The energy of the election in the ground state of hydrogen alom is -13.6 eV. Find its energy in the 2nd & 3rd orbit. Delecomine frequency of radiation when the election jumps from 3rd to 2nd orbit.
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Q: The energy of the election in the ground state of hydrogen alom is -13.6 ev. Find its energy in the…
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- The energy of an electron in the ground state of hydrogen atom is - 13.6 eV. Calculate Rydberg's constant and wavelength of the second member of Balmer series.Confirm that the Rydberg energy is 13.6 eV. Also calculate the energy in Joule. Calculate the frequency and the wavelength of photons corresponding to this energy.2) A hydrogen atom is in the ground state with energy (-1/2) hartree. If this hydrogen atom were subjected to an applied external magnetic field of 105 gauss, by how much would the 1s energy state of the atom change?
- Find the electron velocity in the Hydrogen atom if its total energy equals (-13.6 ev).Taking the n=3 states as a representative example, explain the relationship between the complexity of hydrogen’s standing waves in the radial direction and their complexity in the angular direction at a given value of n. What relationship would this be considered a direct relationship or inverse relationship?For atomic hydrogen calculate the frequency of the photon released when an electron makes a transition from the 4th state to the 2nd state.
- Calculate the average potential energy of a2 selectron inHe+(this is an excited state, since there is only one electron and it is the2 sorbital instead of the1 sorbital)The photon emitted during the de-excitation from the 1st excited level to the ground state of hydrogen atom is used to irradiate a photo cathode of a photocell, in which stopping potential of 5 V is used. Calculate the work function of the cathode used.An electron in a hydrogen atom failing from an excited state (n=7) to a relaxed state has the same wavelength as an electron moving at a speed of 7281 m/s. Determine the relaxed orbit that this electron relaxed to.
- Calculate the ionization energy of helium using the variational principle. The ionization energy is the difference between the ground state of neutral He (with two electrons), and the ground state of He* (with one electron removed). The ground state of neutral He we will calculate in class to be approximately -75 eV using the variational method.MehulSuppose that a hydrogen atom makes a transition from a high-n state to a low-n state, emitting a photon in the process. Calculate the energy and wavelength of the photon for each of the following transitions: 2 → 1, 3 → 2, 4 → 2, 5 → 2.