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The n-th ionisation energy is the energy required to remove one mole of electrons from one mole of gaseous n-1 positive ions to form one mole of gaseous n positive ions.
First: X(g) → X+(g) + e- ΔH = IE1 Second: X+(g) → X2+(g) + e- ΔH = IE2 Third: X2+(g) → X3+(g) + e- ΔH = IE3 ... n-th: X^(n-1)+(g) → X^n+(g) + e- ΔH = IEn
Each successive ionisation energy is larger than the previous one because:
While successive IEs always rise, they do not rise smoothly. There are large jumps when the next electron must be removed from an inner shell, because that electron is much closer to the nucleus and less shielded.
Na has configuration 1s2 2s2 2p6 3s1 - that is, 1 electron in shell 3, 8 in shell 2, 2 in shell 1.
| Ionisation | IE / kJ mol-1 | Electron removed from |
|---|---|---|
| 1st | 496 | 3s (shell 3) |
| 2nd | 4563 | 2p (shell 2) |
| 3rd | 6913 | 2p |
| 4th | 9544 | 2p |
| 5th | 13352 | 2p |
| 6th | 16611 | 2s |
| 7th | 20115 | 2s |
| 8th | 25491 | 2p? (no, 2s completed) |
| 9th | 28934 | 1s |
| 10th | 141367 | 1s |
| 11th | 159076 | 1s (very last e-) |
The really dramatic features are:
If you plot log(IE) against ionisation number, you see flat(-ish) sections separated by sudden rises. The number of electrons in each flat section tells you the number of electrons in each shell:
Total: 1 + 8 + 2 = 11 electrons → Z = 11, sodium.
If you are not told the identity of the element, you can still work out its group by looking at where the first big jump occurs:
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