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- Please, I want to solve the question correctly, clearly and conciselyFor the ground state electronic configuration of a Si atom. Write out the orbital energy diagram for its ground state. (think Hund’s rule - lowest energy) Use the Clebsch-Gordan series to deduce the term symbols(remember that closed shell and paired up electrons make no net contribution to the spin angular momentum and don’t enter into the term symbol)Ignoring the fine structure splitting, hyperfine structure splitting, etc., such that energy levels depend only on the principal quantum number n, how many distinct states of singly-ionized helium (Z = 2) have energy E= -13.6 eV? Write out all the quantum numbers (n, l, me, ms) describing each distinct state. (Recall that the ground state energy of hydrogen is E₁ = -13.6 eV, and singly-ionized helium may be treated as a hydrogen-like atom.)
- could you also explain to me how you come up with question A?A rectangular corral of widths Lx = L and Ly = 2L contains seven electrons. What is the energy of (a) the first excited state, (b) the second excited state, and (c) the third excited state of the system? Assume that the electrons do not interact with one another, and do not neglect spin. State your answers in terms of the given variables, using hand me (electron mass) when needed.provided a system of 2 electrons in a one-dimensional box, write the approximate wavefunctions including the spin (but without considering interelectronic repulsion) for the states with an electron with n=1 and an electron with n=2. State which of the resulting states has the lowest energy. Symbolically build the linear combinations of the wavefunctions products (including spin). SHOW FULL AND COMPLETE PROCEDURE IN A CLEAR AND ORDERED WAY