Given, the balanced chemical reaction,
SCl2(g) + 2C2H4(g) S(CH2CH2Cl)2(g)
Also given,
The volume of the flask(V) = 5.0 L
Temperature(T) = 20.0 oC + 273.15 = 293.15 K
Number of moles of SCl2(g) = 0.258 mol
Number of moles of C2H4(g) = 0.592 mol
Number of moles of S(CH2CH2Cl)2(g) at equilibrium = 0.0349 mol
Firstly,calculating the partial pressures of each given quantity,
We know, the ideal gas law formula,
PV = nRT
Rearranging the formula,
P = nRT /V
PSCl2 = (0.258 mol x 0.08206 L.atm/mol.K x 293.15 K) / 5.0 L
PSCl2 = 1.24 atm
Similarly,
PC2H4 = (0.592 mol x 0.08206 L.atm/mol.K x 293.15 K) / 5.0 L
PC2H4 = 2.848 atm
Also,
PS(CH2CH2Cl)2(equiiibrium) = (0.0349 mol x 0.08206 L.atm/mol.K x 293.15 K) / 5.0 L
PS(CH2CH2Cl)2(equiiibrium) = 0.168 atm
Drawing an ICE chart,
SCl2(g) | 2C2H4(g) | S(CH2CH2Cl)2(g) | |
I(atm) | 1.241 | 2.848 | 0 |
C(atm) | -x | -2x | +x |
E(atm) | 1.241-x | 2.848-2x | x |
Now,
a) Partial pressure of each gas at equilibrium,
PSCl2(eq) = 1.241- x = 1.073 atm Or 1.1 atm [2 S.F]
PC2H4(eq) = 2.848-2x = 2.512 atm Or 2.5 atm [2 S.F]
PS(CH2CH2Cl)2(g)(eq) = x = 0.168 atm Or 0.17 atm [2 S.F]
b) Now, the equilbrium constant is,
Kp = PS(CH2CH2Cl)2(g) / [PSCl2(g) x PC2H4(g)2 ]
Kp = 0.168 / [1.073 x 2.5122 ]
Kp = 0.0248 Or 0.025 [2 S.F]
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