The question concerns the electron distribution in the ground state of an atom with atomic number \( Z = 24 \). Specifically, it requires determining the number of electrons with azimuthal quantum numbers \( l = 1 \) and \( l = 2 \).
The electron configuration for chromium (\( Z = 24 \)) in its ground state is established first.
Electron Configuration:
The ground-state electron configuration for chromium is \( 1s^2 \, 2s^2 \, 2p^6 \, 3s^2 \, 3p^6 \, 3d^5 \, 4s^1 \).
The distribution of electrons across principal energy levels and their corresponding subshells, categorized by azimuthal quantum numbers, is then interpreted:
The number of electrons within subshells associated with each azimuthal quantum number is subsequently identified:
Electrons with \( l = 1 \) (p subshells):
The total count of electrons with \( l = 1 \) is \( 6 + 6 = 12 \).
Electrons with \( l = 2 \) (d subshells):
The total count of electrons with \( l = 2 \) is 5.
Consequently, the number of electrons with azimuthal quantum numbers \( l = 1 \) and \( l = 2 \) are 12 and 5, respectively.
Conclusion: The values are 12 and 5.
The wavelength of spectral line obtained in the spectrum of Li$^{2+}$ ion, when the transition takes place between two levels whose sum is 4 and difference is 2, is
Spherical node shown in figure-1 is best represented by which point in figure-2. 