Phosgene is a potent chemical warfare agent that is now outlawed by international agreement. It decomposes by the reaction: COCl2 (g) ⇋ CO (g) + Cl2 (g) Kc = 4.1 x 10-5 (at 359°C)
Calculate the concentration of CO when 7.45 mol of phosgene decomposes and reaches equilibrium in a 10.0 liter flask. Multiply your answer by 103 and enter that number to 2 decimal places.
Moles of CO = 7.45 mol
Volume of Flask = 10L
Molarity of COCl2 = Moles/Volume = 7.45 mol / 10 L = 0.745 M
Given reaction is:
COCl2 (g) ⇋ CO (g) + Cl2 (g)
I(M) 0.745 0 0
C(M) -x +x +x
E(M) 0.745-x x x
Kc = [CO][Cl2] /[COCl2]
4.1 *10-5 = x2 / (0.745-x)
4.1 *10-5 (0.745 -x) = x2
x2 + (4.1 *10-5)x - (3.05 *10-5) = 0
x = 0.0055 = 5.5 *10-3
Thus, at equilibrium , [CO] = x = 5.5 *10-3 M
Now, if we multiply by 103, then answer is 5.5
Phosgene is a potent chemical warfare agent that is now outlawed by international agreement. It decomposes...
Please I want to see the quadratic equation in this exercise I can't have the 0.0025. •Phosgene is a potent chemical warfare agent that is now outlawed by international agreement. It decomposes by the reaction COCl2(g) ↔ CO(g) + Cl2(g); Kc = 8.3x10–4 at 360°C Calculate [CO], [Cl2], and [COCl2] when the following amounts of phosgene decompose and reach equilibrium in a 10.0-L flask. (a) 5.00 mol COCl2 (b) 0.100 mol COCl2
Phosgene is a deadly gas and its use in warfare has been
outlawed. The gas decomposes at elevated temperature:
COCl2(g) ⇄ CO(g) +
Cl2(g) Keq
8.3 × 10-4 at 352°C
What are the pressures at equilibrium if a 2.55 L metal
container is charged with 2.00 bar of phosgene at 25°C and then
heated to 352°C?
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(15 points): Phosgene (COC2) is a highly toxic gas that was used as a chemical warfare agent in World War l. Although it is now banned for that purpose by international agreement, phosgene is still produced for industrial uses (where it must be handled very carefully!) It forms at high temperatures from a mixture of carbon monoxide and chlorine gases: 2. CoB)+ Cl2(8)COCI2(8) Kc 4.95 at 600. K If 7.5 atm worth of each reactant are pumped into a 5.00x103...
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