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Heat of transformation at constant pressure and temperature

However, as the generalized Gibbs energy is a function of state, we have, according to relation [1.19]  [Pg.15]

By integrating this expression for the whole of the transformation, we obtain  [Pg.15]

by using the S5rmmetry of the characteristic matrix Qp =TY,ykSk + Y,v, l, [Pg.16]

the heat of transformation, at constant temperature and pressure, is equal to the enthalpy associated with the reaction. [Pg.16]

Note 1.3.- For a long time, chemists counted the heat released by an exothermic reaction positively. With this old convention, relation [ 1.66] was transformed into  [Pg.16]


See other pages where Heat of transformation at constant pressure and temperature is mentioned: [Pg.15]   


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