The d-block elements are those in which the differentiating valence electrons progressively enter the penultimate $(n-1)d$ subshell. They occupy Groups 3 through 12 across Periods 4, 5, 6, and 7 of the periodic table.
IUPAC Definition of Transition Elements: A transition element is defined as an element that has an incompletely filled (partially filled) $d$-subshell in its atomic ground state or in any of its common chemically stable oxidation states.
General Valence Shell Electronic Configuration:
$$\mathbf{(n-1)d^{1-10} \, ns^{1-2}}$$
(Where $n = 4, 5, 6, 7$ corresponds to the principal quantum number of the outermost valence shell).
The Group 12 elements—Zinc ($ ext{Zn}$), Cadmium ($ ext{Cd}$), and Mercury ($ ext{Hg}$)—possess a completely filled $(n-1)d^{10}$ electronic configuration both in their ground state ($[\text{noble gas}](n-1)d^{10}ns^2$) and in their standard divalent oxidation state ($M^{2+} = [\text{noble gas}](n-1)d^{10}$). Because their $d$-subshell remains completely filled under all normal conditions:
- They do not participate in $d\text{-}d$ electronic transitions and therefore form colorless compounds and diamagnetic species.
- They exhibit only a single fixed oxidation state of $+2$ (except $\text{Hg}_2^{2+}$ with mercurous ion).
- Because no unpaired $d$-electrons participate in metallic bonding, their metallic bonding is weak, resulting in low enthalpies of atomization, low melting points, and soft mechanical character (mercury is liquid at room temperature).
- Consequently, they are classified as d-block elements but NOT typical transition elements.
| Element & Atomic No. | Expected Aufbau Configuration | Actual Ground State Configuration | Thermodynamic & Quantum Rationale |
|---|---|---|---|
| Chromium ($ ext{Cr}$, $Z=24$) | [Ar] 3d^4 4s^2 | [Ar] 3d^5 4s^1 | A half-filled $3d^5$ subshell provides exceptional thermodynamic stability due to symmetrical electron distribution and maximum quantum exchange energy ($10$ possible exchange pairs). |
| Copper ($ ext{Cu}$, $Z=29$) | [Ar] 3d^9 4s^2 | [Ar] 3d^10 4s^1 | A completely filled $3d^{10}$ subshell achieves maximum quantum exchange energy ($10$ exchanges in each spin set) and complete spherical symmetry, heavily outweighing $4s \to 3d$ promotion energy. |