Write out the ground-state electron configurations of (a) \(\mathrm{Sc}^{2+}\) (b) \(\mathrm{Mo}^{2+}\) (c) \(\mathrm{Rh}^{3+}\), (d) \(\mathrm{Fe}^{3+}\).

Short Answer

Expert verified
The ground-state electron configurations of the given ions are as follows: (a) Sc^(2+): \([Ar] 3\text{d}^1\), (b) Mo^(2+): \([Kr] 4\text{d}^4\), (c) Rh^(3+): \([Kr] 4\text{d}^6\), and (d) Fe^(3+): \([Ar] 3\text{d}^5\).

Step by step solution

01

Find the neutral electron configurations

Using a periodic table, find the electron configurations of Sc, Mo, Rh, and Fe.
02

Remove the appropriate number of electrons

For each ion, remove the number of electrons specified by the charge (e.g., remove 2 electrons for Sc^(2+) and Mo^(2+), 3 electrons for Rh^(3+) and Fe^(3+)).
03

Write the ground-state electron configurations of the ions

After removing the appropriate number of electrons, write the new electron configurations for each ion. Here are the detailed steps for each ion: (a) Sc^(2+) 1. The ground-state electron configuration of Sc (neutral atom) is \([Ar] 3\text{d}^1 4\text{s}^2\). 2. To get Sc^(2+), remove 2 electrons: first remove both 4s electrons. 3. The new electron configuration is \([Ar] 3\text{d}^1\). (b) Mo^(2+) 1. The ground-state electron configuration of Mo (neutral atom) is \([Kr] 4\text{d}^5 5\text{s}^1\). 2. To get Mo^(2+), remove 2 electrons: first remove the 5s electron, and then remove one of the 4d electrons. 3. The new electron configuration is \([Kr] 4\text{d}^4\). (c) Rh^(3+) 1. The ground-state electron configuration of Rh (neutral atom) is \([Kr] 4\text{d}^8 5\text{s}^1\). 2. To get Rh^(3+), remove 3 electrons: first remove the 5s electron, and then remove two of the 4d electrons. 3. The new electron configuration is \([Kr] 4\text{d}^6\). (d) Fe^(3+) 1. The ground-state electron configuration of Fe (neutral atom) is \([Ar] 3\text{d}^6 4\text{s}^2\). 2. To get Fe^(3+), remove 3 electrons: first remove both 4s electrons, and then remove one of the 3d electrons. 3. The new electron configuration is \([Ar] 3\text{d}^5\).

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