The correct order of energies of molecular orbitals of N2 molecule, is
σ1s<σ*1s<σ2s<σ*2s<σ2pz<(π2px =π2py)<(π*2px=π*2py)<σ*2pz
σ1s<σ*1s<σ2s<σ*2s<σ2pz<σ*2pz<(π2px=π2py)<(π*2px=π*2py)
σ1s<σ*1s<σ2s<σ*2s<(π2px=π2py)<(π*2px=π*2py)<σ2pz<σ*2pz
σ1s<σ*1s<σ2s<σ*2s<(π2px=π2py)<σ2pz<(π*2px=π*2py)<σ*2pz
The molecular orbital (MO) energy ordering for diatomic molecules like N2 can be understood by considering the interaction between atomic orbitals. In diatomic molecules, energy levels are determined by the molecular orbital theory which involves the combination of atomic orbitals to form molecular orbitals. For molecules with less than or equal to 14 electrons, like N2, the order of energy levels is different from those with more than 14 electrons.
Steps to determine the correct order:
Combining these observations, the correct order of molecular orbitals for N2 is:
σ1s < σ*1s < σ2s < σ*2s < (π2px = π2py) < σ2pz < (π*2px = π*2py) < σ*2pz
Therefore, The correct option is (D): σ1s<σ*1s<σ2s<σ*2s<(π2px=π2py)<σ2pz<(π*2px=π*2py)<σ*2pz
A bob of heavy mass \(m\) is suspended by a light string of length \(l\). The bob is given a horizontal velocity \(v_0\) as shown in figure. If the string gets slack at some point P making an angle \( \theta \) from the horizontal, the ratio of the speed \(v\) of the bob at point P to its initial speed \(v_0\) is :
The Molecular Orbital Theory is a more sophisticated model of chemical bonding where new molecular orbitals are generated using a mathematical process called Linear Combination of Atomic Orbitals (LCAO).
Molecular Orbital theory is a chemical bonding theory that states that individual atoms combine together to form molecular orbitals. Due to this arrangement in MOT Theory, electrons associated with different nuclei can be found in different atomic orbitals. In molecular orbital theory, the electrons present in a molecule are not assigned to individual chemical bonds between the atoms. Rather, they are treated as moving under the influence of the atomic nuclei in the entire molecule.