Question #45022

The value of the equilibrium constant for the reaction 2COF2 (g) ↔ CO2 (g) + CF4 (g) is Keq = 2. If the reaction container currently holds 1 mole each of CO2 and CF4 and 0.5 mole of COF2, then what will happen?
1

Expert's answer

2014-08-25T05:57:10-0400

Answer on Question #45022, Chemistry, Inorganic Chemistry

Question

The value of the equilibrium constant for the reaction 2COF2(g)CO2(g)+CF4(g)2\mathrm{COF}2(g) \leftrightarrow \mathrm{CO}2(g) + \mathrm{CF}4(g) is Keq=2\mathrm{Keq} = 2. If the reaction container currently holds 1 mole each of CO2 and CF4 and 0.5 mole of COF2, then what will happen?

Solution


2COF2(g)CO2(g)+CF4(g)k(forward reaction)=c(COF2)2=0.52=0.25k(reverse reaction)=c(CO2)c(CF4)=1.1=1Keq=k(reverse reaction)/k(direct reaction)=[CO2][CF4]/[COF2]2=2\begin{array}{l} 2 \mathrm{COF}_2(g) \leftrightarrow \mathrm{CO}_2(g) + \mathrm{CF}_4(g) \\ k(\text{forward reaction}) = c(\mathrm{COF}_2)^2 = 0.52 = 0.25 \\ k(\text{reverse reaction}) = c(\mathrm{CO}_2) \cdot c(\mathrm{CF}_4) = 1.1 = 1 \\ K_{\mathrm{eq}} = k(\text{reverse reaction}) / k(\text{direct reaction}) = [\mathrm{CO}_2] \cdot [\mathrm{CF}_4] / [\mathrm{COF}_2]^2 = 2 \\ \end{array}


But in the considered case:


k(reverse reaction)/k(direct reaction)=1/0.25=4k(\text{reverse reaction}) / k(\text{direct reaction}) = 1 / 0.25 = 4


Therefore the concentrations of CO2\mathrm{CO}_2 and CF4\mathrm{CF}_4 will decrease while the concentration of COF2\mathrm{COF}_2 will increase.

Answer: the reaction will proceed in reverse direction.

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