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The conductivity of a 0.01N solution is ...

The conductivity of a 0.01N solution is found to be `0.005ohm^-1cm^-1` the equivalent conductivity of the solution will be

A

`5xx10^-2ohm^-1cm^2equlv^-1`

B

`5.00xx10^-3ohm^-1cm^2`

C

`500ohm^-1cm^2equlv^-1`

D

`0.5ohm^-1cm^2equlv^-1`

Text Solution

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The correct Answer is:
To find the equivalent conductivity of the solution, we can use the formula for equivalent conductivity (Λ): \[ \Lambda = \frac{\kappa \times 1000}{C} \] where: - \(\Lambda\) = equivalent conductivity (in ohm\(^{-1}\)cm\(^2\)equivalent\(^{-1}\)) - \(\kappa\) = conductivity of the solution (in ohm\(^{-1}\)cm\(^{-1}\)) - \(C\) = concentration of the solution in normality (N) ### Step-by-Step Solution: 1. **Identify the given values**: - Conductivity (\(\kappa\)) = 0.005 ohm\(^{-1}\)cm\(^{-1}\) - Concentration (C) = 0.01 N 2. **Substitute the values into the formula**: \[ \Lambda = \frac{0.005 \times 1000}{0.01} \] 3. **Calculate the numerator**: \[ 0.005 \times 1000 = 5 \] 4. **Now divide by the concentration**: \[ \Lambda = \frac{5}{0.01} = 500 \] 5. **Write the final answer with units**: \[ \Lambda = 500 \, \text{ohm}^{-1}\text{cm}^2\text{equivalent}^{-1} \] ### Final Answer: The equivalent conductivity of the solution is \(500 \, \text{ohm}^{-1}\text{cm}^2\text{equivalent}^{-1}\). ---
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