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Exercises · 5.1

Q.Explain the bonding in coordination compounds in terms of Werner's postulates.

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Werner’s coordination theory explains bonding in coordination compounds by proposing that metal ions have two types of valencies — primary (ionisable) and secondary (non-ionisable) — and that ligands occupy fixed positions in space around the metal, giving a definite geometry.

Werner’s theory was revolutionary because it moved beyond simple ionic or covalent bonding ideas. Before Werner, chemists struggled to explain why compounds like CoClX3 ⋅ 6 NHX3\ce{CoCl3·6NH3} (which we now call [Co(NHX3)X6]ClX3\ce{[Co(NH3)6]Cl3}) did not behave like a simple mixture of CoClX3\ce{CoCl3} and NHX3\ce{NH3}. Werner proposed that the metal ion has two distinct kinds of bonding capacity.

Primary valency corresponds to the oxidation state of the metal — it is satisfied by negative ions and is non-directional. Secondary valency corresponds to the coordination number — it is satisfied by neutral molecules or negative ions (ligands) and is directional, pointing to fixed positions in space around the metal. The secondary valencies give the compound its geometry.

Let’s see how this applies step by step.

  1. Identify the central metal and its primary valency.

    In [Co(NHX3)X6]ClX3\ce{[Co(NH3)6]Cl3}, the central atom is cobalt. The primary valency of Co is 3 (since three ClX−\ce{Cl-} ions are needed to neutralise the charge). This is the oxidation state of Co: +3+3.

  2. Determine the secondary valency (coordination number).

    Six NHX3\ce{NH3} molecules are directly attached to Co — these satisfy the secondary valency. So the coordination number is 6. Werner said secondary valencies are always satisfied by ligands, and they are fixed in number for a given metal ion.

  3. Assign the geometry based on secondary valencies.

    For coordination number 6, Werner correctly predicted an octahedral arrangement. The six ligands occupy the six corners of an octahedron around the metal. This explained why [Co(NHX3)X6]ClX3\ce{[Co(NH3)6]Cl3} does not show isomerism due to different ligand positions — all six positions are equivalent.

  4. Distinguish between ionisable and non-ionisable groups.

    The three ClX−\ce{Cl-} ions satisfy the primary valency and are ionisable — they precipitate as AgCl\ce{AgCl} when treated with AgNOX3\ce{AgNO3}. The six NHX3\ce{NH3} molecules satisfy secondary valencies and are non-ionisable — they do not precipitate. This matched experimental conductivity and precipitation data perfectly.

  5. Explain the bonding in other compounds using the same logic.

    For example, [Co(NHX3)X5Cl]ClX2\ce{[Co(NH3)5Cl]Cl2}:

    • Primary valency of Co = 3 (two ClX−\ce{Cl-} ions outside + one ClX−\ce{Cl-} inside).
    • Secondary valency = 6 (five NHX3\ce{NH3} + one Cl\ce{Cl}).
    • Only two ClX−\ce{Cl-} are ionisable (precipitate with AgNOX3\ce{AgNO3}), confirming the third Cl\ce{Cl} is bonded directly to Co via secondary valency.
Watch out

A common mistake is to think that primary valency equals the number of ligands. It does not — primary valency is the oxidation state, while secondary valency is the coordination number. They are independent.

Tip

Werner’s theory is essentially the first successful model of coordination compounds. It correctly predicted the existence of isomers (like geometrical isomers in [Co(NHX3)X4ClX2]X+\ce{[Co(NH3)4Cl2]+}) long before X-ray crystallography confirmed them.

✓Final answer

Werner’s postulates state that metal ions possess primary (ionisable, non-directional) and secondary (non-ionisable, directional) valencies, and that secondary valencies determine the geometry — for example, in [Co(NHX3)X6]ClX3\ce{[Co(NH3)6]Cl3}, Co has primary valency 3 and secondary valency 6, giving an octahedral structure.

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