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Part G Calculate AH for the following reaction: CH3OH(1) +O2(g) + HCOH(1) +H2O(1) Express the enthalpy in kilojoules to one d
Part 1 Calculate AS for the following reaction: CHOH(1) +O2(g) + HCO-H1) +H2O(1) Express the entropy in joules per kelvin to
Part 1 From the values of AH° and AS, calculate AG at 25°C for the following reaction: CH3OH(1) +O2(g) + HCOH(1) +H2O(1) Expr
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Answer #1

part G

Balanced chemical reaction is

CH3OH(l) + O2(g) → HCO2H(l)   + H2O(l)

∆Hf0 CH3OH(l) = -238.6 KJ/mol

∆Hf0 O2(g) = 0.0 KJ / mol

∆Hf0 HCO2H(l) = -425.5 KJ/mol

∆Hf0 H2O(l) = -285.8 KJ/mol

we know the equation

∆H0rxn = ∑ ∆Hf0(product) -   ∑∆Hf0(reactant)

∆H0rxn = [(∆Hf0 HCO2H(l)) + ( ∆Hf0 H2O) ] - [( ∆Hf0 CH3OH(l)) + ( ∆Hf0 O2(g))]

substitute the vlaue

∆H0rxn   = [( -425.5 KJ) + (-285.8 KJ) ] - [(-238.6 KJ) + ( 0 )]

∆H0rxn   = [( - 711.3 KJ)] - [-238.6 KJ]

∆H0rxn = [-711.3 KJ] + [238.6 KJ]

∆H0rxn = - 472.7 KJ

Part H

Balanced reaction is

CH3OH(l) + O2(g) → HCO2H(l)   + H2O(l)

∆S0 CH3OH(l) = 126.8 J/mol.K

∆S0 O2(g) = 205 J/mol.K

∆S0​​​​​​​HCO2H(l)  = 129 J/mol.K

∆S0​​​​​​​ H2O(l) = 69.9 J/mol.K

∆S0​​​​​​​rxn = ∑ ∆S0​​​​​​​ (product) -  ∑ ∆S0​​​​​​​ (reactant)

∆S0​​​​​​​rxn = [(∆S0HCO2H(l)) + ( ∆S0H2O(l))] - [(∆S0CH3OH(l) ) + (∆S0O2(g) )]

Substitute the value

∆S0​​​​​​​rxn = [(129 J/K) + ( 69.9 J/K) ] - [ ( 126.8J/K) + (205 J/K)]

∆S0​​​​​​​rxn = [198.9 J/K] - [ 331.8 J/K]

∆S0​​​​​​​rxn = -132.9 J/K

Part I

we know the equation

∆G0 = ∆H0 - T∆S0

where,

∆H0 = - 472.7 KJ/mol

∆S0 = -132.9 J/mol.K = -0.1329 KJ/mol.K

(1 J = 0.001 KJ then -132.9 J = -132.9 X 0.001 = -0.1329 KJ)

T = 298.15 K

( 250C = 250C + 273.15 = 298.15 K )

Substitute the value in above formula

∆G0 = (-427.7 KJ) - (-0.1329 KJ/mol X 298.15)

∆G0 = (-427.7) - (-39.62)

∆G0 = (-427.7) + (39.62)

∆G0 = -388.08 KJ/mol

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Part G Calculate AH for the following reaction: CH3OH(1) +O2(g) + HCOH(1) +H2O(1) Express the enthalpy...
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