N2(g) + 2O2() + 2NO2(g) + XKJ
2NO(g) + O2(g) + 2NO2(g) + YKJ
The enthalpy of formation of NO is
(A) (x - y)
(B) }(y-2)
(C) (2x - 2y)
(D) 2
- y
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1
Answer:
Ans.
Method to Solve :
This is a classic Hess' Law problem, you want all unneeded reactants or products to cancel out when you add runs 1 and 2.
By flipping the second rxn we get
N2(g)+2O2(g)-->2NO2(g) ?H�1=+66.4kJ
2NO2(g)--> 2NO(g)+O2(g) ?H�2=+114.2kJ
Notice since we flip the rxn the enthalpy also flips signs.
Now we simply add the rxns to get...
N2(g)+
2
O2(g)-->
2NO2(g)
?H�1=+66.4kJ
2NO2(g)
--> 2NO(g)+
O2(g)
?H�2=+114.2kJ
All that remains is N2(g) + O2(g) --> 2NO(g), which is what we want.
Now we add the new enthalpies which is 66.4kJ + 114.6 kJ = 181kJ
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