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Consider the following statements and ch...

Consider the following statements and choose the correct option
(i) Addition of `CdCl_(2)` to the Crystals of `AgCl` will produce cation vacancy
(ii) Additon of `NaCl` to the crystals of `AgCl` would not produce cation vacancy

A

both (i) and (ii) are true

B

Only (i) is true

C

Only (ii) is true

D

Both are false

Text Solution

AI Generated Solution

The correct Answer is:
To solve the question, we need to analyze the two statements provided about the addition of `CdCl2` and `NaCl` to the crystals of `AgCl`. ### Step 1: Analyze the first statement The first statement claims that the addition of `CdCl2` to the crystals of `AgCl` will produce a cation vacancy. - **Understanding the ions involved**: - `AgCl` consists of `Ag+` (silver cation) and `Cl-` (chloride anion). - `CdCl2` consists of `Cd2+` (cadmium cation) and `Cl-` (chloride anion). - **Charge considerations**: - The `Ag+` has a +1 charge, while `Cd2+` has a +2 charge. - To maintain charge balance when `Cd2+` is introduced, it will replace two `Ag+` ions because one `Cd2+` can balance the charge of two `Ag+` ions. - **Result of the addition**: - When `Cd2+` replaces two `Ag+` ions, it creates a vacancy for the `Ag+` ions that were removed. This means there are now cation vacancies in the crystal structure. Thus, the first statement is **true**. ### Step 2: Analyze the second statement The second statement claims that the addition of `NaCl` to the crystals of `AgCl` would not produce a cation vacancy. - **Understanding the ions involved**: - `NaCl` consists of `Na+` (sodium cation) and `Cl-` (chloride anion). - **Charge considerations**: - Both `Na+` and `Ag+` have a +1 charge. - **Result of the addition**: - When `NaCl` is added to `AgCl`, the `Na+` can replace `Ag+` in a 1:1 ratio. For every `Na+` added, one `Ag+` is replaced. - Since the charges are the same and the number of ions remains balanced, there are no vacancies created in the crystal structure. Thus, the second statement is also **true**. ### Conclusion Both statements are correct. Therefore, the correct option is that both statements are true. ### Final Answer: Both statements (i) and (ii) are true. ---
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