The maximum number of electrons in a subshell of an atom is determined by the following: |
\(2l + 2\) \(4l – 1\) \(2n^2\) \(4l + 2\) |
\(4l + 2\) |
The correct answer is option 4. \(4l + 2\). \(\text{Quantum number:}\) It is defined as the set of numbers which describes the position and energy of electrons in an atom. There are four quantum numbers: principal, azimuthal, magnetic, and spin quantum numbers. The azimuthal quantum number \((l)\) is given by \((n − l)\) We know that the maximum number of subshells is equal to is \((2l + 1)\). Maximum electrons a subshell can accommodate is \(2\) Therefore, the total number of electrons in a subshell is \(2 (2l + 1 ) = (4l + 2)\) Thus, maximum number of electrons in a subshell is \((4l + 2)\) |