The equilibrium constant K_c for the reaction I_2(g) 2I(g) is 3.8 times 10^-5 at
ID: 937978 • Letter: T
Question
The equilibrium constant K_c for the reaction I_2(g) 2I(g) is 3.8 times 10^-5 at 727degreer C. Calculate K_c and K_p for the equilibrium 2I(g) I_2(g) 2. The equilibrium constant K_c for the reaction O_2(g) 2/3O_3(g) is 3.34 times 10^-9. Calculate the equilibrium constant (K_c) for 3O_2(g) 2O_3(g)3. The equilibrium constant K_c for the reaction below is 92.8 at a certain temperature. H_2(g) + I_2(g) 2HI(g) If you start with 0.245 M hydrogen iodide, what will the concentration of H_2, I_2, and HI be at equilibrium?Explanation / Answer
Answer - 1) In this one we are given reaction.
I2(g) <---> 2I(g) , Kc = 3.8*10-5 , T = 727oC +273 = 100.15 K
We need to calculate the Kc and Kp for the following reaction
2I(g) <---> I2(g)
We know this reaction is reverse it the original and when the reaction reverse then the equilibrium constant gets inverse.
2I(g) <---> I2(g) Kc’ = 1/Kc
= 2.63*104
We know , Kp = Kc *(RT)n
n = 1 moles – 2 moles = -1 moles
Kp = 2.63*104 * (0.0821 *1000.15)-1
= 320.5
2) ) In this one we are given reaction.
O2(g) <---> 2/3 O3(g) , Kc = 3.34*10-9
We need to calculate the Kc for the following reaction
3O2(g) <---> 2 O3(g)
We need to multiply by the 3 by the given original, so when we multiply the reaction by 3 then equilibrium constant gets cube root.
3O2(g) <---> 2 O3(g) Kc’ = (3.34*10-9)3
= 3.72*10-26
3) Give, reaction H2(g) + I2(g) <---->2HI(g) , Kc = 92.8
[HI] = 0.245 M
Reaction gets reversed, since are given first product concentration and we know when reaction reversed its Kc gets inversed means
Kc for reverse reaction = 1/92.8 = 0.0108
So reverse reaction with Kc is -
2 HI (g) <-----> H2 (g) + I2 (g) Kc= 0.0108
We need to put ICE table
2 HI (g) <-----> H2 (g) + I2 (g)
I 0.245 0 0
C -2x +x +x
E 0.245-2x +x +x
Kc = [H2 (g)] [I2 (g)] / [HI(g)]2
0.0108= x *x / (0.245-2x)
0.0108 (0.245-2x) = x2
0.00265 -0.0216x = x2
x2 + 0.0216x – 0.00265 = 0
a= 1, b = - 0.0216 , c = 0.00265
we know the quadratic formula
x = -b+/-b2-4ac / 2a
by placing the value in it and calculate x value
x = 0.0418
so at equilibrium concentrations
[HI] = 0.245-2x
= 0.245* 2*0.0418 M
= 0.161 M
x = [H2] = 0.0418 M
x = [I2] = 0.0418 M
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