Answer:
Let
solubility of iron sulphide \[FeS\] is
\['s'\,mol/L\]
\[\therefore \] \[{{K}_{sp}}={{s}^{2}}\]
\[s=\sqrt{{{K}_{sp}}}\]
\[=\sqrt{6.3\times {{10}^{-18}}}=2.509\times
{{10}^{-9}}M\]
\[\therefore \]Concentration of \[FeS{{O}_{4}}\] and \[N{{a}_{2}}S\] before mixing
equal volume will be\[2\text{ }\times 2.509\text{ }\times {{10}^{-9}}M\], i.
e.,\[5.018\text{ }\times \text{ }{{10}^{-9}}\]M.
Precipitation will take place when
the concentration exceeds this limiting value.
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