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A: K(4)[Fe(CN)(6)]is less stable than K(...

 A: `K_(4)[Fe(CN)_(6)]`is less stable than `K_(3)[Fe(CN)_(6)]`
R: In `K_(4)Fe(CN)_(6)]` the EAN of Fe is 36

A

If both Assertion & Reason are true and the reason is the correct explanation of the assertion, then mark (1)

B

If both Assertion & Reason are true but the reason is not the correct explanation of the assertion, then mark (2).

C

) If Assertion is true statement but Reason is false, then mark (3).

D

If both Assertion and Reason are false statements, then mark (4)

Text Solution

AI Generated Solution

The correct Answer is:
To solve the question, we need to analyze the assertion and reason given: **Assertion (A):** `K4[Fe(CN)6]` is less stable than `K3[Fe(CN)6]`. **Reason (R):** In `K4[Fe(CN)6]`, the Effective Atomic Number (EAN) of Fe is 36. ### Step-by-Step Solution: 1. **Understanding the Compounds:** - `K4[Fe(CN)6]` and `K3[Fe(CN)6]` are coordination compounds where Fe is the central metal ion and CN is the ligand. 2. **Determining the Oxidation State of Fe:** - For `K4[Fe(CN)6]`: - The formula can be dissociated as `4K^+` and `[Fe(CN)6]^{4-}`. - Let the oxidation state of Fe be \( x \). - The oxidation state of CN is -1, and there are 6 CN ligands, thus: \[ x + 6(-1) = -4 \implies x - 6 = -4 \implies x = +2 \] - For `K3[Fe(CN)6]`: - The formula can be dissociated as `3K^+` and `[Fe(CN)6]^{3-}`. - Again, let the oxidation state of Fe be \( x \): \[ x + 6(-1) = -3 \implies x - 6 = -3 \implies x = +3 \] 3. **Comparing the Oxidation States:** - In `K4[Fe(CN)6]`, Fe has an oxidation state of +2. - In `K3[Fe(CN)6]`, Fe has an oxidation state of +3. - A higher oxidation state generally leads to a higher charge density, which increases the stability of the complex. 4. **Conclusion on Stability:** - Since `K3[Fe(CN)6]` has a higher oxidation state (+3) compared to `K4[Fe(CN)6]` (+2), it is more stable. - Therefore, the assertion that `K4[Fe(CN)6]` is less stable than `K3[Fe(CN)6]` is correct. 5. **Calculating the Effective Atomic Number (EAN):** - The formula for EAN is given by: \[ \text{EAN} = Z - \text{oxidation state} + 8 \times \text{coordination number} \] - For Fe (atomic number \( Z = 26 \)) in `K4[Fe(CN)6]`: - Oxidation state = +2 - Coordination number = 6 \[ \text{EAN} = 26 - 2 + 8 \times 6 = 26 - 2 + 48 = 72 \] - The statement in the reason that the EAN of Fe is 36 is incorrect. 6. **Final Evaluation:** - The assertion is true, but the reason provided is not a correct explanation for the assertion because the EAN calculated does not match the claim in the reason. ### Final Answer: - The assertion is correct, but the reason is incorrect. Therefore, the correct option is **B**.
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Knowledge Check

  • O.N of Fe in K_(4)[Fe(CN)_(6)] is

    A
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    B
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    C
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    D
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