The Bohr model predicts discreet electron energy levels, some of which are given by: En = −RH(Z2 / n2) (a) Define each variable in words: En, RH, Z, and n. When can the equation above be used? (b) Calculate the energy difference between the first and fifth principal energy levels of the Li2+ ion. Draw an energy-level diagram, annotating the levels with any pertinent information. (c) How does the energy you calculated in (b) compare with energy difference for the same transition in the Be3+ ion?

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The Bohr model predicts discreet electron energy levels, some of which are given by:
En = −RH(Z2 / n2)
(a) Define each variable in words: En, RH, Z, and n. When can the equation above be used?

(b) Calculate the energy difference between the first and fifth principal energy levels of the Li2+ ion. Draw an energy-level diagram, annotating the levels with any pertinent information.

(c) How does the energy you calculated in (b) compare with energy difference for the same transition in the Be3+ ion?

(d) A Li2+ electron drops from n = 5 to n =1. What is the Δ? associated in this transition? Will this require the absorption of or result in the emission of a photon? Add an arrow to your diagram in (b) to show the movement of the electron and a photon (incoming or exiting) describing this process. What is the frequency and wavelength of the photon?

(e) What energy of photon is needed to remove an electron from the n = 1 level of Li2+ with a velocity of 500,000 m/s?

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