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The required value of Kp is 0.0249.
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We must determine the K p of the equilibrium reaction illustrated below in this reaction.
First, note the values that are provided.
2 (g)+2C 2 H 4 (g)⇌S(CH 2 CH 2Cl) 2​(g)
T=20∘ C=293.15 K
[{SCl}_2]_i=0.675 \ \{M}
[SCl 2] i =0.675 M
{C}_2{H}_4]_i=0.973{M}
[C 2H 4] i=0.973 M
[{S(CH}_2{CH}_2{Cl)}_2]_{eq}=0.350 {M}
[S(CH 2CH 2Cl) 2] eq =0.350 M
We can find xx since we are aware of the concentration of S(CH 2CH 2Cl) 2S(CH 2 CH 2 Cl) at equilibrium.
[S(CH} 2{CH} 2{Cl)} 2]
_{eq}=x=0.350
[S(CH 2 CH 2 Cl)]
eq ​ \s =x=0.350
This means that x=0.350x=0.350. Determine the reactant concentration at equilibrium by solving.
[ SCl 2]
[SCl 2] _eq &=0.675 -x &=0.675-0.350_eq&=0.325 M [SCl 2 ]eq
​[SCl 2]=0.675−x =0.675−0.350 \s=0.325 M
[C2 H4 ] eq[C 2 H 4 ] eq=0.973−2x=0.973−2(0.350)=0.273 M
Lastly solve for the K_pK of the reaction.
KpK p=K c (RT) Δn=(14.45)(0.0821×293.15) (1−3)= 0.0249
Kp=0.0249
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