Simulating a Job's plot. Consider the reaction , for which K [AB 2 ]/[A][B ]2 . Suppose

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Simulating a Job's plot. Consider the reaction , for which K [AB2]/[A][B]2. Suppose that the following mixtures of A and B at a fixed total concentration of 104M are prepared:

Simulating a Job's plot. Consider the reaction , for which


(a) Prepare a spreadsheet to find the concentration of AB2 for each mixture, for equilibrium constants of K = 106, 107, and 108. One way to do this is to enter the values of [A]total and [B]total in columns A and B, respectively. Then put a trial (guessed) value of [AB2] in column C. From the mass balances [A]total = [A] + [AB2] and [B]total + [B] - 2[AB2], we can write K = [AB2]/[A][B]2 = [AB2]/{([A]total - [AB2])([B]total - 2[AB2])2}. In column D, enter the reaction quotient [AB2]/[A][B]2. For example, cell D2 has the formula "=C2/((A2-C2)(B2-2*C2)^2)". Then vary the value of [AB2] in cell C2 with Solver until the reaction quotient in cell D2 is equal to the desired equilibrium constant (such as 108).

(b) Prepare a graph by the method of continuous variation in which you plot [AB2] versus mole fraction of A for each equilibrium constant. Explain the shapes of the curves.

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