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hydrogen has only one electron so after you remove that electron you do not have any electrons left to remove so hydrogen doesn't have a 2nd ionization energy. hydrogen has 1 proton and 1 electron.
Hydrogen's electron configuration is 1s1. It has only one electron. It is located in the first energy level.
For example when the electron absorb energy.
We can find kinetic energy of hydrogen by using the formula,1/2mv2/1.60217646 into -19th power of 10in electron volts.
How much energy is required to move the electron of the hydrogen atom from the 1s to the 2s orbital
yes , the electron in the ground state of the hydrogen atom will absorb a photon of energy 13.6ev but not greater than 13.6 ev . because 13.6 ev is the energy which excites the hydrogen atom
hydrogen has only one electron so after you remove that electron you do not have any electrons left to remove so hydrogen doesn't have a 2nd ionization energy. hydrogen has 1 proton and 1 electron.
Hydrogen has only 1 electron and has only 1 energy level.
Hydrogen's electron configuration is 1s1. It has only one electron. It is located in the first energy level.
yes , the electron in the ground state of the hydrogen atom will absorb a photon of energy 13.6ev but not greater than 13.6 ev . because 13.6 ev is the energy which excites the hydrogen atom
Electrons are negative energy. When an electron jumps orbitals, it can either absorb or radiate energy in the form of photons.
For example when the electron absorb energy.
an electron
1st ionization energy is the energy to remove one electron from a neutral atom. 2nd ionization energy is the energy to remove an electron from a positively charged ion. When this is done there is a stronger attraction for electrons in the ion than in the neutral atom because there is one less electron to 'interfere' with the electron being removed.
The 3s.
We can find kinetic energy of hydrogen by using the formula,1/2mv2/1.60217646 into -19th power of 10in electron volts.
How much energy is required to move the electron of the hydrogen atom from the 1s to the 2s orbital