Calorimetry: This is the process of measuring the amount of heat released or absorbed during a chemical reaction. It relies on the principle of energy conservation, where the heat change of the reaction is assumed to be equal and opposite to the heat change of the surroundings (usually water or a solution).
Enthalpy Change (): This represents the heat energy change of a system at constant pressure. It is typically expressed in units of and is calculated by dividing the total heat transferred by the number of moles of the limiting reactant.
Specific Heat Capacity (): This is defined as the amount of energy required to raise the temperature of of a substance by (or ). For aqueous solutions, the value for water () is standardly used.
The Heat Transfer Equation: The energy transferred to or from the surroundings is calculated using the formula . In this equation, is the heat energy (Joules), is the mass of the substance being heated (grams), is the specific heat capacity, and is the change in temperature (Kelvin or Celsius).
Molar Enthalpy Conversion: Once is found, the enthalpy change per mole is determined by . The negative sign is crucial; if the temperature increases (exothermic), must be negative, whereas a temperature decrease (endothermic) results in a positive .
Assumptions in Solution Calorimetry: To simplify calculations, it is assumed that the density of the aqueous solution is , its specific heat capacity is identical to water, and that no heat is lost to the air or absorbed by the calorimeter itself.
| Feature | Solution Calorimetry | Combustion Calorimetry |
|---|---|---|
| Mass () | Mass of the solution (volume in ) | Mass of the water in the copper can |
| Heat Source | Chemical reaction within the liquid | External flame from a spirit burner |
| Primary Errors | Heat loss to air; heat capacity of cup | Incomplete combustion; heat loss to surroundings |
Check the Units: The value from is in Joules (). You must divide by to convert it to kilojoules () before calculating in .
Assign the Sign: Always look at the temperature change. If the temperature went up, manually add a negative sign to your final value. Forgetting the sign is one of the most common ways to lose marks.
Identify the Limiting Reactant: When calculating for , ensure you use the moles of the reactant that is completely consumed, not the one in excess.
Uncertainty Propagation: Remember that temperature changes involve two readings (initial and final). The absolute uncertainty of the thermometer must be doubled when calculating the percentage uncertainty of .