Respuesta :
Following is the dissociation reaction of CrF3
CrF3 → Cr3+ + 3F-
Now, solubility product (Ksp) = [Cr3+] [F-]^3
Let [Cr3+] = [F-] = x
∴Ksp = x(x)^3
= x^4
But Given: Ksp = 6.6 X 10^-11
6.6 X 10^-11 = x^4
x = 2.85 x 10^-3 M
Thus, the molar solubility of chromium(iii) fluoride is 2.83 X 10^-3 M
CrF3 → Cr3+ + 3F-
Now, solubility product (Ksp) = [Cr3+] [F-]^3
Let [Cr3+] = [F-] = x
∴Ksp = x(x)^3
= x^4
But Given: Ksp = 6.6 X 10^-11
6.6 X 10^-11 = x^4
x = 2.85 x 10^-3 M
Thus, the molar solubility of chromium(iii) fluoride is 2.83 X 10^-3 M
Answer:
[tex]x=1.3x10^{-3}M[/tex]
Explanation:
Hello,
in this case, one considers the dissolution as an ionic reaction:
[tex]CrF_3<-->Cr^{+3}+3F^{-}[/tex]
In such a way, we write the equilibrium equation based on the change [tex]x[/tex] due to the slight rate of dissolution of the considered salt as:
[tex]Ksp=[Cr^{+3} ]_{eq} [F^{-} ]_{eq} ^{3} \\Ksp=x(3x)^{3} \\x=\sqrt[4]{\frac{Ksp}{27}} =\sqrt[4]{\frac{6.6x10^{-11} }{27}}\\x=1.3x10^{-3}M[/tex]
Such [tex]x[/tex] accounts for the molar solubility of the chromium (III) fluoride.
Best regards.