A sealed 1.0 l flask is charged with 0.500 mol of i2 and 0.500 mol of br2. an equilibrium reaction ensues: i2 (g) br2 (g) 2ibr (g) when the container contents achieve equilibrium, the flask contains 0.84 mol of ibr. the value of keq is ________.

Respuesta :

The value of Keq = 110

Let's know how to get it :


According to the equilibrium reaction equation :


I2(g) + Br2(g) → 2IBr(g)


now we need to get the value of Keq


when the Keq expression is:


Keq = [IBr]^2/ [I] [Br]


when we have [IBr] at equilibrium = 0.84 so we need to get [I] &[Br] at equilibrium .


when [Br2] = [I2] = 0.5 - 0.84 / 2


= 0.08 M


so, by substitution


∴ Keq = (0.84)^2/(0.08)^2


= 110

The equilibrium constant (Keq) for the reaction I₂(g) + Br₂(g) ⇄ 2IBr(g) when 0.500 mol of I₂ reacts with 0.500 mol of Br₂ in a 1.0 L flask is 110.2.  

The reaction is the following:

I₂(g) + Br₂(g) ⇄ 2IBr(g)

The initial concentrations of I₂ and Br₂ are:

[tex] [I_{2}] = \frac{n}{V} = \frac{0.500 \:mol}{1.0 L} = 0.500 M [/tex]

[tex] [Br_{2}] = \frac{n}{V} = \frac{0.500 \:mol}{1.0 L} = 0.500 M [/tex]

At equilibrium we have:

I₂(g)  +  Br₂(g) ⇄ 2IBr(g)

(0.5-x)  (0.5-x)      2x

The equilibrium constant of the above reaction is:

[tex] Keq = \frac{[IBr]^{2}}{[I_{2}][Br_{2}]} [/tex]

We know that the flask contains 0.84 mol of IBr at equilibrium, so:

[tex] 2x = 0.84 \:mol/L [/tex]

[tex] x = 0.42 \:mol/L [/tex]  

Now, knowing that x = 0.42 mol/L, we have:

[tex] Keq = \frac{(2x)^{2}}{(0.5 -x)(0.5 -x)} [/tex]

[tex] Keq = \frac{(0.84)^{2}}{(0.5 - 0.42)^{2}} = 110.2 [/tex]  

Therefore, the value of Keq is 110.2.

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