(a) An atom of singly ionized helium (atomic number = 2) is initially in its second excited state. It ends up in the ground state after two photons are emitted from the atom. Find the energies of the two photons.
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- The hydrogen atom was initially at the state where n=3 and l=2. It then decays to a lower state releasing a photon. What are the possible photon energies(in [eV]) that may be observed?An atom of singly ionized helium (atomic number = 2) is initially in its second excited state. It ends up inthe ground state after two photons are emitted from the atom. Find the energies of the photons.(b) How much energy is required to completely remove the electron when the He ion is in its ground state?While performing research with gaseous hydrogen at a high enough temperature that the H2 molecules have dissociated to H atoms, you notice that atoms in your hydrogen sample are ionized by photons of energy 2.28 eV that are incident on the sample. You wish to determine two things: (a) the minimum value for n for the hydrogen atoms that are being ionized, and (b) the speed of the electrons released in the ionization process when they are far from the atom.
- A certain helium ion (Z = 2) contains a single excited electron in the n = 3 quantum state. When this excited electron decays back to its ground state, what is the energy of the emitted photon? Enter the numerical value in units of eV.An electron of a hydrogen atom initially in the third excited state emits a photon and ends up in the ground state. (i) What is the energy in eV and in Joules of the emitted photon? (ii) What is the frequency of the emitted photon?A hydrogen atom initially in the n = 1 ground state absorbs a photon which excites the atom to the n = 3 state. Determine the frequency of the photon, in Hertz, (Hz).
- A hydrogen atom is in its ground state (n, = 1) when a photon impinges upon it. The atom absorbs the photon, which has precisely the energy required to raise the atom to the n, = 3 state. (a) What was the photon's energy (in eV)? 12.089 ev (b) Later, the atom returns to the ground state, emitting one or more photons in the process. Which of the following energies describes photons that might be emitted thus? (Select all that apply.) O 13.6 ev O 1.89 eV V 12.1 eV O 10.2 ev There are two ways a hydrogen atom in the n, = 3 state can end up in the ground state. In the first, all of the energy goes into one photon and the electron moves directly into the ground state. (What would be the energy of that photon?) In the other, the electron "descends" in two stages, each accompanied by the emission of a photon. (What would be the energies of those two photons?)A Hydrogen atom initially in its ground state i.e., n = 1 level, absorbs a photon and ends up in n = 4 level. (a) What must have been the frequency of the photon? Now the electron makes spontaneous emission and comes back to the ground state. (b) What are the possible frequencies of the photons emitted during this process?A photon with energy 2.30 eV is absorbed by a hydrogen atom. (a) Find the minimum n for a hydrogen atom that can be ionized by such a photon. (b) Find the speed of the electron released from the state in part (a) when it is far from the nucleus. km/s
- A free electron of 2.6 eV energy collides with a Hion. This results in the formation of a hydrogen atom in the first excited state and a photon is released. Find the frequency of the emitted photon. (h=6.6 × 10-34 Js)Assume a hypothetical atom with a nucleus that consists of two positrons (instead of two protons). Positron has a charge of +1 and the mass of an electron. Write down the hydrogen like energy of a neutral 2-positrons atom.A triply ionised beryllium atom (Be+++, Z = 4) has only one electron in orbit about the nucleus. If the electron decays from the n = 4 level to the first excited state (n = 2), calculate the wavelength of the photon emitted.