| Calculating Enthalpy Change - Section 16.4 | |||||||||
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| Calculating Enthalpy Change � A calorimeter can be used to measure the heat evolved or absorbed during the reaction � However, for reactions that occur over millions of years it is virtually impossible to measure enthalpy change � Chemists can use a theoretical way to determine change in H Hess�s Law � Hess�s law states that if you can add two more thermochemical equations to produce a final equation for the reaction, then the sum of the enthalpy change for the individual reactions is the enthalpy change for the final reaction Applying Hess�s Law � Ways of applying Hess�s Law�.. EXAMPLE: calculate the energy reaction that produces SO3? GIVEN: 2S(s) + 3O2( g) ----------> 2SO3(g) change in H = ? A) S(s) + O2(g) ----------> SO2(g) change in H = -297 kJ B) 2SO3(g) ----------> 2SO2(g) + O2(g) change in H = 198 kJ Because the given equation is written with 2 mols of sulfur reacting, equation A must also be written with 2 mols of sulfur reacting. So, you must multiply all the coefficients in equation A by 2. The enthalpy change must also be doubled because 2 mols of sulfur will create twice the energy. Equation A now becomes equation C. C) 2S(s) + 2O2(g)----------> 2SO2(g) change in H = -594 kJ Equation B must be reversed because the desired product is SO3 , NOT the reactant. Remember that when you reverse an equation, the sign of change in H changes. The reverse of equation B is equation D. D) 2SO2(g) + O2(g) ---------> 2SO3(g) change in H = -198 kJ Now add equations C and D. Any terms that are common on both sides of the equati?on should be canceled. C) 2S(s) + 2O2(g)----------> 2SO2(g) change in H = -594 kJ + D) 2SO2(g) + O2(g) ---------> 2SO3(g) change in H = -198 kJ ----------------------------------------------------------------------- 2S(s) + 3O2(g) ----------> 2SO3(g) change in H = -792 kJ For additional examples click HERE Standard Enthalpy (Heat) of Formation � The standard state of a substance means the normal physical state of the substance at one atmospheric pressure and at 298 K (25�C). � The change in H value for these reactions is called the standard enthalpy (heat) of formation of the compound � The standard enthalpy of formation (change in H�f) is based on an arbitrary standard � Every free element in its standard state is assigned a standard enthalpy of formation of exactly 0.0 kJ � This is similar to 0.0 �C being the arbitrary assignment for the freezing point of water � The formation equations used to find the standard enthalpy of formation can be added together by applying Hess�s Law and find the enthalpy change for a reaction EXAMPLE: Find the change in H�rxn for the equation H2S(g) + 4F2(g) -----------> 2HF(g) + SF6(g) You are given the following equations A) 1/2 H2(g) + 1/2 F2(g) ----------> HF(g) change in H�f = -273 kJ B) S(s) + 3F2(g) -------------> SF6(g) change in H�f = -1220 kJ C) H2(g) + S(s) ------------>H2S(g) change in H�f = -21 kJ Because there are two moles of HF are required, equation A must be doubled. A) H2(g) + F2(g) ----------> 2HF(g) change in H�f = -546 kJ In the desired equation, H2S is a reactant. Therefore, equation C must be reversed. C) H2S(g) --------------> H2(g) + S(s) change in H�f = 21 kJ Now the three equations can be added. A) H2(g) + F2(g) ----------> 2HF(g) change in H�f = -546 kJ B) S(s) + 3F2(g) -------------> SF6(g) change in H�f = -1220 kJ C) H2S(g) --------------> H2(g) + S(s) change in H�f = 21 kJ ------------------------------------------------------------------------------------ H2S(g) + 4F2(g) ------------> 2HF(g) + SF6(g) change in H�rxn = -1745 kJ This process can be summed up in the equation ?H�rxn = the sum of the change in H�f (products) - the sum of the change in H�f (reactants) |
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