A system at equilibrium contains I2(g) at a pressure of 0.19 atm and I(g) at a pressure of 0.22 atm . The system is then compressed to half its volume.
Part A: Find the pressure of I2 when the system returns to equilibrium
Part B: Find the pressure of I when the system returns to equilibrium
The reaction is I2(g) ----> 2I(g)
Total pressure = 0.19+0.22= 0.41 atm
since the temperature and moles remained constant
P1V1= P2V2
V1= V ( initial) and P1= 0.41atm since V2 is halved =V/2
P2= 0.41*2=0.82 atm
K =equilibrium constant = [PI]2/ [PI2] =0.22*0.22/0.19=0.254
PI2 and PI refer to Partialp ressures of I2 and I respectively
for the second case K= [PI]2/ [PI2] = 0.254 = (x*P)2/ (1-x)*P= 0.254
x= mole fraction of I and 1-x =mole fraction of I2
P* x2/(1-x) =0.254
x2/(1-x)= 0.254/0.82
x2/(1-x)= 0.31
The equation can be solved using solver which gives x=0.423
So partial pressure of I =0.82*0.423=0.35 atm and partial pressure of I2= 0.83-0.35=0.48 atm
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