a) A hydrogen atom in the n = 4 state returns to the ground state. i) How many possible photon energies will be emitted? ii) Calculate the probability of each transition in (a). Assume that all possible transmissions occur, and all possible downward transitions are equally probable.
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- An electron in a hydrogen atom makes a transition from the first excited state to n = 5. Find the frequency and wavelength of the photon involved in this transition. Is the photon emitted or absorbed? Explain your answer.An electron in the Bohr model of the hydrogen atom makes a transition from n=4 energy level to n=2 energy level, calculate the frequency and the corresponding wavelength of the photon involved in. this transition. Is the photon absored or emitted? Explain.Do it fast for like
- Help with a iv, b and ca) Write down the expression for the quantized energy levels, En, of a particle of mass m in an infinite square well of width L. b) State the frequency of a photon that would be emitted from a particle transitioning from the n = 2 energy level to the n = 1 energy level of this infinite square well.Problem 3: Calculate the energy changes corresponding to the transitions of the hydrogen atom. Give all your answers in eV. Part (a) From n = 3 to n = 4. Part (b) From n = 2 to n = 1. Part (c) From n = 3 to n = ∞.
- 9. Considering the photoelectric effect; a) If a material has a cutoff wavelength of 780 nm what is the work function of the material? b) What is the maximum speed of liberated electrons when light with a wavelength of 410 nm is used to illuminate the material? If a liberated electron has 3.2349 eV of kinetic energy and it was a photon emitted from a hydrogen atom transition that liberated it, what energy level transition occurred? State both the initial and final energy level.Ggg