1. The problem statement, all variables and given/known data Calculate the enthalpy of the reaction 4B(s)+3O2(g)→2B2O3(s) given the following pertinent information: B2O3(s)+3H2O(g)→3O2(g)+B2H6(g), ΔH∘A=+2035kJ 2B(s)+3H2(g)→B2H6(g), ΔH∘B=+36kJ H2(g)+1/2O2(g)→H2O(l), ΔH∘C=−285kJ H2O(l)→H2O(g), ΔH∘D=+44kJ 2. Relevant equations ΔH=Sum of all ΔH of each reaction. (Hess' Law?) 3. The attempt at a solution 2[2B(s)+3H2(g)→B2H6(g)] ΔH=72 J 2[3O2(g)+B2H6(g)→B2O3(s)+3H2O(g)] ΔH=-4070kJ ΔH=3998 kJ This incorporates the correct reactants and products. We still need to add H2, but there's no way to react only the given reactants, B and O2, into H2 at all. Also, there is no way to react out the H2O from the given equations. The actual solution 6[H2O(g)→H2O(l)] ΔH=-264 kJ 6[H2O(l)→H2(g)+1/2O2(g)] ΔH=1710J 2[2B(s)+3H2(g)→B2H6(g)] ΔH=72 kJ 2[3O2(g)+B2H6(g)→B2O3(s)+3H2O(g)] ΔH=-4070kJ ΔH=-2552 Colours correspond to cancelled products. I understand the process given, but not how it relates to the goal equation. This process requires water to be added as a reactant and for 3H2 and 3H2O to be products, which are not included in the goal equation. Adding the extra reactions with water do not seem directly part of the goal equation.