Respuesta :
We need to set up an I.C.E chart as follows:
CO H20 CO2 H2
I 0.35 0.40 0 0
C .35-x 0.40-x x x
E 0.19 0.40-x x x
We have 0.35 mol of CO at the start and 0.19 remaining. This means that x=0.35-0.19 >> 0.16
Now substitute in 0.16 in your Ke equation.
Just in case you're having trouble with that:
Kb= [Products]/[Reactants] = ([CO][H2O])/([CO2][H2])
Therefore, the constant of equilibrium would be equal to 0.56.
CO H20 CO2 H2
I 0.35 0.40 0 0
C .35-x 0.40-x x x
E 0.19 0.40-x x x
We have 0.35 mol of CO at the start and 0.19 remaining. This means that x=0.35-0.19 >> 0.16
Now substitute in 0.16 in your Ke equation.
Just in case you're having trouble with that:
Kb= [Products]/[Reactants] = ([CO][H2O])/([CO2][H2])
Therefore, the constant of equilibrium would be equal to 0.56.
Answer:
The equilibrium constant of reaction at given temperature is 0.28.
Explanation:
[tex]CO(g)+H_2O(g)\rightleftharpoons CO_2(g)+H_2(g)[/tex]
Initially
0.35 mol 0.40 mol
At equilibrium
(0.35 mol-x) (0.40 mol-x) x x
Moles of CO left at equilibrium = 0.22 mol
0.22 mol = (0.35 mol-x)
x = 0.35 mol - 0.22 mol = 0.13 mol
Moles of [tex]H_2O[/tex]left at equilibrium = 0.40 mol - 0.13 mol = 0.27 mol
Concentration of CO at equilibrium = [tex][CO]=\frac{0.22 mol}{1 L}[/tex]
Concentration of [tex]H_2O[/tex] at equilibrium = [tex][H_2O]=\frac{0.27 mol}{1 L}[/tex]
Concentration of [tex]CO_2[/tex] at equilibrium = [tex][CO_2]=\frac{0.13 mol}{1 L}[/tex]
Concentration of [tex]H_2[/tex] at equilibrium = [tex][H_2]=\frac{0.13 mol}{1 L}[/tex]
[tex]K=\frac{[CO_2][H_2]}{[CO][H_2]}[/tex]
[tex]=\frac{\frac{0.13 mol}{1 L}\times \frac{0.13 mol}{1 L}}{\frac{0.22 mol}{1 L}\times \frac{0.27 mol}{1 L}}=0.28[/tex]
The equilibrium constant of reaction at given temperature is 0.28.