Respuesta :
Answer:
Standard enthalpy for the given reaction is -41.166 kJ
Explanation:
Standard enthalpy of a reaction = [tex]\sum [n_{i}\times \Delta H_{f}(product)_{i}]-\sum [n_{j}\times \Delta H_{f}(reactant)_{j}][/tex]
where [tex]n_{i}[/tex] and [tex]n_{j}[/tex] are number of moles of i-th product and j-th reactant in balanced reaction respectively.
Hence Standard enthalpy for the given reaction = [tex][(1\times \Delta H_{f}(CO_{2})_{g})]+[(1\times \Delta H_{f}(H_{2})_{g})]-[(1\times \Delta H_{f}(CO)_{g})]-[(1\times \Delta H_{f}(H_{2}O)_{g})][/tex]
So, Standard enthalpy for the given reaction = [tex][(1\times -393.509]+[(1\times 0]-[(1\times -110.525]-[(1\times -241.818][/tex]kJ = -41.166 kJ
The standard enthalpy of reaction from the given standard enthalpies of formation is;
∆Hrxn = -41.166 KJ/mol
The formula for standard enthalpy of reaction is;
∆Hrxn = Σ(n × ∆Hproducts) - Σ(n × ∆Hreactants)
Where n is the number of moles of the product or reactant as the case may be.
Now, the products in our reaction are;
CO2(g) and H2(g). We are given;
ΔHf (CO2(g)) = −393.509 KJ/mol
ΔHf (H2(g)) = 0
Thus;
Σ(n × ∆Hproducts) = (1 × −393.509) + (1 × 0)
Σ(n × ∆Hproducts) = -393.509 KJ/mol
Similarly, the reactants are; CO(g) and H2O(g). We are given;
ΔHf (CO(g)) = −110.525KJ/mol
ΔHf (H2O(g)) = −241.818KJ/mol
Thus;
Σ(n × ∆Hreactants) = (1 × -110.525) + (1 × -241.818)
Σ(n × ∆Hreactants) = −352.343 KJ/mol
Thus;
∆Hrxn = -393.509 - (−352.343)
∆Hrxn = -393.509 + 352.343
∆Hrxn = -41.166 KJ/mol
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