In the spherical coordinates, the spin-less electron radial wave functions of the two lowest energy states (i.e. n= 1 and 2) of the time-independent Schroedinger equation for the hydrogen atom are known to be: R,(r) = 2a, -3/2 e-rlao and R,(r) = (2a.)~" -3/2 -r/2a, le , respectively, where a is the Bohr radius. (a) What are the algebraic expressions of the total wave functions, (n,l, m,), for P (1,0,0), 9(2,0,0), and ø(2,1,0), respectively? (b) If one includes the electron spin, how many states are available for n= 2? Show your work.
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how do you do part A? it still complicated to me
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