The temperature dependence of the change in this quantity is given by Kirchoff's law in terms ofthe change in specific heat. The change in this quantity when dissolving a substance at infinitedilution is zero for an ideal solution. Its differential equals TdS + Vdp, and its partial derivative withrespect to temperature is the heat capacity at constant pressure. The change in this quantity equalsthe (*) heat transferred in a reaction at constant pressure. The Born-Haber cycle calculates this quantity forionic lattices using the fact that this quantity is a state function and hence path-independent, as stated byHess's law. It is equal to internal energy plus pressure times volume. For 10 point
The temperature dependence of the change in this quantity is given by Kirchoff's law in terms ofthe change in specific heat. The change in this quantity when dissolving a substance at infinitedilution is zero for an ideal solution. Its differential equals TdS + Vdp, and its partial derivative withrespect to temperature is the heat capacity at constant pressure. The change in this quantity equalsthe (*) heat transferred in a reaction at constant pressure. The Born-Haber cycle calculates this quantity forionic lattices using the fact that this quantity is a state function and hence path-independent, as stated byHess's law. It is equal to internal energy plus pressure times volume. For 10 points, name thisthermodynamic quantity symbolized H.
The temperature dependence of the change in this quantity is given by Kirchoff's law in terms ofthe change in specific heat.
enthalpy