Pcl5 dissociates according to the reaction pcl5 gives pcl3 + cl2 at 523 atm. Kp is equal to 1.78 atm. Find the density of the equilibrium mixture at the total pressure of 1 atm
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PCl5 dissociates as:
PCl5 ---------> PCl3 + Cl2
If ρ will be degree / constant of dissociation at STP,
t=0
PCl5 = 1
PCl3 = 0
Cl2 = 0
When equilibrium:
PCl5 = 1 – p
PCl3 = p
Cl2 = p
No. of mole at eq. = 1 – p + p + p = 1 + p
Pressure of PCl5, PCl3 and Cl2 will be:
ρ (PCl3) = ρ ρ / 1 + ρ
ρ (Cl2) = ρ ρ / 1 + ρ
p (PCl5) = (1 – p) p / 1 + p
K p = p (PCl3) X p (Cl2) / p (PCl5)
K p = [(p p / 1 + p) X (p p / 1 + p)]/[ (1 – p) p / (1 + p)]
= p^2 p / (1 – p) ^ 2
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