy change per mole of a substance, in kJ mol⁻¹. |
| Bond energy | Energy needed to break one mole of a particular bond. |
| Specific heat capacity | Energy needed to raise the temperature of 1 g of a substance by 1 °C. |
Section 15 of 16Command terms
Section 16 of 16Exam technique
Marked practiceQuizzes for this lesson
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