  As a continuation of Part I \cite{Part-1:2020} (Int. Journal of Quantum Chem.
2021; 121: qua.26586), dedicated to the ground state of He-like and Li-like
isoelectronic sequences for nuclear charges $Z \leq 20$, a few ultra-compact
wave functions in the form of generalized Hylleraas-Kinoshita functions are
constructed, which describe the domain of applicability of the Quantum
Mechanics of Coulomb Charges (QMCC) for the energies (4-5 significant digits
(s.d.)) of two excited states of He-like ions: the spin-singlet (first) excited
state $2^1 S$ and the lowest spin-triplet $1^3 S$ state. For both states it
provides absolute accuracy for energy $\sim 10^{-3}$\,a.u., exact values for
cusp parameters and also for 6 expectation values the relative accuracy $\sim
10^{-2}$. The Bressanini-Reynolds observation about the special form of the
nodal surface of the $2^1 S$ state of Helium is confirmed and extended to
He-like ions with $Z > 2$. Critical charges $Z=Z_B$, where ultra-compact trial
functions lose their square-integrability, are estimated: $Z_B(1^1 S)\approx
Z_B(2^1 S)\sim 0.905$ and $Z_B(1^3 S)\sim 0.902$. For both states the Majorana
formula - the energy as a second degree polynomial in $Z$ - provides accurately
4-5 significant digits for $Z \leq 20$.
