Which of the following overlaps gives σ− bond along x-axis as internuclear axis?
A.$\mathop P\nolimits_Z $and $\mathop P\nolimits_Z $
B.S and $\mathop P\nolimits_Z $
C.S and $\mathop P\nolimits_Y $
D.$d\mathop x\nolimits_2 - \mathop y\nolimits_2 $and $d\mathop x\nolimits_2 - \mathop y\nolimits_2 $
Answer
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Hint: The sigma bond is formed by the end to end (head -on) overlap of bonding orbitals along the internuclear axis. This is called head on overlap or axial overlap. This can be formed by s-s overlapping that is when overlap of two half filled s-orbitals along the internuclear axis. It can also be formed between s-p orbital and also between p-p orbital but the overlapping should occur headways.
Complete step by step answer:
A.$\mathop P\nolimits_Z $ and $\mathop P\nolimits_Z $:- When we take x axis as internuclear axis these two orbitals can’t do sideways overlapping because these two lie in z axis. Thus they both do head on overlapping so form sigma bonds . Thus this option is correct.
B. S and $\mathop P\nolimits_Z $ :- As we take x axis as internuclear axis s can exist in any of the axis so do not form a bond in x direction. Hence this option is not correct.
C.S and $\mathop P\nolimits_Y $ :- s can again lie in any axis and not only in y. Thus it can not give sigma bonds only in x direction . So this option is also not correct.
D.$d\mathop x\nolimits_2 - \mathop y\nolimits_2 $and $d\mathop x\nolimits_2 - \mathop y\nolimits_2 $ :- This option is not correct as d orbitals do not take part in sigma bond formation.
Our required answer is A that is $\mathop P\nolimits_Z $and $\mathop P\nolimits_Z $.
Note:
Pi-bond is formed due to sideways overlapping of the orbital. When both orbital belongs to the same axis as $\mathop P\nolimits_Z $$\mathop P\nolimits_Z $ they give a bond in the direction of the internuclear axis. But when both the orbitals do not belong to the same axis they do not give bond in the internuclear axis.
Complete step by step answer:
A.$\mathop P\nolimits_Z $ and $\mathop P\nolimits_Z $:- When we take x axis as internuclear axis these two orbitals can’t do sideways overlapping because these two lie in z axis. Thus they both do head on overlapping so form sigma bonds . Thus this option is correct.
B. S and $\mathop P\nolimits_Z $ :- As we take x axis as internuclear axis s can exist in any of the axis so do not form a bond in x direction. Hence this option is not correct.
C.S and $\mathop P\nolimits_Y $ :- s can again lie in any axis and not only in y. Thus it can not give sigma bonds only in x direction . So this option is also not correct.
D.$d\mathop x\nolimits_2 - \mathop y\nolimits_2 $and $d\mathop x\nolimits_2 - \mathop y\nolimits_2 $ :- This option is not correct as d orbitals do not take part in sigma bond formation.
Our required answer is A that is $\mathop P\nolimits_Z $and $\mathop P\nolimits_Z $.
Note:
Pi-bond is formed due to sideways overlapping of the orbital. When both orbital belongs to the same axis as $\mathop P\nolimits_Z $$\mathop P\nolimits_Z $ they give a bond in the direction of the internuclear axis. But when both the orbitals do not belong to the same axis they do not give bond in the internuclear axis.
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