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Which one of the following is the correc...

Which one of the following is the correct plot of `^^_m("in s cm"^2mol^(-1)) and sqrtc("in" ((mol)/L)^(1/2))` for KCl solution ? `(y=^^_m,x=sqrtc)`

A

B

C

D

Text Solution

AI Generated Solution

The correct Answer is:
To solve the question regarding the correct plot of molar conductance (λm) versus the square root of concentration (√C) for KCl solution, we will follow these steps: ### Step 1: Understand the relationship The relationship between molar conductance (λm) and concentration (C) for strong electrolytes can be described by the Debye-Hückel-Onsager equation: \[ \lambda_m = \lambda_m^0 - b \sqrt{C} \] where: - \( \lambda_m \) is the molar conductance at a given concentration, - \( \lambda_m^0 \) is the molar conductance at infinite dilution, - \( b \) is a constant (Debye constant), - \( C \) is the concentration. ### Step 2: Rearranging the equation From the equation, we can identify that: - The y-axis will represent \( \lambda_m \), - The x-axis will represent \( \sqrt{C} \). This can be rewritten in the form of a linear equation: \[ y = mx + c \] where: - \( y = \lambda_m \), - \( m = -b \) (the slope, which is negative), - \( x = \sqrt{C} \), - \( c = \lambda_m^0 \) (the y-intercept). ### Step 3: Analyze the plot characteristics Given that the slope (m) is negative, the plot will show a downward trend as we move along the x-axis (increasing \( \sqrt{C} \)). The y-intercept will be positive, indicating that at zero concentration, the molar conductance approaches \( \lambda_m^0 \). ### Step 4: Evaluate the options Now, we need to evaluate the provided options based on the characteristics of the plot: 1. **Option 1**: Slope is not negative (incorrect). 2. **Option 2**: Slope is negative and there is a y-intercept (correct). 3. **Option 3**: Slope is not negative (incorrect). 4. **Option 4**: Slope is not negative (incorrect). ### Conclusion The correct plot for the relationship between molar conductance and the square root of concentration for KCl solution is represented by **Option 2**, which shows a negative slope and a positive y-intercept. ---
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