Question: Calculate the molar solubility of \(AgBr\;in\; 0.035MNaBr\left( {{K_{sp}} = 5 \times 1{0^{ - 13}}} \right)\).

Short Answer

Expert verified

The molar solubility is \(1.43 \cdot {10^{ - 11}}{\rm{M}}\) .

Step by step solution

01

Calculate the molar solubility:

The molar solubility is the chemical property of a solute and represents the maximum concentration of a solute in a solution at a certain temperature and pressure. Such a solution is called saturated.

AgBr dissociates according to the equation:

\(AgBr({\rm{s}}) \leftrightarrow {\rm{Ag}} + ({\rm{aq}}) + {\rm{Br}} - ({\rm{aq}})\)

The solubility product \({\rm{\;(Ksp) of\;AgBr}}\)

\({\rm{Ksp}} = ({\rm{Ag}} + )({\rm{Br}} – )\)

As we have the 0.035 M NaBr we can conclude that we have 0.035 M Br ions in the solution.

\(\begin{array}{*{20}{c}}{5.00 \times {{10}^{ - 13}} = ({\rm{Ag}} + ) \cdot 0.035{\rm{M}}}\\{({\rm{Ag}} + ) = \frac{{5.00 \times {{10}^{ - 13}}}}{{0.035{\rm{M}}}}}\end{array}\)

\(({\rm{Ag}} + ) = 1.43 \times {10^{ - 11}}{\rm{M}}\)

The solution for molar solubility is \(1.43 \cdot {10^{ - 11}}{\rm{M}}\)

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Most popular questions from this chapter

Write the ionic equation for dissolution and the solubility product \(({K_{sp }})\) expression for each of the following slightly soluble ionic compounds:

\(\begin{array}{l}\;(a)PbC{l_2}\\\;(b)A{g_2}S\\\;(c)S{r_3}{\left( {P{O_4}} \right)_2}\\\;(d)SrS{O_4}\end{array}\)

A solution of \({\bf{0}}.{\bf{075}}{\rm{ }}{\bf{M}}{\rm{ }}{\bf{CoB}}{{\bf{r}}_{\bf{2}}}\) is saturated with\({{\bf{H}}_{\bf{2}}}{\bf{S}}{\rm{ }}\left( {\left[ {{{\bf{H}}_{\bf{2}}}{\bf{S}}} \right]{\rm{ }} = {\rm{ }}{\bf{0}}.{\bf{10}}{\rm{ }}{\bf{M}}} \right)\). What is the minimum pH at which CoS begins to precipitate?

\(\begin{array}{*{20}{c}}{CoS(s) \rightleftharpoons C{o^{2 + }}(aq) + {S^{2 - }}(aq)\quad \;\;\;\;\;\;\;\;\;\;\;\;\;\;\;\;{K_{sp}} = 4.5 \times 1{0^{ - 27}}} \\ {{H_2}S(aq) + 2{H_2}O(l) \rightleftharpoons 2{H_3}{O^ + }(aq) + {S^{2 - }}(aq)\quad \;\;\;\;\;\;\;\;\;K = 1.0 \times 1{0^{ - 26}}} \end{array}\;\;\)

Question: How many grams of Milk of Magnesia, \(Mg{(OH)_2}(s)(58.3g/mol)\)would be soluble in 200 mL of water. \({K_{sp}}\)=\(7.1 \times 1{0^{ - 12}}\) Include the ionic reaction and the expression for \({K_{sp}}\)in your answer\(\left( {{K_w} = 1 \times 1{0^{ - 14}} = } \right.\)\(\left. {\left( {{H_3}{O^ + }} \right)\left( {O{H^ - }} \right)} \right)\)

The Handbook of Chemistry and Physics (http://openstaxcollege.org/l/16Handbook) gives solubilities of the following compounds in grams per 100 mL of water. Because these compounds are only slightly soluble, assume that the volume does not change on dissolution and calculate the solubility product for each.

\(\begin{array}{l}(a)BaSi{F_6},0.026\;g/100\;mL(contains Si{F_6}^2 - ions)\\(b)Ce{\left( {I{O_3}} \right)_4},1.5 \times 1{0^{ - 2}}\;g/100\;mL\\(c)G{d_2}{\left( {S{O_4}} \right)_3},3.98\;g/100\;mL\\(d){\left( {N{H_4}} \right)_2}PtB{r_6},0.59\;g/100\;mL(contains PtB{r_6}^{2 - } ions)\end{array}\)

What is the molar solubility of CaF2 in a 0.100 M solution of HF? Kafor HF = 7.2 × 10–4.

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