Respuesta :
Let's apply the ICE or the Initial-Change-Equilibrium approach. The solution is as follows:
2 cof2(g) ⇌ co2(g) + cf4(g)
I 2 0 0
C -2x +x +x
-----------------------------------------------
E 2-2x x x
According to the reaction, the expression for Kc is
Kc = [CF₄][CO₂]/[COF₂]²
Substituting the E values and finding x,
6.40 = [x][x]/[2-2x]²
x = 0.835 m
Since E for COF₂ is 2-2x, the amount at equilibrium is equal to:
E = 2 - 2(0.835) = 0.33 m
2 cof2(g) ⇌ co2(g) + cf4(g)
I 2 0 0
C -2x +x +x
-----------------------------------------------
E 2-2x x x
According to the reaction, the expression for Kc is
Kc = [CF₄][CO₂]/[COF₂]²
Substituting the E values and finding x,
6.40 = [x][x]/[2-2x]²
x = 0.835 m
Since E for COF₂ is 2-2x, the amount at equilibrium is equal to:
E = 2 - 2(0.835) = 0.33 m
The concentration of [tex]\rm \bold{COF_2}[/tex] at equilibrium has been 0.33 M.
The balanced chemical equation for the given reaction has been:
[tex]\rm 2\;COF_2\;\rightarrow\;CO_2\;+\;CF_4[/tex]
Since the initial concentration of [tex]\rm COF_2[/tex] has been 2 M, by applying ICE, the concentration can be:
[tex]\rm COF_2[/tex] [tex]\rm CO_2[/tex] [tex]\rm CF_4[/tex]
I 2 0 0
C -2x +x +x
E 2 - 2x x x
The value of [tex]\rm k_c[/tex] has been the ratio of the product concentration to reactant concentration.
[tex]\rm k_c[/tex] for the given reaction will be:
[tex]\rm k_c[/tex] = [tex]\rm \dfrac{[CO_2]\;[CF_4]}{[COF_2]^2}[/tex]
6.40 = [tex]\rm \dfrac{(x)\;(x)}{(2 - 2x)^2}[/tex]
By simplifying the above equation,
x = 0.835 M.
The concentration of [tex]\rm COF_2[/tex] at equilibrium has been 2 - 2x
2 - 2x = 2 - 2 (0.835)
The concentration of [tex]\rm COF_2[/tex] = 0.33 M.
The concentration of [tex]\rm \bold{COF_2}[/tex] at equilibrium has been 0.33 M.
For more information about equilibrium concentration, refer to the link:
https://brainly.com/question/16645766