5.1 Exothermic and endothermic reactions
An exothermic reaction transfers thermal energy to the surroundings , so the temperature of the surroundings increases . An endothermic reaction takes in thermal energy from the surroundings , so the temperature of the surroundings decreases .
Exothermic Endothermic temperature of the surroundings rises falls examples combustion (burning fuels), neutralisation, respiration, rusting, a metal reacting with an acid thermal decomposition (such as heating calcium carbonate), photosynthesis, dissolving ammonium nitrate in water
Enthalpy change
The transfer of thermal energy during a reaction is called the enthalpy change , Δ H \Delta H Δ H , of the reaction. It is measured in kJ/mol \text{kJ/mol} kJ/mol .
For an exothermic reaction, Δ H \Delta H Δ H is negative , because the reacting chemicals lose energy to the surroundings.
For an endothermic reaction, Δ H \Delta H Δ H is positive , because the reacting chemicals gain energy from the surroundings.
Activation energy
Even exothermic reactions need some energy to start, which is why a fuel does not burn until it is lit.
Reaction pathway diagrams
A reaction pathway diagram (an energy level diagram) shows the energy of the chemicals as the reaction goes from reactants to products.
Tap to enlarge Reaction pathway diagrams for an exothermic reaction and an endothermic reaction, showing the reactants, products, enthalpy change and activation energy
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To read or draw one:
The reactants are at the left, and the products at the right, each shown as a horizontal line at its energy level.
The activation energy , E a E_\text{a} E a , is the height from the reactants to the top of the curve .
The enthalpy change , Δ H \Delta H Δ H , is the difference in energy between the reactants and the products , drawn as an arrow between the two levels.
Exothermic: the products are lower than the reactants, and the arrow points down (Δ H \Delta H Δ H negative).
Endothermic: the products are higher than the reactants, and the arrow points up (Δ H \Delta H Δ H positive).
Bond breaking and bond making
Breaking bonds is endothermic : energy must be supplied to pull the atoms apart.
Making bonds is exothermic : energy is released when new bonds form.
Δ H = (total energy to break the bonds in the reactants) − (total energy released making the bonds in the products) \Delta H = \text{(total energy to break the bonds in the reactants)} - \text{(total energy released making the bonds in the products)} Δ H = (total energy to break the bonds in the reactants) − (total energy released making the bonds in the products)
If more energy is released making bonds than is needed to break bonds, the reaction is exothermic (Δ H \Delta H Δ H negative).
If more energy is needed to break bonds than is released, the reaction is endothermic (Δ H \Delta H Δ H positive).
Try it
Calculate the enthalpy change for H X 2 + C l X 2 → 2 H C l \ce{H2 + Cl2 -> 2HCl} H X 2 + Cl X 2 2 HCl . Bond energies in kJ/mol \text{kJ/mol} kJ/mol : H − H \ce{H-H} H − H 436 436 436 , C l − C l \ce{Cl-Cl} Cl − Cl 242 242 242 , H − C l \ce{H-Cl} H − Cl 431 431 431 .
Bonds broken : one H − H \ce{H-H} H − H and one C l − C l \ce{Cl-Cl} Cl − Cl : 436 + 242 = 678 kJ 436 + 242 = 678\ \text{kJ} 436 + 242 = 678 kJ .
Bonds made : two H − C l \ce{H-Cl} H − Cl : 2 × 431 = 862 kJ 2 \times 431 = 862\ \text{kJ} 2 × 431 = 862 kJ .
Δ H = 678 − 862 = − 184 kJ/mol \Delta H = 678 - 862 = -184\ \text{kJ/mol} Δ H = 678 − 862 = − 184 kJ/mol
The sign is negative, so the reaction is exothermic .
Try it
Calculate the enthalpy change for the combustion of methane: C H X 4 + 2 O X 2 → C O X 2 + 2 H X 2 O \ce{CH4 + 2O2 -> CO2 + 2H2O} CH X 4 + 2 O X 2 CO X 2 + 2 H X 2 O . Bond energies in kJ/mol \text{kJ/mol} kJ/mol : C − H \ce{C-H} C − H 412 412 412 , O = O \ce{O=O} O = O 496 496 496 , C = O \ce{C=O} C = O 805 805 805 , O − H \ce{O-H} O − H 463 463 463 .
Bonds broken : four C − H \ce{C-H} C − H and two O = O \ce{O=O} O = O : ( 4 × 412 ) + ( 2 × 496 ) = 1648 + 992 = 2640 kJ (4 \times 412) + (2 \times 496) = 1648 + 992 = 2640\ \text{kJ} ( 4 × 412 ) + ( 2 × 496 ) = 1648 + 992 = 2640 kJ .
Bonds made : two C = O \ce{C=O} C = O and four O − H \ce{O-H} O − H : ( 2 × 805 ) + ( 4 × 463 ) = 1610 + 1852 = 3462 kJ (2 \times 805) + (4 \times 463) = 1610 + 1852 = 3462\ \text{kJ} ( 2 × 805 ) + ( 4 × 463 ) = 1610 + 1852 = 3462 kJ .
Δ H = 2640 − 3462 = − 822 kJ/mol \Delta H = 2640 - 3462 = -822\ \text{kJ/mol} Δ H = 2640 − 3462 = − 822 kJ/mol
Note
Before you calculate, draw out the displayed formulae so that you can count every bond, including the double bonds. Write "broken" and "made" separately, and give the sign of Δ H \Delta H Δ H at the end.