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- Calculate the solubility product of Co2[.Fe(.CN(.)6]. in water at 25° C. Given, conductivity of saturated solutions of Co2[.Fe(.CN(.)6]. is text2 text.06 text× text10- text6 textΩ - text1 textcm- text1 and that of water used is text4 text.1 text× text10- text7 textΩ - text1 textcm- text1 . The ionic molar conductivities of Co2 + and [.Fe(.CN(.)6(].)4 - are text86 text.0 textΩ textcm text2 textmol- text1 and text444 text.0 textΩ - text1 textcm text2 textmol- text1 , respectively.
Q.
Calculate the solubility product of $Co_{2}\left[\right.Fe\left(\right.CN\left(\left.\right)_{6}\left]\right.$ in water at $25^\circ $ C.
Given, conductivity of saturated solutions of $Co_{2}\left[\right.Fe\left(\right.CN\left(\left.\right)_{6}\left]\right.$ is $\text{2} \text{.06} \, \text{\times } \, \text{10}^{- \text{6}} \, \text{\Omega }^{- \text{1}} \, \text{cm}^{- \text{1}}$ and that of water used is $\text{4} \text{.1} \, \text{\times } \, \text{10}^{- \text{7}} \, \text{\Omega }^{- \text{1}} \, \text{cm}^{- \text{1}}$ . The ionic molar conductivities of $Co^{2 +}$ and $\left[\right.Fe\left(\right.CN\left(\left.\right)_{6}\left(\left]\right.\right)^{4 -}$ are $\text{86} \text{.0} \, \text{\Omega } \, \text{cm}^{\text{2}} \, \text{mol}^{- \text{1}}$ and $\text{444} \text{.0} \, \text{\Omega }^{- \text{1}} \, \text{cm}^{\text{2}} \, \text{mol}^{- \text{1}}$ , respectively.
Solution:
$\left(\kappa\right)_{C o_{2} \left[\right. F e \left(\right. C N \left(\left.\right)_{6} \left]\right.}=2.06\times 10^{- 6}-0.41\times 10^{- 6}=1.65\times 10^{- 6}$
$\left(\Lambda\right)_{m C o_{2} \left[\right. F e \left(\right. C N \left(\left.\right)_{6} \left]\right.}=2\left(\Lambda\right)_{m}Co^{2 +}+\left(\Lambda\right)_{m}\left[\right.Fe\left(\right.CN\left(\left.\right)_{6}\left(\left]\right.\right)^{4 -}$
$= 2 \times 86 + 444 = 616 \, \text{Scm}^{\text{2}} \, \text{mol}^{- 1}$
$\Lambda_{m}=1000\frac{\kappa}{c}$
$c=2.7\times 10^{- 6}M$
$K_{s p C o_{2} \left[\right. F e \left(\right. C N \left(\left.\right)_{6} \left]\right.}=4c^{3}=7.87\times 10^{- 17}M^{3}$ .
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