Problem 5.64 Part A From the enthalpies of reaction 2C(s)+O2(g)→2CO(g)ΔH=−221.0kJ 2C(s)+O2(g)+4H2(g)→2CH3OH(g)ΔH=−402.4kJ calculate ΔH for the reaction CO(g)+2H2(g)→CH3OH(g)
Apply HEss Laws
inverting equation = negative change
multiplying = multiplying Hrxn
then
2C(s)+O2(g)→2CO(g)ΔH=−221.0kJ
2C(s)+O2(g)+4H2(g)→2CH3OH(g)ΔH=−402.4kJ
then
CO(g)+2H2(g)→CH3OH(g)
invert (1)
2CO(g)→2C(s)+O2(g)ΔH= - - 221.0kJ = +221 kJ
2C(s)+O2(g)+4H2(g)→2CH3OH(g)ΔH=−402.4kJ
divide (1) by 2 and (2) by 2
CO(g)→C(s)+1/2O2(g)ΔH= 221/2 = 110.5 kJ
C(s)+1/2O2(g)+2H2(g)→CH3OH(g)ΔH= - 201.2 kJ
add both equations
CO(g)+C(s)+1/2O2(g)+2H2(g)→C(s)+1/2O2(g) + CH3OH(g) HRxn = 110.5 - 201.2 = -90.7 kJ
cancel common terms
CO(g) +2H2(g)→ CH3OH(g) HRxn = -90.7 kJ
which is what we wanted
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