Respuesta :
The Kp in this problem is expressed as Kp= [CO]^2/[CO2] and is equal to 2.25. Substituting the initial concentrations we get Kp= [tex] \frac{ [0.32+x]^{2} }{ 0.56-x_{2} } [/tex] where x is the amount that is produced. x s calculated is 0.255 atm. Thus, the final partial pressure of CO is 0.83 atm. Answer is A.
Answer:
A) 0.83 atm
Explanation:
The given reaction is:
[tex]CO2(g) + C(s)\rightleftharpoons 2CO(g)[/tex]
The equilibrium constant Kp is given as:
[tex]Kp = \frac{[CO]^{2} }{[CO2]}[/tex]
Initial [CO2] = 0.56 atm
Initial [CO] = 0.32 atm
Set-up ICE table
[tex]CO2(g) + C(s)\rightleftharpoons 2CO(g)[/tex]
initial 0.56 0.32
Change -x +2x
Eq 0.56-x 0.32+2x
[tex]2.25 = \frac{(0.32+2x)^{2} }{(0.56-x)} \\\\x = 0.254 atm\\\\Equilibrium\ pressure\ CO = 0.32 + 2x = 0.32 + 2(0.254) =0.81 atm[/tex]