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Given that the radius of Na^(+) ion is ....

Given that the radius of `Na^(+)` ion is .0 95 Å and that of `Cl^(-)` ion is .1 81 Å, hence in the close packed lattice of `Cl^(-)` ions `Na^(+)` ions prefer to occupy.

A

Tetrahedral site

B

Octahedral site

C

Cubic site

D

Trigonal site

Text Solution

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The correct Answer is:
To determine the position of Na⁺ ions in the close-packed lattice of Cl⁻ ions, we can use the radius ratio rule. Here’s a step-by-step solution: ### Step 1: Identify the given data - Radius of Na⁺ ion (r⁺) = 0.95 Å - Radius of Cl⁻ ion (r⁻) = 1.81 Å ### Step 2: Calculate the radius ratio The radius ratio (r⁺/r⁻) is calculated as follows: \[ \text{Radius Ratio} = \frac{r^+}{r^-} = \frac{0.95 \, \text{Å}}{1.81 \, \text{Å}} \] ### Step 3: Perform the calculation Calculating the above expression: \[ \text{Radius Ratio} = \frac{0.95}{1.81} \approx 0.524 \] ### Step 4: Analyze the radius ratio The radius ratio of 0.524 falls between the critical values for different coordination numbers: - For octahedral voids, the radius ratio range is approximately 0.414 to 0.732. ### Step 5: Conclusion Since the radius ratio (0.524) lies within the range for octahedral coordination, we can conclude that Na⁺ ions will occupy octahedral voids in the close-packed lattice of Cl⁻ ions. ### Final Answer Na⁺ ions prefer to occupy octahedral voids in the close-packed lattice of Cl⁻ ions. ---

To determine the position of Na⁺ ions in the close-packed lattice of Cl⁻ ions, we can use the radius ratio rule. Here’s a step-by-step solution: ### Step 1: Identify the given data - Radius of Na⁺ ion (r⁺) = 0.95 Å - Radius of Cl⁻ ion (r⁻) = 1.81 Å ### Step 2: Calculate the radius ratio The radius ratio (r⁺/r⁻) is calculated as follows: ...
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