Answer:
K= 616.34
Explanation:
Considering the above reaction, we should consider the initial conditions (when we first have H₂ and I₂ only), and the final conditions (when we have the remaining H₂ and I₂, and the product: HI, all species in equilibrieum)
We also should consider molecular masses:
M H₂ = 2 g/mol
M I₂ = 254 g/mol
M HI = 128 g/mol
In order to calculate the amount of each species at equilibrium:
Initial:
0.763 g H₂
96.9 g I₂
Final (equilibrium):
90.4 g HI
To calculate the final concentration of I₂ and H₂, we use the chemical reaction stoichiometry:
256 g HI -----> 2 g H₂
90.4 g HI -----> x = 0.706 g H₂, so at equilibrium: 0.763-0.706= 0.057 g H₂= 0.0285 moles H₂
256 g HI -----> 254 g I₂
90.4 g HI -------> x = 89.69 g I₂ , so at equilibirum: 96.9-89.69= 7.21 g I₂ = 0.0284 moles I₂
and then 90.4 g HI = 0.7062 moles HI
Using the volume of the flask, we should calculate the concentration of all species, in molar units (Molar= moles/Lt)
[H₂] = 0.0285/3.67 = 0.00777M
[I₂] = 0.0284/3.67 = 0.00773 M
[HI] = 0.7062/3.67 = 0.1924 M
So: Kc = [HI]² /[I₂][H₂] = (0.1924)² / (0.00777)(0.00773)
Kc = 616.34
Remember that:
- If Kc > 1, this reaction is more run to products
- If Kc<1 , this reaction is more run to reagents