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IIIIII Chapter 16 Hess’s Law
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HESS’S LAW n If a series of reactions are added together, the enthalpy change for the net reaction will be the sum of the enthalpy changes for the individual steps.
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Hess’s law can be used to determine the enthalpy change for a reaction that cannot be measured directly!
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H NET = H 1 + H 2 N 2(g) + O 2(g) 2NO (g) ΔH 1 = +181kJ 2NO (g) + O 2(g) 2NO 2(g) ΔH 2 = -113kJ ADD THEM UP ALEGBRAICALLY
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N 2(g) + O 2(g) 2NO (g) ΔH 1 = +181kJ 2NO (g) + O 2(g) 2NO 2(g) ΔH 2 = -113kJ N 2(g) + 2O 2(g) First, add up the chemical equations. + 2NO (g) 2NO (g) + 2NO 2(g)
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Notice that 2NO(g) is on both the reactants and products side and can be cancelled out. N 2(g) + O 2(g) 2NO (g) ΔH 1 = +181kJ 2NO (g) + O 2(g) 2NO 2(g) ΔH 2 = -113kJ N 2(g) + 2O 2(g) + 2NO (g) 2NO (g) + 2NO 2(g)
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Write the net equation: N 2(g) + 2O 2(g) + 2NO (g) 2NO (g) + 2NO 2(g) N 2(g) + 2O 2(g) 2NO 2(g)
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H NET = H 1 + H 2 ΔH 1 = +181kJ ΔH 2 = -113kJ Apply Hess’s Law to calculate the enthalpy for the reaction.
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H NET = H 1 + H 2 ΔH NET = (+181kJ) + (-113kJ) ΔH NET = +68kJ Overall, the formation of NO 2 from N 2 and O 2 is an endothermic process, although one of the steps is exothermic.
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ΔH Reaction Progress N 2(g) + 2O 2(g) 2NO (g) + O 2(g) 2NO 2(g) ΔH NET = +68kJ ΔH 1 = +181kJ ΔH 2 = -113kJ
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RULES for Hess’s Law Problems 1.If the coefficients are multiplied by a factor, then the enthalpy value MUST also be multiplied by the same factor. 2.If an equation is reversed, the sign of ΔH MUST also be reversed.
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C (s) + ½O 2(g) CO (g) ΔH 1 = -110.5kJ CO (g) + ½O 2(g) CO 2(g) ΔH 2 = -283.0kJ C (s) + O 2(g) + CO (g) CO (g) + CO 2(g) Practice Problem: #1 C (s) + O 2(g) CO 2(g) H NET = H 1 + H 2 H NET = (-110.5kJ) + (-283.0kJ) H NET = -393.5kJ Net Equation
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C 2 H 5 OH (l) + 3O 2(g) 2CO 2(g) + 3H 2 O (g) Practice Problem: #3 CH 3 OCH 3(l) + 3O 2(g) 2CO 2(g) + 3H 2 O (g) ΔH 1 = -1234.7kJ ΔH 2 = -1328.3kJ You have to REVERSE equation 2 to get the NET equation. DON’T forget to change the sign Of ΔH 2
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C 2 H 5 OH (l) + 3O 2(g) 2CO 2(g) + 3H 2 O (g) Practice Problem: #3 2CO 2(g) + 3H 2 O (g) CH 3 OCH 3(l) + 3O 2(g) ΔH 1 = -1234.7kJ ΔH 2 = +1328.3kJ C 2 H 5 OH (l) + 3O 2(g) + 2CO 2(g) + 3H 2 O (g) 2CO 2(g) + 3H 2 O (g) + CH 3 OCH 3(l) + 3O 2(g) Net Equation C 2 H 5 OH (l) CH 3 OCH 3(l)
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Net Equation C 2 H 5 OH (l) CH 3 OCH 3(l) H NET = H 1 + H 2 H NET = (-1234.7kJ) + (+1328.3kJ) H NET = +93.6kJ
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H 2(g) + F 2(g) 2HF (g) ΔH 1 = -542.2kJ 2H 2(g) + O 2(g) 2H 2 O (g) ΔH 2 = -571.6kJ Practice Problem: #5 You have to REVERSE equation 2 to get the NET equation. DON’T forget to change the sign Of ΔH 2
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H 2(g) + F 2(g) 2HF (g) ΔH 1 = -542.2kJ 2H 2 O (g) 2H 2(g) + O 2(g) ΔH 2 = +571.6kJ Practice Problem: #5 You will need to multiply the first equation by 2. DON’T forget to multiply the ΔH by 2 also.
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2H 2(g) + 2F 2(g) 4HF (g) ΔH 1 = -1084.4kJ 2H 2 O (g) 2H 2(g) + O 2(g) ΔH 2 = +571.6kJ Practice Problem: #5 Net Equation 2H 2(g) + 2F 2(g) + 2H 2 O (g) 4HF (g) + 2H 2(g) + O 2(g) 2F 2(g) + 2H 2 O (g) 4HF (g) + O 2(g) H NET = H 1 + H 2 H NET = (-1084.4kJ) + (+571.6kJ) H NET = -512.8kJ
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Hess’s Law Start Finish Enthalpy is Path independent. Both lines accomplished the same result, they went from start to finish. Net result = same.
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