Question #49132

What is the solubility of AgI in g/L in a 0.040 M solution of MgI2? Ksp for AgI is 8.3 x 10^-17

Expert's answer

Answer on the question #49132, Chemistry, Other

Question:

What is the solubility of AgI in g/L in a 0.040 M solution of MgI2? Ksp for AgI is 8.3×1068.3 \times 10^{-6}?

Solution:

The equation of AgI dissociation is: (c(MgI2)=12c(I))(c(MgI2) = \frac{1}{2} c(I))

AgI=Ag++IAgI = Ag^+ + Ic000.08Δcxx[c]x0.08+xKsp=[Ag][I]=8.3×1017Ksp=x(0.08+x)\begin{array}{l} c_0 \quad - \quad 0 \quad 0.08 \\ \Delta c \quad - \quad x \quad x \\ [c] \quad - \quad x \quad 0.08 + x \\ K_{sp} = [Ag][I] = 8.3 \times 10^{-17} \\ K_{sp} = x(0.08 + x) \end{array}


As x<<0.04x << 0.04:


Ksp=0.08×x=8.3×1017K_{sp} = 0.08 \times x = 8.3 \times 10^{-17}x=1.05×1014=c(Ag+),molLx = 1.05 \times 10^{-14} = c(Ag^+), \frac{mol}{L}


The solubility in g/L:


s=m(AgI)V(sol)=n(AgI)M(AgI)V(sol)=c(Ag+)×M(AgI)s = \frac{m(AgI)}{V(sol)} = \frac{n(AgI)M(AgI)}{V(sol)} = c(Ag^+) \times M(AgI)s=1.05×1015×234,77=2.45×1013gLs = 1.05 \times 10^{-15} \times 234,77 = 2.45 \times 10^{-13} \frac{g}{L}


Answer: 2.45×1013gL2.45 \times 10^{-13} \frac{g}{L}

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