6.4Thermochemistry
Heat Capacity and Calorimetry — AP CHEMISTRY Revision Notes & Topical Questions
5 min read 9 parts Lesson 9 of 14 1 quiz
Lesson summary
6.4 Heat Capacity and Calorimetry — AP CHEMISTRY notes: Calculate heat transfer using q = mcΔT, and use calorimetry to determine enthalpy changes.Heat capacity C — the heat needed to raise the temperature of an object by 1 K, in J K-1Specific heat capacity c — the heat needed to …
- Molar heat capacity
- What the symbols mean
- Calorimeter
- Heat of the reaction
- Molar enthalpy change
- Sources of error
Section 1 of 9Heat capacity
Heat capacity C
- Heat capacity C the heat needed to raise the temperature of an object by 1 K, in J K-1
Specific heat capacity c
- Specific heat capacity c the heat needed to raise 1 g of a substance by 1 K, in J g-1 K-1
- Water has c = 4.18 J g-1 K-1.
Molar heat capacity
- Molar heat capacity heat needed to raise 1 mol of a substance by 1 K
Section 2 of 9Heat transfer equation
q
q mcΔT
- q is heat in J, m is mass in g and ΔT = Tfinal − TinitialWhat the symbols mean: E, Q or q = energy transferred (J) · m = mass · 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)
- (kg; g in chemistry calorimetry)
- ΔT has the same value in K and °C.
Substances with high c change temperature less for the same energy input
Section 3 of 9Constant-pressure calorimetry
Calorimeter
- Calorimeter an insulated container such as a polystyrene cup, vacuum flask or metal can
Heat of the reaction
- Heat of the reaction qreaction = −qsolution = −msolutioncΔT
- The solution is assumed to have the density and specific heat of water.
- The mass is the total mass of the solution.
Molar enthalpy change
- ΔH = qreaction/n, where n is the moles of the reacting substance
Section 4 of 9Method for a reaction in solution
1
Measure the mass of solution and the temperature change ΔT.
2
Calculate q = mcΔT for the solution.
3
Reverse the sign to obtain q for the reaction.
4
Divide by moles to obtain ΔH in kJ mol-1.
Section 5 of 9Combustion calorimetry
Principle
- Principle the heat released by burning a fuel raises the temperature of a known mass of water
- Propan-1-ol: 250 g water rising 12 K gives q = 12 540 J for 0.01 mol, so ΔH = −1254 kJ mol-1.
Sources of error
- Sources of error heat loss to the surroundings and the apparatus, and incomplete combustion
- A lid, shielding from draughts and a calorimeter close to the flame reduce heat loss.
- Heat loss makes the calculated ΔH less exothermic than the true value.
Section 6 of 9Dissolution experiments
Temperature rise
- Temperature rise the dissolving process is exothermic
Temperature fall
- Temperature fall the dissolving process is endothermic
Section 7 of 9More from the specification
More from the specification
Condensation
- Gas to liquid on cooling, releasing energy.
Kinetic energy
- The energy of motion of a particle.
Internal energy
- Sum of kinetic and potential energies of the particles in a system.
Heating curve
- A graph of temperature against time as a substance is heated.
Intermolecular forces
- Weak attractions between separate molecules, overcome on melting or boiling.
Liquid
- A state with a fixed volume that flows, particles sliding past each other.
Particle
- A tiny portion of matter, too small to see.
Melting
- Solid to liquid at the melting point, absorbing energy.
Section 8 of 9Key terms
| Term | Meaning |
|---|---|
| Heat capacity | Heat needed to raise the temperature of an object by 1 K. |
| Specific heat capacity | Heat needed to raise 1 g of a substance by 1 K. |
| Calorimeter | Insulated device used to measure heat changes. |
| q = mcΔT | Equation for heat transferred when a substance changes temperature. |
| Molar enthalpy change | Heat change per mole of reacting substance. |
Section 9 of 9Exam technique
1
Using the mass of the solute only — the mass in q = mcΔT is the total mass of solution.
2
Forgetting to reverse the sign — the reaction gains the heat that the solution loses.
3
Ignoring heat loss to the surroundings — it makes the magnitude of ΔH too small.
4
Dividing by mass instead of moles when calculating ΔH.
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