How Do You Calculate Standard Enthalpy of Reaction Using Hess's Law?

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SUMMARY

The calculation of standard enthalpy of reaction using Hess's Law involves utilizing known enthalpy changes from related reactions to determine the enthalpy change for a target reaction. In the provided example, the enthalpy changes for reactions (1) and (2) are given as ΔrH = -72.80 kJ/mol and ΔrH = -483.64 kJ/mol, respectively. By reversing reaction (1) and applying the enthalpy values, one can derive the enthalpy change for reaction (3): 4 HBr(g) + O2(g) → 2 Br2(l) + 2 H2O(g). This method leverages the principle that enthalpy is a state function, allowing for simplification of complex thermodynamic calculations.

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  • Understanding of Hess's Law and its application in thermodynamics
  • Familiarity with standard enthalpy changes (ΔrH) of chemical reactions
  • Basic knowledge of state functions in thermodynamics
  • Ability to manipulate chemical equations and stoichiometry
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  • Study the concept of state functions in thermodynamics
  • Learn how to calculate enthalpy changes using standard enthalpy of formation
  • Explore examples of Hess's Law applications in complex reactions
  • Investigate the relationship between enthalpy (ΔrH) and internal energy (ΔrU) in chemical reactions
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Chemistry students, educators, and professionals in the field of thermodynamics seeking to deepen their understanding of reaction enthalpies and Hess's Law applications.

zeshkani
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this is my question , i just don't know how to get the standard enthaply of reaction
of this problem iam sure its easy, but i just don't get it, any help is welcome

14. Given the reactions (1) and (2) below, determine (a) ΔrH and ΔrU for reaction (3), (b) ΔrH for both HBr(g) and H2O(g) all at 298 K.
(1) H2(g) + Br2(l) → 2 HBr(g) ΔrH = - 72.80 kJ/mol
(2) 2 H2(g) + O2(g) → 2 H2O(g) ΔrH = –483.64 kJ/mol
(3) 4 HBr(g) + O2(g) → 2 Br2(l) + 2 H2O(g)
 
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Look at reaction (3) as two separate phases, first reaction (1) happens in reverse and then reaction (2) happens. This isn't what happens but all the energies involved here are state functions which means that it doesn't matter how you got to that state, the energy is always the same. This way complex problems can be simplified.

PS. This also works for example when you want to calculate the difference in volume of a gas when you both heat it and change the pressure. First you calculate the change in volume due to the pressure change and than with the new volume you do the same with the new temperature (or vise versa, it doesn't matter). It's neat, give it a go ;)
 

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