Answer:
The equilibrium constant Kc for the reaction is :
<u>16.07 </u>
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Explanation:
The balanced equation is :

First ,
"At the equilibrium, 60% of the hydrogen gas had reacted"
This means the degree of dissociation = 60% = 0.6
Here we are denoting degree of dissociation by ="x" = 0.6
Now , consider the equation again,

H2 I2 2HI
0.35 1.6 0 (Initial Concentration)
0.35(1 - x) 1.6(1 - x) 2x (At equilibrium)
0.35(1 - 0.6) 1.6(1 - 0.6) 2(0.6)
0.14 0.64 1.2
calculate the concentration of each:



The equilibrium constant for this reaction "Kc" can be written as:


