Calculating concentration of Hg2(2+) in 0.001 M KBr?

Find the concentration of Hg2(2+) when saturated Hg2Br2 is in 0.001 M KBr?

They didn’t provide me with a ksp, so I looked it up and found it to be 1.30×10^-21.

Hg2Br2 <-> Hg2(2+) + 2Br-

Ksp = [Hg2(2+)][Br-]^2

KBr provides 0.001 M Br- because it is a strong acid.

1.30×10^-21 = [Hg2(2+)](0.001)^2

[Hg2(2+)] = 1.3E-15

The answer is 7E-17. What did I do wrong?

3 Answers

  • deadfishfactory
    1 month ago

    The only thing I can see is that you probably didn’t account for the activity coefficients (which they should have told you in the problem to account for), and you used the wrong ksp.

    ksp Hg2Br2 = 5.6E-23, according to my book.

    Accounting for activities:

    Ksp = [Hg2++]γ(Hg2++) * [Br-]^2(γ(Br-))^2

    To calculate the activities:

    log(γ) = [(0.5 * (Zi)^2 * sqrt(I)) / (1 + sqrt(I))]

    Where z is the charge and I is the ionic strength, which can be calculated by: 0.5(sum(c * z^2)).


    Ionic strength of Hg2Br2 is:

    I = 0.5 (0.001*1^2 + 0.001*-1^2) = 0.001

    γ(Hg2++) = 10^[-[0.5 * (2)^2 * sqrt(0.001)] / [1 + sqrt(0.001)]] = 0.868

    γ(Br-) = 10^[-[0.5 * (1)^2 * sqrt(0.001)] / [1 + sqrt(0.001)]] = 0.965

    5.6E-23 = [Hg2++](0.868) * (0.001)^2 * (0.965^2)

    [Hg2++] = 6.9E-17 = ~7E-17

  • ?
    4 days ago

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  • Andrew
    5 days ago

    the Ksp is actually 5.6×10^-23, and yes activity coefficients are needed.

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