The concentrations of reactants and products for a chemical reaction can be calc
ID: 943028 • Letter: T
Question
The concentrations of reactants and products for a chemical reaction can be calculated if the equilibrium constant for the reaction and the starting concentrations of reactants and/or products are known. Carbonyl fluoride, COF_2, is an important intermediate used in the production of fluorine-containing compounds. For instance, it is used to make the refrigerant carbon tetrafluoride, CF_4 via the reaction 2COF_2(g) CO_2(g) + CF_4(g), K_c = 5.10 If only COF_2 is present initially at a concentration of 2.00 M, what concentration of COF_2 remains at equilibrium? Express your answer with the appropriate units. Consider the reaction CO(g) + NH_3(g) HCONH_2(g), K_c = 0.600 If a reaction vessel initially contains only CO and NH_3 at concentrations of 1.00 M and 2.00 M, respectively, what will the concentration of HCONH_2 be at equilibrium? Express your answer with the appropriate units.Explanation / Answer
Answer 1:
According to the reaction equation:
2 COF(g) CO(g) + CF(g)
the equilibrium concentrations in M are related as:
Kc = ( [CO][CF] ) / [COF]²
with Kc = 8.30
ICE-Table
........... [COF]......... [CO].......... [CF]
I............. 2.0............... 0................ 0
C........... - 2x............ +x...............+x
E.......... 2 - 2x............ x................ x
When we substitute the expressions for the equilibrium concentrations from the last row of the table to the equilibrium equation you get:
<=> 8.3 = xx / (2 - 2x)²
<=> 8.3 = ( x / (2 - 2x) )²
<=> 8.3 = x / (2 - 2x)
<=> (2 - 2x)8.3 = x
<=> 28.3 = x(1 + 28.3)
x = 28.3 / (1 + 28.3) = 0.852 M
So the equilibrium concentrations are:
[COF] = 2.0 M - 2x = 2.0M - 2 0.852 M = 0.296 M
[CO] = [CF] = x = 0.852 M
Therefore concentration of COF2 is 0.852M.
Answer 2:
K=[HCONH2] / [CO][NH3]
K=[x]/[1.00-x][2.00-x]
0.6=x/[1.00-x][2.00-x]
0.6(1-x)(2-x)=x
x= 0.477412 OR 4.18925
Disregard 4.18925 because it is larger than 1.00
therefore the concentration of HCONH2 at equilibrium will be 0.477412 Molarity.
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