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Q.

What is the hydronium ion concentration of a 0.02M solution of Cu2+ solution of copper (II) perchlorate? The acidity constant of the following reaction is 5×10–9

\large C{u^{2 + }}_{\left( {aq} \right)}\, + \,2{H_2}{O_{(l)}}\, \rightleftharpoons \,Cu(OH)_{(aq)}^ + \, + \,{H_3}O_{(aq)}^ +

 

 

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a

5×10–4

b

7×10–4   

c

1×10–5

d

1×10–4

answer is A.

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Detailed Solution

\mathop {Cu{{\left( {Cl{O_4}} \right)}_2}}\limits_{{C_0}} \xrightarrow{{}}\mathop {C{u^{ + 2}}}\limits_{{C_0}} + \mathop {2ClO_4^ - }\limits_{{C_0}}

\mathop {C{u^{ + 2}}}\limits_{{C_0} - {C_0}\alpha } + 2{H_2}O \rightleftharpoons \mathop {{{\left[ {Cu\left( {OH} \right)} \right]}^ + }}\limits_{{C_0}\alpha } + \mathop {{H_3}{O^ + }}\limits_{{C_0}\alpha }

{K_h} = {K_a} = 5 \times {10^{ - 9}} = \frac{{{C_0}{\alpha ^2}}}{{1 - \alpha }}

neglecting α we have,

5 \times {10^{ - 9}} = {C_0}{\alpha ^2}

\Rightarrow {C_0} \times 5 \times {10^{ - 9}} = {C_0}\left( {{C_0}{\alpha ^2}} \right) = {\left( {{C_0}\alpha } \right)^2} = {\left[ {{H_3}{O^ + }} \right]^2}

\Rightarrow {10^{ - 10}} = {\left[ {{H_3}{O^ + }} \right]^2}

\Rightarrow \left[ {{H_3}{O^ + }} \right] = {10^{ - 5}}

 

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