Match the complex given in List-I with type of hybridisation given in List-II
|
List-I (Complex) |
List-II (Hybridisation) |
|
(A) \( [Ni(CO)_4] \) |
(I) \( sp^3d^2 \) |
|
(B) \( [Ni(CN)_4]^{2-} \) |
(II) \( dsp^2 \) |
|
(C) \( [Co(NH_3)_6]^{3+} \) |
(III) \( d^2sp^3 \) |
|
(D) \( [CoF_6]^{3-} \) |
(IV) \( sp^3 \) |
Choose the correct answer from the options given below:
Answer & explanation
Correct answer: option 1
The correct answer is Option (1) → (A)-(IV), (B)-(II), (C)-(III), (D)-(I)
In valence bond theory the hybridisation of a complex depends on the number of d electrons of the metal and on the strength of the ligand. A strong field ligand (CO, \( \ce{CN-} \), \( \ce{NH3} \) with \( \ce{Co^{3+}} \)) pairs up the d electrons and frees inner 3d orbitals, giving dsp2 or d2sp3. A weak field ligand (\( \ce{F-} \)) leaves the electrons unpaired, so outer 4d orbitals are used, giving sp3d2.
(A) \( \ce{[Ni(CO)4]} \) — This matches (IV) sp3. CO is neutral, so Ni is 0; Ni (Z = 28) is \( \mathrm{[Ar]\,3d^{8}\,4s^{2}} \). CO pushes the two 4s electrons into 3d (\( \mathrm{3d^{10}} \)), and the empty 4s and three 4p orbitals give a tetrahedral, diamagnetic complex.
(B) \( \ce{[Ni(CN)4]^2-} \) — This matches (II) dsp2. x + 4(−1) = −2, so x = +2; \( \ce{Ni^{2+}} \) is \( \mathrm{3d^{8}} \) (both 4s electrons lost). \( \ce{CN-} \) pairs the eight electrons into four 3d orbitals; one 3d, the 4s and two 4p orbitals give a square planar complex.
(C) \( \ce{[Co(NH3)6]^3+} \) — This matches (III) d2sp3. \( \ce{NH3} \) is neutral, so Co is +3; Co (Z = 27) is \( \mathrm{[Ar]\,3d^{7}\,4s^{2}} \), and \( \ce{Co^{3+}} \) is \( \mathrm{3d^{6}} \). \( \ce{NH3} \) pairs the six electrons into three 3d orbitals; the two free 3d, the 4s and three 4p orbitals give an inner orbital octahedral complex (diamagnetic).
(D) \( \ce{[CoF6]^3-} \) — This matches (I) sp3d2. x + 6(−1) = −3, so x = +3, again \( \mathrm{3d^{6}} \). \( \ce{F-} \) is a weak field ligand, so four electrons stay unpaired; the 4s, three 4p and two 4d orbitals give an outer orbital, high spin octahedral complex.
Shortcut: \( \ce{[Ni(CN)4]^2-} \) being square planar gives (B)-(II), found only in Option (1).
NCERT (2026-27 edition):
Valence Bond Theory
Table 5.2: Number of Orbitals and Types of Hybridisations
| Coordination number | Type of hybridisation | Distribution of hybrid orbitals in space |
|---|---|---|
| 4 | sp3 | Tetrahedral |
| 4 | dsp2 | Square planar |
| 5 | sp3d | Trigonal bipyramidal |
| 6 | sp3d2 | Octahedral |
| 6 | d2sp3 | Octahedral |