Respuesta :
from ICE table
H2(g) + I2 (g )↔ 2HI(g)
equ 0.958 0.877 0.02 first mix1
0.621 0.621 0.101 sec mix2
Kp1 = P(HI)^2 / p(H2)*p(I2) for mix 1
= 0.02^2 / 0.958*0.877
= 4.8x10^-4
Kp2 = P(HI)^2 / P(H2)* P(I2) for mix 2
= 0.101^2/ 0.621*0.621
= 0.0265
we can see that Kp1< Kp2 that means that the sec mixture is not at equilibrium. It will go left to reduce its products and increase reactant to reduce the Kp value to achieve equilibrium.
and the partial pressure of Hi when mix 2 reach equilibrium is:
4.8x10^-4 = P(Hi)^2 / (0.621*0.621)
∴ P(Hi) at equilibrium = 0.0136 atm
H2(g) + I2 (g )↔ 2HI(g)
equ 0.958 0.877 0.02 first mix1
0.621 0.621 0.101 sec mix2
Kp1 = P(HI)^2 / p(H2)*p(I2) for mix 1
= 0.02^2 / 0.958*0.877
= 4.8x10^-4
Kp2 = P(HI)^2 / P(H2)* P(I2) for mix 2
= 0.101^2/ 0.621*0.621
= 0.0265
we can see that Kp1< Kp2 that means that the sec mixture is not at equilibrium. It will go left to reduce its products and increase reactant to reduce the Kp value to achieve equilibrium.
and the partial pressure of Hi when mix 2 reach equilibrium is:
4.8x10^-4 = P(Hi)^2 / (0.621*0.621)
∴ P(Hi) at equilibrium = 0.0136 atm
The partial pressure of Hi is mathematically given as
[tex]P_(Hi) = 0.0136 atm[/tex]
What will be the partial pressure of Hi?
Generally, the equation for the Reaction is mathematically given as
H2(g) + I2 (g )↔ 2HI(g)
Therefore
Kp1 = P(HI)^2 / p(H2)*p(I2)
Kp1= 0.02^2 / 0.958*0.877
Kp1= 4.8x10^-4
And
Kp2 = 0.101^2/ 0.621*0.621
Kp2= 0.0265
Therefore, for the partial pressure of Hi
4.8x10^-4 = P(Hi)^2 / (0.621*0.621)
[tex]P_(Hi) = 0.0136 atm[/tex]
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