Respuesta :
Answer:
The partial pressure of CO is 5.54x10⁻⁴⁹atm. You shouldn't worry because it is very low pressure
Explanation:
First, the balanced reaction is:
CO + 1/2O₂ → CO₂
The energies of formation are:
ΔG(CO)=-137.168kJ/mol
ΔG(O₂)=0
ΔG(CO₂)=-394.359kJ/mol
The energy of the reaction is:
[tex]delta-G_{reaction} =delta-G_{CO_{2} } -(delta-G_{CO} +1/2delta-G_{O_{2} } )\\delta-G_{reaction}=-394.359-(-137.168+0)=-257.191kJ/mol[/tex]
The expression for calculate the partial pressure of CO is:
[tex]p_{CO} =\frac{p_{CO2} }{p_{O_{2} }^{1/2}*exp^{-\frac{delta-G}{RT} } } \\p_{CO}=\frac{3x10^{-4} }{0.2^{1/2}*exp(-\frac{-257.191*1000}{8.314*298} ) } \\p_{CO}=5.54x10^{-49} atm[/tex]
We have that the partial pressure is mathematically given as
P_{CO}=5.54e-49
And you shouldn't worry because P_{CO}=5.54e-49 is very low pressure .
Partial pressure
Generally the equation for the balanced reaction is mathematically given as
CO + 1/2O₂ → CO₂
Where
[tex]dG(CO)=-137.168kJ/mol \\\\dG(O_2)=0 \\\\dG(CO_3)=-394.359kJ/mol \\\\[/tex]
The equation for the energy of the reaction is
[tex]\delta-G_{reaction}=\delta-G_{CO2}-(\delta-G_{CO}+1/2\delta-G_O_2)\\\\\ \delta-G_{reaction}=-394.359-(-137.168)+1/2\delta-G_O_2)\\\\\ \delta-G_{reaction}=-257.191kJ/mol\\\\[/tex]
Hence Partial pressure is given as
[tex]P_{CO}=\frac{P_{CO2}}{P_{O2}^{1/2}*e(-\frac{\delta-G}{RT})}\\\\P_{CO}=\frac{3*10^{-4}}{0.2^{0.5}*e(-\frac{-257.191*1000}{8.31*298})}[/tex]
P_{CO}=5.54e-49
Therefore,You shouldn't worry because P_{CO}=5.54e-49 is very low pressure .
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