If the equilibrium constant for the conversion of SO2 to SO3 is 1.458e^-5 exp(1.181e4/T), the SO2-to-SO3 ratio exceeds 1.0 at 1600K and 10atm if the starting SO2/O2 ratio is 1/10. (True of False and summarize how you reached your conclusions.)
The given Equilibrium constant
K = 1.458*10^-5 * exp(1.181*10^4/T)
At T = 1600 K
K = 1.458*10^-5 * exp(1.181*10^4/1600)
K = 0.02341
The given ratio
SO2/O2 = 1/10
The balanced reaction with ICE TABLE
2SO2 + O2 = 2SO3
I 1 10
C -2x - x +2x
E 1-2x 10-x 2x
Total moles = 1 - 2x + 10 - x + 2x = 11-x
Mol fraction at equilibrium
ySO3 = 2x/(11-x)
yO2 = (10-x)/(11-x)
ySO2 = (1-2x)/(11-x)
Equilibrium constant expression of the reaction
K = y²SO3*P² / yO2*P * y²SO2*P²
0.02341 = (2x/11-x)² / (10-x/11-x)*P * (1-2x/11-x)²
0.02341*10 = 2x*(11-x)/(10-x)*(1-2x)
0.234 = (22x - 2x²)/(10-21x+2x²)
22x - 2x² = 2.34 - 4.914x + 0.468x²
2.468x² - 26.914x + 2.34 = 0
x = 0.0876
Ratio
SO2/SO3 = (1-2x) / 2x
= (1 - 2*0.0876)/(2*0.0876)
= 4.71
SO2/SO3 exceeds 1
True.
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