thermochemical equation shows the relationship energy changes and mass relationship.
example:
H2(g) + 1/2 O2(g) --> H2O(l); ∆H = -285.8 kJ (exothermic-heat is released)
HgO(s) --> Hg(l) + 1/2 O2(g); ∆H = +90.7 kJ (endothermic-heat is absorbed)
there are guidelines that are to be remembered in writing this equations:
- always specify the physical states of all reactants and products
example:
liquid H2O to solid H2O the ∆H is +6.01 kJ/mol
solid H2O to liquid H2O the ∆H is -6.01 kJ/mol
- when both sides of thermochemical equation is multiplied by a factor ,n, then ∆H must also change by the same factor
example:
2H2O -> 2H2O ∆H=2(6.01 kJ/mol)=12.02 kJ/mol
- when we reverse the equation, we change the role of products and reactants. as a consequence, the sign changes but the magnitude of ∆H for the equation remains the same
example:
liquid H2O to solid H2O the ∆H is +6.01 kJ/mol
solid H2O to liquid H2O the ∆H is -6.01 kJ/mol
solving for thermochemical equations:
problem:
Calculate the heat evolve when 74.6 g of SO2 is converted to SO3.
SO2(g) + 1/2 O2(g) -> SO3(g) ∆H = -99.1 kJ/mol
get the number of moles of SO2:
74.6g SO2x 1 mol of SO2 / 64.07g SO2 = 1.16 mol SO2
*64.07 g of SO2 is the molar mass of SO2 which is to be computed first if it is not given. to compute the molar mass, get the mass of S and 2O. after you get their mass, combine them by adding the mass of S and 2O.
multiply the answer to the ∆H which is -99.1 kJ/mol:
= (1.16 mol SO2)(-99.1 kJ/mol) ->cancel the mol
heat evolve = -115 kJ

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