Enthalpy

Conceptual Plan for Calorimetry

  • Calculate heat absorbed by calorimeter: q<em>cal=C</em>cal×ΔTq<em>{cal} = C</em>{cal} \times \Delta T
  • Find heat of reaction: q<em>rxn=q</em>calq<em>{rxn} = -q</em>{cal}
  • Calculate internal energy change per mole: ΔE<em>rxn=q</em>rxnn\Delta E<em>{rxn} = \frac{q</em>{rxn}}{n}

Enthalpy

  • Enthalpy, HH, is defined as: H=E+PVH = E + PV
  • Change in enthalpy, ΔH\Delta H, represents heat at constant pressure: ΔH<em>reaction=q</em>reaction\Delta H<em>{reaction} = q</em>{reaction}
  • ΔH\Delta H and ΔE\Delta E are generally close, differences significant in gas-heavy reactions.

Exothermic vs Endothermic Reactions

  • Exothermic: \Delta H < 0 (heat released)
  • Endothermic: \Delta H > 0 (heat absorbed)
  • Example heat pack reactions: Iron oxidation releases heat (exothermic); NH4NO3 dissolves absorbs heat (endothermic).

Molecular Perspectives

  • Exothermic: Temperature increases; energy from reactant bonds to heat.
  • Endothermic: Temperature decreases; surroundings lose heat to product formation.

Stoichiometry and Enthalpy

  • Heat change (extensive): Larger reactant masses yield larger ΔH\Delta H changes.
  • Relationships in reactions affect ΔH\Delta H based on stoichiometry.

Measuring ΔH\Delta H by Calorimetry

  • Calorimetry at constant pressure: q<em>reaction=q</em>solutionq<em>{reaction} = -q</em>{solution}.
  • Calculate using: q=m×Cs×ΔTq = m \times C_s \times \Delta T

Hess’s Law

  • Overall ΔH\Delta H for a reaction is the sum of the ΔH\Delta H from each step if reactions can be expressed in steps.

Standard Conditions

  • Standard state: pure gas at 1 atm, pure liquid/solid in stable form at specific temp (usually 25 °C), or 1 M for solutions.
  • Standard enthalpy change ΔH°\Delta H°: Enthalpy change with all reactants and products in standard states.
  • Standard enthalpy of formation ΔH<em>f°\Delta H<em>f°: Enthalpy for formation of 1 mole compound from elements in standard states; pure elements have ΔH</em>f°=0\Delta H</em>f° = 0.