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Activity · Q3

Q.3. k1k_1 and k2k_2 are conductivities of two solutions and c1c_1 and c2c_2 are their concentrations. Establish the relationship between k1k_1, k2k_2, c1c_1, c2c_2 and molar conductivities Λ1\Lambda_1 and Λ2\Lambda_2 of the two solutions.

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Step 1. For solution 1, molar conductivity is defined as Λ1=1000k1c1\Lambda_1=\dfrac{1000k_1}{c_1}.

Step 2. For solution 2, similarly, Λ2=1000k2c2\Lambda_2=\dfrac{1000k_2}{c_2}.

Step 3. Rearranging each: k1c1Λ1=11000\dfrac{k_1}{c_1\Lambda_1}=\dfrac{1}{1000} and k2c2Λ2=11000\dfrac{k_2}{c_2\Lambda_2}=\dfrac{1}{1000} -- both equal the same constant.

Step 4. Equating them: k1c1Λ1=k2c2Λ2\dfrac{k_1}{c_1\Lambda_1}=\dfrac{k_2}{c_2\Lambda_2}, which rearranges to k1c2Λ2=k2c1Λ1k_1c_2\Lambda_2=k_2c_1\Lambda_1. …

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