Initial concentration of CO = mol of CO / volume in L
= 1.5 mol / 0.500 L
= 3.0 M
Initial concentration of NO = mol of NO / volume in L
= 1.2 mol / 0.500 L
= 2.4 M
Initial concentration of CO2 = mol of CO2 / volume in L
= 1.0 mol / 0.500 L
= 2.0 M
ICE Table:
Equilibrium constant expression is
Kc = [NO]*[CO2]/[CO]*[NO2]
6.78 = (2.4-1*x)(2-1*x)/((3 + 1*x)(1*x))
6.78 = (4.8-4.4*x + 1*x^2)/(3*x + 1*x^2)
20.34*x + 6.78*x^2 = 4.8-4.4*x + 1*x^2
-4.8 + 24.74*x + 5.78*x^2 = 0
This is quadratic equation (ax^2+bx+c=0)
a = 5.78
b = 24.74
c = -4.8
Roots can be found by
x = {-b + sqrt(b^2-4*a*c)}/2a
x = {-b - sqrt(b^2-4*a*c)}/2a
b^2-4*a*c = 7.23*10^2
roots are :
x = 0.1859 and x = -4.466
since x can't be negative, the possible value of x is
x = 0.1859
At equilibrium:
[NO2] = +1x = +1*0.1859 = 0.186 M
Answer: 0.19 M
Suppose a 500. mL flask is filled with 1.5 mol of CO, 1.2 mol of NO...
Suppose a 500. mL flask is filled with 0.40 mol of CO, 0.60 mol of NO and 0.70 mol of CO2. The following reaction becomes possible: NO2(g) +CONO( CO2() The equilibrium constant K for this reaction is 9.06 at the temperature of the flask. Calculate the equilibrium molarity of CO. Round your answer to two decimal places. Џи
Suppose a 500. ml flask is filled with 0.90 mol of NO,, 0.10 mol of CO and 0.50 mol of NO. The following reaction becomes possible: NO2(g) +CO(g) = NO(g) + CO2(g) The equilibrium constant K for this reaction is 0.172 at the temperature of the flask. Calculate the equilibrium molarity of CO. Round your answer to two decimal places. IM xs ?
Suppose a 500. mL flask is filled with 1.5 mol of CO, 1.8 mol of H,O and 0.60 mol of CO,. The following reaction becomes possible: CO(g) +H2O(g) + CO2(g)+H2(g) The equilibrium constant K for this reaction is 3.75 at the temperature of the flask. Calculate the equilibrium molarity of 1,0. Round your answer to two decimal places. IM | xs ?
Suppose a 500. mL flask is filled with 0.70 mol of NO2, 2.0 mol of NO and 0.90 mol of CO2. The following reaction becomes possible: NO2(e)+Co(g)NO(g)+Co,(g) The equilibrium constant K for this reaction is 0.331 at the temperature of the flask. Calculate the equilibrium molarity of CO. Round your answer to two decimal places.
Suppose a 500. ml flask is filled with 1.3 mol of NO, and 1.5 mol of NO. The following reaction becomes possible: NO2(g) +NO(g) + 2NO2(g) The equilibrium constant K for this reaction is 9.06 at the temperature of the flask. Calculate the equilibrium molarity of NO. Round your answer to two decimal places. i M x 6 ?
Suppose a 500. mL flask is filled with 0.20 mol of NO2, 1.7 mol of NO and 0.80 mol of CO2. The following reaction becomes possible: NO2(g) +CO(g) = NO(g) + CO2(g) The equilibrium constant K for this reaction is 0.457 at the temperature of the flask. Calculate the equilibrium molarity of NO. Round your answer to two decimal places. MM x 6 ?
Suppose a 500 ml flask is filled with 1.2 mol of NO, and 0.40 mol of NO the following reaction becomes possible: NO,() +NO(g) - 2NO(g) The equilibrium constant K for this reaction is 7.29 at the temperature of the flask Calculate the equilibrium molarity of NO. Round your answer to two decimal places
Suppose a 250 ml flask is filled with 0.30 mol of I, and 1.5 mol of HI. The following reaction becomes possible: H2(g) +12(g)=2HI(g) The equilibrium constant K for this reaction is 0.532 at the temperature of the flask. Calculate the equilibrium molarity of 12. Round your answer to two decimal places. Пм x s ?
Suppose a 250. ml flask is filled with 0.50 mol of CO, 0.60 mol of NO and 2.0 mol of CO2. The following reaction becomes possible: NO2(g) + CO(g) = NO(g) + CO2(g) The equilibrium constant K for this reaction is 3.29 at the temperature of the flask. Calculate the equilibrium molarity of CO. Round your answer to two decimal places. IM x 6 ?
Suppose a 500.mL flask is filled with 1.1mol of NO2 1.6mol of CO and 0.90mol of NO. The following reaction becomes possible: NO2(g) + CO(g) NO(g) +CO2(g) The equilibrium constant K for this reaction is 0.211 at the temperature of the flask. Calculate the equilibrium molarity of NO. Round your answer to two decimal places.