The minimum energy required to remove an electron from an atom
Ionization energy increases down a group and across a period of the periodic table
Factors that influence ionization energy include the number of protons, the subshell from which the electron is removed, and electron shielding
Orbital regions within an atom are divided into subshells, which are further divided into orbitals
Electrons fill orbitals according to the Aufbau principle, occupying available orbitals alone before pairing up
The electron configuration of an element can be used to determine its chemical properties
Emission and absorption spectra are produced by the absorption and emission of photons by electrons in an atom
The frequency and energy of the photons emitted or absorbed are related by the equation E = hv
The frequency of the convergence limit of the Lyman series can be used to calculate the first ionization energy of hydrogen
Groups have different numbers of electrons in their outer shell (valence electrons).
Lyman series
When the excited electron falls back into the n-1 energy level (first shell), the energy of the emitted radiation is in the ultraviolet part of the electromagnetic spectrum
Examination of the Lyman series
Gives information about two key features of the hydrogen atom:
Convergence limit
Within each series, the spectral lines become closer and closer together as the frequency of the radiation increases until they converge to a limit
Within the Lyman series, the frequency of this convergence limit corresponds to the energy required to remove the electron (ie. the ionisation energy)
Ionisation energy
The transition between the n-1 level and the convergence limit, where the energy levels are so far from the nucleus that they are effectively the same energy. At this point, the electron is effectively removed from the atom.
The transition from n=1 to n = corresponds to the atom losing the electron completely. The ionisation energy of the hydrogen atom corresponds exactly to the highest frequency line in the Lyman series of the hydrogen atom spectrum since they both refer to exactly the same process.
Measuring the convergent frequency allows the ionisation energy to be calculated from E=hf.