For the given question, we need to consider the electron configuration of the Argon atom (\( \text{Ar} \)) and find out how many electrons have \( m_l = 1 \). The electron configuration for Argon (\( \text{Ar} \)) is as follows: \[ 1s^2 \, 2s^2 \, 2p^6 \, 3s^2 \, 3p^6 \] Now, let's focus on the \( 2p \) and \( 3p \) orbitals because the question specifically asks about the electrons with \( m_l = 1 \).
The \( 2p \) orbital has three possible values for \( m_l \): \( m_l = -1, 0, 1 \). The number of electrons in the \( 2p \) orbital is 6, and these electrons are distributed over the three values of \( m_l \), with two electrons having \( m_l = 1 \).
The \( 3p \) orbital also has three possible values for \( m_l \): \( m_l = -1, 0, 1 \). The number of electrons in the \( 3p \) orbital is 6, and these electrons are distributed over the three values of \( m_l \), with two electrons having \( m_l = 1 \).
Thus, there are a total of 4 electrons with \( m_l = 1 \), two electrons from the \( 2p \) orbital and two electrons from the \( 3p \) orbital.
Thus, the correct answer is (B) 4.
An element has two isotopes having atomic masses 10 and 15 u, respectively. If the percent abundance of lighter isotopes is 80%, then the average atomic mass of the element is:
Assertion (A): The potential energy of an electron revolving in any stationary orbit in a hydrogen atom is positive.
Reason (R): The total energy of a charged particle is always positive.