Question: Perform the following calculations involving concentrations of iodate ions:

(a) The iodate ion concentration of a saturated solution of \(La{\left( {I{O_3}} \right)_3}\)was found to be\(3.1 \times 1{0^{ - 3}}mol/L\). Find the\({K_{sp}}\).

(b) Find the concentration of iodate ions in a saturated solution of \(Cu{\left( {I{O_3}} \right)_2}\left( {{K_{5p}} = 7.4 \times 1{0^{ - 8}}} \right)\).

Short Answer

Expert verified

(a).\({K_{sp}} = 3.0 \times {10^{ - 11}}\)

(b). The concentration of iodate ions is \(\begin{array}{l}\left( {C{u^{2 + }}} \right) = 2.64 \times {10^{ - 3}}{\rm{M}};\\\left( {IO_3^ - } \right) = 5.3 \times {10^{ - 3}}{\rm{M}}\end{array}\)

Step by step solution

01

Find \({K_{sp}}\).:

\(\begin{array}{l}{K_{sp}} = \left( {L{a^{3 + }}} \right){\left( {IO_3^ - } \right)^3}\\ = \left( {\frac{1}{3} \times 3.1 \times {{10}^{ - 3}}} \right){\left( {3.1 \times {{10}^{ - 3}}} \right)^3}\\ = 3.0 \times {10^{ - 11}}\end{array}\)

02

Find the concentration of iodate ions:

\(\begin{array}{l}{K_{sp}} = \left( {C{u^{2 + }}} \right){\left( {IO_3^ - } \right)^2}\\ = x{(2x)^2}\\ = 7.4 \times {10^{ - 8}}\end{array}\)

Where x,

\(\begin{array}{l}x = \sqrt(3){{\frac{{7.4 \times {{10}^{ - 8}}}}{4}}}\\ = 2.64 \times {10^{ - 3}}\end{array}\)

\(\left( {C{u^{2 + }}} \right) = 2.64 \times {10^{ - 3}}M\)

\(\begin{array}{l}\left( {IO_3^ - } \right) = 2 \times 2.64 \times {10^{ - 3}}\\ = 5.3 \times {10^{ - 3}}{\rm{M}}\end{array}\)

The solutions are \(\begin{array}{l}\left( {C{u^{2 + }}} \right) = 2.64 \times {10^{ - 3}}{\rm{M}};\\\left( {IO_3^ - } \right) = 5.3 \times {10^{ - 3}}{\rm{M}}\end{array}\)

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Most popular questions from this chapter

Assuming that no equilibria other than dissolution are involved, calculate the concentration of all solute species in each of the following solutions of salts in contact with a solution containing a common ion. Show that it is not appropriate to neglect the changes in the initial concentrations of the common ions.

(a) \(TlCl(s)\) in \(0.025MTlN{O_3}\)

(b) \(Ba{F_2}(\;s)\) in \(0.0313M\;KF\)

(c) \(Mg{C_2}{O_4}\) in \(2.250\;L\)of a solution containing \(8.156\;g\) of \(Mg{\left( {N{O_3}} \right)_2}\)

(d) \(Ca{(OH)_2}(\;s)\) in an unbuffered solution initially with a pH of \(12.700\)

Assuming that no equilibria other than dissolution are involved, calculate the concentration of all solute species in each of the following solutions of salts in contact with a solution containing a common ion. Show that it is not appropriate to neglect the changes in the initial concentrations of the common ions.

(a) \(TlCl(s)\) in \(0.025MTlN{O_3}\)

(b) \(Ba{F_2}(\;s)\) in \(0.0313M\;KF\)

(c) \(Mg{C_2}{O_4}\) in \(2.250\;L\)of a solution containing \(8.156\;g\) of \(Mg{\left( {N{O_3}} \right)_2}\)

(d) \(Ca{(OH)_2}(\;s)\) in an unbuffered solution initially with a pH of \(12.700\)

Perform the following calculations:

(a) Calculate \(\left[ {A{g^ + }} \right]\)in a saturated aqueous solution of\(AgBr\).

(b) What will \(\left[ {A{g^ + }} \right]\)be when enough \(KBr\)has been added to make \(\left[ {B{r^ - }} \right] = 0.050M\) ?

(c) What will \(\left[ {B{r^ - }} \right]\)be when enough \(AgN{O_3}\)has been added to make\(\left[ {A{g^ + }} \right] = 0.020M\)?

Question: Hydrogen sulfide is bubbled into a solution that is 0.10 M in both \(P{b^{2 + }}\)and \(F{e^{2 + }}\)and 0.30 M in HCl. After the solution has come to equilibrium it is saturated with \({H_2}S\) ((\({H_2}S\)) = 0.10 M). What concentrations of \(P{b^{2 + }}\)and \(F{e^{2 + }}\)remain in the solution? For a saturated solution of \({H_2}S\)we can use the equilibrium:

Refer to Appendix \(J\) for solubility products for calcium salts. Determine which of the calcium salts listed is most soluble in moles per liter and which is most soluble in grams per liter.

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