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The specific conductance of a 0.1 N KCl ...

The specific conductance of a `0.1 N KCl` solution at `23^(@)C` is `0.012 ohm^(-1) cm^(-1)`. The resistance of cell containing the solution at the same tempreature was found to be `55 ohm`. The cell constant will be

A

`0.142 cm^(-1)`

B

`0.66 cm^(-1)`

C

`0.918 cm^(-1)`

D

`1.12 cm^(-1)`

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To find the cell constant of the solution, we can use the relationship between specific conductance (κ), resistance (R), and the cell constant (k). The formula is given by: \[ \kappa = \frac{1}{R} \times k \] Where: - \( \kappa \) is the specific conductance, - \( R \) is the resistance, - \( k \) is the cell constant. ### Step 1: Write down the known values - Specific conductance (κ) = 0.012 ohm\(^{-1}\) cm\(^{-1}\) - Resistance (R) = 55 ohm ### Step 2: Rearrange the formula to find the cell constant (k) From the formula, we can rearrange it to solve for the cell constant: \[ k = \kappa \times R \] ### Step 3: Substitute the known values into the equation Now, substituting the known values into the equation: \[ k = 0.012 \, \text{ohm}^{-1} \text{cm}^{-1} \times 55 \, \text{ohm} \] ### Step 4: Calculate the cell constant Now, performing the multiplication: \[ k = 0.012 \times 55 = 0.66 \, \text{cm}^{-1} \] ### Conclusion The cell constant \( k \) is 0.66 cm\(^{-1}\). ---

To find the cell constant of the solution, we can use the relationship between specific conductance (κ), resistance (R), and the cell constant (k). The formula is given by: \[ \kappa = \frac{1}{R} \times k \] Where: - \( \kappa \) is the specific conductance, ...
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