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Electrons in atoms
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Electrons in atoms
Ionization energy
- Ionization energy is the energy required to remove one mole of electron from an atom in its gaseous state
- 1st Ionisation energy - Energy needed to remove the 1st outmost electron, 2nd Ionisation energy - energy needed to remove the 2nd outmost electron..etc
- In an emission spectrum, the limit of convergence at higher frequency corresponds to the first ionisation energy
- We can calculate the ionisation energy from the convergence limit
- The transition from n=1 to n=infinity corresponds to ionization which is the removal of the electron from the 's orbital.
- Successive ionisation energy data for an element give information that shows relations to electron configurations
- As you remove one electron, it takes more energy to remove the next electron because the effective nuclear charge is stronger upon the removal of each electron.
- There are jumps in energies needed to remove electrons depending upon how close you are to the nucleus. The valence electrons are the easiest to remove.
- (Generally) the ionization energies increase as one moves from left to right on the periodic table
- As you move from left to right, the nuclear charge increases therefore making it more difficult to remove an electron
- As you move down the periodic table. there is a decrease in ionisation energies because the outermost electron are further away from the nucleus
- As you move from left to right, the nuclear charge increases therefore making it more difficult to remove an electron
- (Generally) the ionization energies increase as one moves from left to right on the periodic table
- There are jumps in energies needed to remove electrons depending upon how close you are to the nucleus. The valence electrons are the easiest to remove.
- As you remove one electron, it takes more energy to remove the next electron because the effective nuclear charge is stronger upon the removal of each electron.
- Ionization energy is the energy required to remove one mole of electron from an atom in its gaseous state
Energy levels and hydrogen
- Energy levels in the hydrogen atom converge at higher energy
- At the convergence limit, the lines merge to form a continuum
- Beyond this point, the electron is free from any influence of the nucleus
E = hv
- H is -> hc/λ. H is Planck's constant, V is frequency of light, C is speech of light, λ is wavelength (m)
- The equation can be used to work out the differenced in energy between various levels in the hydrogen atom
- H is -> hc/λ. H is Planck's constant, V is frequency of light, C is speech of light, λ is wavelength (m)
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- Mind Map on Electrons in atoms, created by Sabina Esmaely on 11/08/2018.
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- Sabina Esmaely
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