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NTA Abhyas 2020
Exam
NTA Abhyas
Year
2020
Subject
Chemistry
Chapter
Chemical Equilibrium

NTA Abhyas 2020 · Chemistry · Chemical Equilibrium

The solubilities of AgBr in water, in 0.01M CaBr_ 2 ,0.01MKBr and...

The solubilities of AgBr\text{AgBr} in water, in \text{0}\text{.01}\text{M}{\text{CaBr}_{2} \text{,}\text{0}\text{.01}\text{M}\text{KBr} and in \text{0}\text{.05}\text{M}{\text{AgNO}_{3} are {S}_{1} {\text{,S}_{2} {\text{,S}_{3} and S4{S}_{4} respectively. Then the order of solubilities is

Options

  1. AS1>S2>S3>S4{S}_{1} \text{>}{S}_{2} \text{>}{S}_{3} \text{>}{S}_{4}
  2. BS1> S3> S2> S4{S}_{1} \text{> }{S}_{3} \text{> }{S}_{2} \text{> }{S}_{4}
  3. CS2>S1>S3>S4{S}_{2} \text{>}{S}_{1} \text{>}{S}_{3} \text{>}{S}_{4}
  4. DS4>S3>S1>S2{S}_{4} \text{>}{S}_{3} \text{>}{S}_{1} \text{>}{S}_{2}

Correct answer

B. S1> S3> S2> S4{S}_{1} \text{> }{S}_{3} \text{> }{S}_{2} \text{> }{S}_{4}

Step-by-step solution

Solubility of AgBr\text{AgBr} in \text{0}\text{.01}\text{M}{\text{CaBr}_{2} \left({S}_{2}\right) ......(i)<br /><br />{CaBr\text{CaBr}}_{2}isastrongelectrolyteanddissociatescompletelytogivecommonionis a strong electrolyte and dissociates completely to give common ion{Br\text{Br}}^{−}<br/><br/><br /><br />\mathop{{CaBr\text{CaBr}}_{2}}_{0.01M\text{M}} \to \mathop{{Ca\text{Ca}}^{2+\text{2+}}}_{0.01M\text{0}\text{.01}\text{M}} + \mathop{{2Br\text{2Br}}^{−}}_{0.02M\text{0}\text{.02}\text{M}}<br/><br/>AgBr(s)<br /><br />\text{AgBr(s)}⇌ {Ag\text{Ag}}^{+} {(aq)+Br\text{(aq)+Br}}^{−} (aq);Ksp<br/><br/>\text{(aq);}{K}_{\text{sp}}<br /><br />{S}_{2} \text{0}{\text{.02+S}_{2}⇒ {S}_{2} ×0.02=Ksp\times0.02 = {K}_{\text{sp}}<br/><br/>0.02<br /><br /> 0.02 or S2=50Ksp{S}_{2} = 50{K}_{\text{sp}}<br/><br/>Similarly,KBrgivescommonion<br /><br />Similarly, \text{KBr} gives common ion{Br\text{Br}}^{−}<br/><br/>And<br /><br />And{AgNO\text{AgNO}}_{3}givescommoniongives common ion{Ag\text{Ag}}^{+}andwecancalculate<br/><br/>and we can calculate<br /><br />{S}_{3} \text{=}{\text{100 K}_{\text{sp}} ......(iii)<br /><br />And{S}_{4} = 20{K}_{sp\text{sp}}......(iv)respectively<br/><br/>From(i),(ii),(iii)and(iv)<br/><br/>......(iv) respectively<br /><br />From (i), (ii), (iii) and (iv)<br /><br />{S}_{1} >S3>S2>S4<br/><br/>(Note:Ksp>100Ksp\text{>}{S}_{3} \text{>}{S}_{2} \text{>}{S}_{4}<br /><br />(Note: \sqrt{{K}_{\text{sp}}} \text{>}\text{100}{K}_{\text{sp}}∵ {K}_{sp\text{sp}}orderorder- {10}^{- 12}))
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