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ID: 712737 • Letter: R
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r7 che XM l Id Base Titration Curves. · : Ac -Blinn College, Bryan Carpi x em × ng.com/ibisc ms/mod/ibis/view.php?id=5063535 0 2/28/2018 01:25 PM A 7.7/10 2/27/2018 08:50 PM Print Calculator-Penodic Table Question 4 of 13 ncorrect Sapling Learning At 25 C, the equilibrium partial pressures for the following reaction were found to PA-527 bar, PS = 5.80 bar, PC = 4.88 bar, and Pb = 4.58 bar. What is the standard change in Gibbs free energy of this reaction at 25 C? Number k.J/ mol rxn There is a hint available! View the hint by clicking on the bottom divider bar Click on the divider bar again to hide the hin.Explanation / Answer
Ans. #Step 1: Calculate all partial pressures in terms of atm.
PA = 5.27 bar = (5.27 / 0.986923) atm = 5.201 atm
pB = 5.80 bar = (5.80 / 0.986923) atm = 5.724 atm
PC = 4.88 bar = (4.88 / 0.986923) atm = 4.816 atm
PD = 4.58 bar = (5.27 / 0.986923) atm = 4.520 atm
# Step 2: Calculate equilibrium constant, Kp
Equilibrium constant, Kp = (PC)4 (PD) / [PA (PB)2]
Or, Kp = (4.816)4 x 4.520 / [5.201 x (5.724)2] = 14.269
# Step 3: Determine dG0
Using the equation dG0 = - RT lnKeq - equation 1
Where, dG0 = standard/ theoretical free energy change
T = temperature in kelvin = (0C + 273.15) K
Keq = Kp = equilibrium constant under standard condition
R = (0.001987 kcal mol-1K-1 or 0.008315 kJ mol-1 K-1)
Putting the values in equation 1-
dG0 = - (0.008315 kJ mol-1 K-1) x 298.15 K x ln 14.269
Or, dG0 = - (0.008315 kJ mol-1 K-1) x 298.15 K x (2.6581)
Hence, dG0 = -6.59 kJ mol-1
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