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Electrochemistry question

2006 · Shift 0 · Q31
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Electrochemistry question

2006 · Shift 0 · Q31

JEE MainChemistryElectrochemistryMCQ+4 / −1
The molar conductivities ∧NaOAco\wedge _{NaOAc}^o∧NaOAco​ and ∧HClo\wedge _{HCl}^o∧HClo​ and at infinite dilution in water at 25oC are 91.0 and 426.2 Scm2/mol respectively. To calculate ∧HOAco\wedge _{HOAc}^o∧HOAco​ , the additional value required is
  1. A
    ∧H2Oo\wedge _{{H_2}O}^o∧H2​Oo​
  2. B
    ∧KClo\wedge _{KCl}^o∧KClo​
  3. C
    ∧NaOHo\wedge _{NaOH}^o∧NaOHo​
  4. D
    ∧NaClo\wedge _{NaCl}^o∧NaClo​
View written solutionFree

Correct answer: D

  1. We use Kohlrausch’s law of independent migration of ions:

Λm∘(AB)=λ+∘+λ−∘\Lambda_m^\circ(AB)=\lambda_+^\circ+\lambda_-^\circΛm∘​(AB)=λ+∘​+λ−∘​

So,

ΛNaOAc∘=λNa+∘+λOAc−∘=91.0\Lambda_{\mathrm{NaOAc}}^\circ=\lambda_{\mathrm{Na}^+}^\circ+\lambda_{\mathrm{OAc}^-}^\circ=91.0ΛNaOAc∘​=λNa+∘​+λOAc−∘​=91.0

ΛHCl∘=λH+∘+λCl−∘=426.2\Lambda_{\mathrm{HCl}}^\circ=\lambda_{\mathrm{H}^+}^\circ+\lambda_{\mathrm{Cl}^-}^\circ=426.2ΛHCl∘​=λH+∘​+λCl−∘​=426.2

We need:

ΛHOAc∘=λH+∘+λOAc−∘\Lambda_{\mathrm{HOAc}}^\circ=\lambda_{\mathrm{H}^+}^\circ+\lambda_{\mathrm{OAc}^-}^\circΛHOAc∘​=λH+∘​+λOAc−∘​

  1. Add the two given expressions:
=\lambda_{\mathrm{Na}^+}^\circ+\lambda_{\mathrm{OAc}^-}^\circ+\lambda_{\mathrm{H}^+}^\circ+\lambda_{\mathrm{Cl}^-}^\circ$$ To get $\lambda_{\mathrm{H}^+}^\circ+\lambda_{\mathrm{OAc}^-}^\circ$, we must subtract $$\lambda_{\mathrm{Na}^+}^\circ+\lambda_{\mathrm{Cl}^-}^\circ$$ But this is exactly: $$\Lambda_{\mathrm{NaCl}}^\circ=\lambda_{\mathrm{Na}^+}^\circ+\lambda_{\mathrm{Cl}^-}^\circ$$ Therefore, $$\Lambda_{\mathrm{HOAc}}^\circ=\Lambda_{\mathrm{HCl}}^\circ+\Lambda_{\mathrm{NaOAc}}^\circ-\Lambda_{\mathrm{NaCl}}^\circ$$ 3. Hence, the additional value required is $$\boxed{\Lambda_{\mathrm{NaCl}}^\circ}$$ 4. Option check: - **A: $\Lambda_{H_2O}^\circ$** — not useful - **B: $\Lambda_{KCl}^\circ$** — contains $K^+$, not $Na^+$ - **C: $\Lambda_{NaOH}^\circ$** — contains $OH^-$, not $Cl^-$ - **D: $\Lambda_{NaCl}^\circ$** — correct So the correct option is **D**.
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