Everything about Ionization Energy totally explained
The
ionization potential,
ionization energy or
EI of an
atom or
molecule is the
energy required to remove one mole of
electrons from one mole of isolated gaseous atoms or ions. More generally, the
nth ionization energy is the energy required to strip it of an
nth mole of electrons after the first
mole of electrons have already been removed. It is considered in
physical chemistry as a measure of the "reluctance" of an atom or ion to surrender an electron, or the "strength" by which the electron is bound; the greater the ionization energy, the more difficult it's to remove an electron. The ionization potential is an indicator of the reactivity of an element. Elements with a low ionization energy tend to be reducing agents and to form
salts.
Values and trends
» Main article: Ionization energies of the elements
The next ionization energy involves removing an electron from an orbital closer to the nucleus. Electrons in the closer orbital experience greater forces of electrostatic attraction, and thus, require more energy to be removed.
Some values for elements of the third period are given in the following table:
Successive ionization energies in kJ/mol (96.485 kJ/mol = 1 eV)>
| Element |
First |
Second |
Third |
Fourth |
Fifth |
Sixth |
Seventh |
| Na | 496 |
4,560
|
| Mg | 736 |
1,450 |
7,730
|
| Al | 577 |
1,816 |
2,881 |
11,600
|
| Si | 786 |
1,577 |
3,228 |
4,354 |
16,100
|
| P | 1,060 |
1,890 |
2,905 |
4,950 |
6,270 |
21,200
|
| S | 999.6 |
2,260 |
3,375 |
4,565 |
6,950 |
8,490 |
27,107
|
| Cl | 1,256 |
2,295 |
3,850 |
5,160 |
6,560 |
9,360 |
11,000
|
| Ar | 1,520 |
2,665 |
3,945 |
5,770 |
7,230 |
8,780 |
12,000
|
In order to determine how many electrons are in the outermost shell of an element, one can use the ionization energy. If, for example, it required 1,500 kJ/mol to remove one mole of electrons and required 6,000 kJ/mol to remove another mole of electrons and then 5,000 kJ/mol, etc. this means that the element had one electron in its outermost shell. This means that the element is a
metal and in order for this element to achieve a stable complete outer shell, it looks to destroy one electron. Thus, the first electron is easy to remove and consequently the ionization energy is low. Notice, however, that once the stable complete outer shell has been formed, it becomes
much more difficult to remove the next electron. If that electron can be removed the consequent one can be removed a bit more easily.
Electrostatic explanation
Atomic ionization energy can be predicted by an analysis using
electrostatic potential and the
Bohr model of the atom, as follows.
Consider an electron of charge
-e, and an
ion with charge
+ne, where
n is the number of electrons missing from the
ion. According to the
Bohr model, if the electron were to approach and bind with the atom, it would come to rest at a certain radius
a. The electrostatic potential
V at distance
a from the ionic nucleus, referenced to a point infinitely far away, is:
Quantum-mechanical explanation
According to the more elegant theory of
quantum mechanics, the location of an electron is best described as a "cloud" of likely locations that ranges near and far from the nucleus, or in other words a probability distribution. The energy can be calculated by integrating over this cloud. The cloud's underlying mathematical representation is the
wavefunction which is built from a
Slater determinant consisting of molecular spin orbitals. These are related by
Pauli's exclusion principle to the antisymmetrized products of the
atomic or
molecular orbitals. This linear combination is called a
configuration interaction expansion of the electronic wavefunction.
In general, calculating the
nth ionization energy requires subtracting the energy of a
electron system from the energy of a
electron system. Calculating these energies isn't simple, but is a well-studied problem and is routinely done in
computational chemistry. At the lowest level of approximation, the ionization energy is provided by
Koopmans' theorem.
Further Information
Get more info on 'Ionization Energy'.
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