Respuesta :
Co(g) + H2O(g) ⇄ Co2 (g) + H2 (g)
first, we should get Kc as we have all the concentration of the products and reactant:
when [Co] =0.200 & [H2O] = 0.200 and [Co2] = 0.75 & [H2] = 0.75
∴ Kc= [Co2] [H2] / [Co] [H2O]
= (0.75* 0.75) / (0.200 * 0.200) = 14
then if we want to increase the concentration of Co & H20 to 0.3 mol so we assume the new concenrations are:
[Co] = 0.3 mol& [H2O] = 0.3 mol, so this increase of 0.1 mol in [Co] & [H2O] as well as a 0.1 mol of H2 must react to make this 0.1 of Co and H2O and we assume [CO2] in this case = y - 0.1 & [H2] = 0.75 - 0.1 = 0.65 mol
So we can get the amount of CO2 when:
Kc = [CO2] [H2] / [CO] [ H2O]
14 =( (y-0.1)*(0.65) ) / ( 0.3 * 0.3 ) = 2
∴ y = 2
So to increase the amount of CO to 0.3 the amount of CO2 should increase to 2 mol.
first, we should get Kc as we have all the concentration of the products and reactant:
when [Co] =0.200 & [H2O] = 0.200 and [Co2] = 0.75 & [H2] = 0.75
∴ Kc= [Co2] [H2] / [Co] [H2O]
= (0.75* 0.75) / (0.200 * 0.200) = 14
then if we want to increase the concentration of Co & H20 to 0.3 mol so we assume the new concenrations are:
[Co] = 0.3 mol& [H2O] = 0.3 mol, so this increase of 0.1 mol in [Co] & [H2O] as well as a 0.1 mol of H2 must react to make this 0.1 of Co and H2O and we assume [CO2] in this case = y - 0.1 & [H2] = 0.75 - 0.1 = 0.65 mol
So we can get the amount of CO2 when:
Kc = [CO2] [H2] / [CO] [ H2O]
14 =( (y-0.1)*(0.65) ) / ( 0.3 * 0.3 ) = 2
∴ y = 2
So to increase the amount of CO to 0.3 the amount of CO2 should increase to 2 mol.
1.302 moles of carbon dioxide would have to be added
Further explanation
The equilibrium constant is the value of the product in the equilibrium state of the substance in the right (product) divided by the substance in the left (reactant) with the exponents of each reaction coefficient
The equilibrium constant is based on the concentration (Kc) in a reaction
pA + qB -----> mC + nD
[tex] \large {\boxed {\bold {Kc ~ = ~ \frac {[C] ^ m [D] ^ n} {[A] ^ p [B] ^ q}}}} [/tex]
While the equilibrium constant is based on partial pressure
[tex] \large {\boxed {\bold {Kp ~ = ~ \frac {[pC] ^ m [pD] ^ n} {[pA] ^ p [pB] ^ q}}}} [/tex]
The value of Kp and Kc can be linked to the formula '
[tex] \large {\boxed {\bold {Kp ~ = ~ Kc. (R.T) ^ {\Delta n}}}} [/tex]
R = gas constant = 0.0821 L.atm / mol.K
=n = number of product coefficients-number of reactant coefficients
An equilibrium mixture: 0.750 moles of CO2 and H2, and 0.200 moles of CO and H2O
- We determine Kc (constant concentration)
[tex]\displaystyle Kc=\frac{0.75.0.75}{0.2.0.2}\\\\Kc=14.1[/tex]
- the amount of carbon monoxide to 0.300 mol
Reaction :
CO +H₂O ⇔ CO₂ + H₂
initially 0.2 0.2 0.75+x 0.75
reaction 0.1 0.1 0.1 0.1
product 0.3 0.3 0.65+x 0.65
[tex]\displaystyle Kc=\frac{(0.650+x)(0.65)}{0.3.0.3}\\\\14.1(0.09)=0.4225+0.65x\\\\1.269-0.4225=0.65x\\\\0.8465=0.65x\\\\x=1.302[/tex]
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Keywords: constant equilibrium, Kc, concentration, product, reactant, reaction coefficient