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A solution which is 10^(-3) M each in Mn...

A solution which is `10^(-3)` M each in `Mn^(2+),Fe^(2+),Zn^(2+) and Hg^(2+)` is treated with `10^(-16)` M sulphide ion. If `K_(sp) "of " MnS , FeS, ZnS and HgS " are " 10^(-13),10^(-18),10^(-24) and 10^(-53)` respectively. Which one will precipitate first ?

A

FeS

B

MgS

C

HgS

D

ZnS

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The correct Answer is:
To determine which sulfide will precipitate first from a solution containing \(10^{-3} \, M\) of \(Mn^{2+}\), \(Fe^{2+}\), \(Zn^{2+}\), and \(Hg^{2+}\) when treated with \(10^{-16} \, M\) of sulfide ions, we will follow these steps: ### Step 1: Calculate the Ionic Product (IP) The ionic product for each metal sulfide can be calculated using the formula: \[ IP = [M^{2+}][S^{2-}] \] Given that the concentration of each metal ion \([M^{2+}]\) is \(10^{-3} \, M\) and the concentration of sulfide ion \([S^{2-}]\) is \(10^{-16} \, M\), we can substitute these values into the equation: \[ IP = (10^{-3})(10^{-16}) = 10^{-19} \] ### Step 2: Compare the Ionic Product with the Solubility Product (Ksp) Next, we will compare the calculated ionic product with the solubility product (\(K_{sp}\)) values of the sulfides: - \(K_{sp} \, of \, MnS = 10^{-13}\) - \(K_{sp} \, of \, FeS = 10^{-18}\) - \(K_{sp} \, of \, ZnS = 10^{-24}\) - \(K_{sp} \, of \, HgS = 10^{-53}\) ### Step 3: Determine Precipitation Conditions A precipitate will form when the ionic product exceeds the solubility product (\(IP > K_{sp}\)). We will check this condition for each sulfide: 1. **MnS**: - \(IP = 10^{-19}\) - \(K_{sp} = 10^{-13}\) - \(10^{-19} < 10^{-13}\) (No precipitation) 2. **FeS**: - \(IP = 10^{-19}\) - \(K_{sp} = 10^{-18}\) - \(10^{-19} < 10^{-18}\) (No precipitation) 3. **ZnS**: - \(IP = 10^{-19}\) - \(K_{sp} = 10^{-24}\) - \(10^{-19} > 10^{-24}\) (Precipitation occurs) 4. **HgS**: - \(IP = 10^{-19}\) - \(K_{sp} = 10^{-53}\) - \(10^{-19} > 10^{-53}\) (Precipitation occurs) ### Step 4: Determine Which Precipitates First Among the sulfides that precipitate (ZnS and HgS), we need to determine which one will precipitate first. The one with the lower \(K_{sp}\) value will precipitate first: - \(K_{sp} \, of \, ZnS = 10^{-24}\) - \(K_{sp} \, of \, HgS = 10^{-53}\) Since \(10^{-53} < 10^{-24}\), \(HgS\) will precipitate first. ### Conclusion The sulfide that will precipitate first is **HgS**.
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