1). CO (g) + Cl2 (g) COCl2 (g)
Kc =
[COCl2]/[CO][Cl2] = 0.14
0.012 x 0.054 = 220
Kp = Kc(RT)∆n
∆n = 1 – 2 = -1 R = 0.0821 T = 273 + 74 = 347 K
Kp = 220 x (0.0821 x 347)-1 = 7.7
3.[COBr2] = 0.000178 M
[CO] = 0.00582 M
[Br2] = 0.00582 M
The ICE table approach works well here. First we need to get things in terms of concentration:
0.0150 mol Br2 = 0.00600 M COBr2
2.5L
COBr2 CO + Br2
I 0.00600 0 0
C -x +x +x
E 0.00600-x x x
Inserting into Kc gives:
Kc = [CO][Br2] = (x)(x)
[COBr2] 0.00600-x
Now some algebra:
(0.00600-x)Kc = x2
0 = x2
+ Kcx – 0.00600Kc = (0.190)2
+ 0.190x – 0.00114
From the quadratic formula, we find x = 0.005822 or -0.196
Since x represents the equilibrium concentration of CO and Br2, a negative value makes no chemical
sense, therefore, the value x = 0.005822 is the reasonable result.
Now to find the equilibrium concentrations of all species:
[CO] = [Br2] = x = 0.00582 M
[COBr2] = 0.00600 – x = 0.000178 M
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