Chapter 11: Theories of Covalent Bonding

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Merged flashcards from Chapter 11 of Chemistry: The Molecular Nature of Matter and Change.

25 Terms

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<p>Valence bond theory (VB theory)</p>

Valence bond theory (VB theory)

A model that relates molecular shapes to orbital shapes through orbital overlap and hybridization

  • Covalent bonds form in constructively interfering orbital overlaps, where electrons reside

  • Overlapping regions are bound by the Pauli exclusion principle, with opposing spins

  • Orbitals are reoriented to maximize overlap and strength, seen in p and d orbitals’ shapes

  • Orbitals hybridize and form new hybrid orbitals to account for new behavior and properties


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Hybridization

The formation of new hybrid orbitals from the combination of different valence orbitals, where:

  • The number of orbitals formed is equal to the number of orbitals mixed

  • The types of orbitals formed varies with the types of orbitals mixed

  • The shape and orientation of hybrid orbitals maximizes its overlap between its composites

  • The resultant orbitals have an energy level between the original composites

Serves best as a mathematical concept rather than a literal translation

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<p>sp Hybridization</p>

sp Hybridization

The creation of new sp orbitals from electrons in an s orbital with a p orbital for linear shapes, through:

  1. An electron from an s orbital being promoted to a higher-energy p orbital

  2. The now-separate s and p orbitals hybridizing (mixing) to form new, half-filled sp orbitals

    • The unused p orbitals remain empty and in place

  3. The presentation of these new orbitals to other atoms, now correctly shaped and available


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<p>sp<sup>2</sup> Hybridization</p>

sp2 Hybridization

The creation of new sp2 orbitals from electrons in s and p orbitals, explaining trigonal planar shapes

  • For atoms that bond with three other atoms, an s electron is promoted to a higher-energy p orbital alongside another half-filled p orbital, creating three hybridized sp2 orbitals to bond

  • For molecules that need a lone pair, an entire s pair and two half-filled p orbitals are hybridized into three sp2 orbitals (with one fully paired)

  • Unused p orbitals remain empty and in place


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<p>sp<sup>3</sup> Hybridization</p>

sp3 Hybridization

The creation of new sp3 orbitals from electrons in s and p orbitals, explaining tetrahedral shapes

  • For atoms that bond with four other atoms, an s electron is promoted to a higher-energy p orbital alongside two half-filled p orbitals, creating four hybridized sp3 orbitals to bond

  • For atoms that require one or two lone pairs, an entire s pair alongside three p orbitals (one of which may be complete) is hybridized into four sp3 orbitals (with one or two fully paired)


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<p>sp<sup>3</sup>d Hybridization</p>

sp3d Hybridization

The creation of new sp3d orbitals from electrons in s and p orbitals utilizing a d orbital as another promotion level, explaining trigonal bipyramidal shapes

  • For atoms that bond with five other atoms, an s electron is promoted to a higher-energy d orbital above three half-filled p orbitals, creating five hybridized sp3d orbitals to bond

  • For molecules that require a lone pair, a full p orbital promotes an electron to a higher-energy d orbital, allowing for a full s orbital and any remaining full p orbitals to be hybridized into five sp3d orbitals


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<p>sp<sup>3</sup>d<sup>2</sup> Hybridization</p>

sp3d2 Hybridization

The creation of new sp3d2 orbitals from electrons in s and p orbitals, utilizing 2 d orbitals as promotion levels to explain octahedral shapes

  • For atoms that bond with six other atoms, two full lone pairs from the s and p levels each promote one electron to a d orbital, which then has all orbitals hybridize into sp3d2 orbitals to bond

  • For square pyramidal and square planar molecules, lone pairs also exist in these sp3d2 orbitals after promotion


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<p>Draw the Lewis structure and determine the electron group arrangement and shape. Then, determine the hybrid orbital type from the specified arrangement.</p>

Draw the Lewis structure and determine the electron group arrangement and shape. Then, determine the hybrid orbital type from the specified arrangement.

How do I determine the type of hybrid orbitals present in a molecule?

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Large nonmetal hydrides (like H2S) due to longer bonds, and molecules with expanded valence shells due to d orbital instability.

Which two categories of molecules have limitations when examining them under VB theory?

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<p>Sigma bond (σ bond)</p>

Sigma bond (σ bond)

A bond formed by the end-to-end overlap of orbitals, with highest density along the bond axis

  • Includes all single bonds


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<p>Pi bond (π bond)</p>

Pi bond (π bond)

A bond formed by the side-to-side overlap of orbitals, increasing electron density between two nuclei

  • Includes the bonds formed after a single σ bond, such as double and triple bonds

  • Has two equally-occupied lobes of electron density, above and below the σ bond axis

  • Utilizes the unhybridized p orbitals, but is weaker due to less overlap


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Free rotation

This is permitted in σ bonds due to overlap not being affected

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<p>Restricted rotation</p>

Restricted rotation

This occurs in π bonds (if trying to rotate just one atom) due to overlap being reduced

  • Results in the creation of distinct isomeric structures for certain molecules


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<p>Molecular orbital theory (MO theory)</p>

Molecular orbital theory (MO theory)

A model of bonding to explain each molecule’s properties through the use of delocalized electrons in molecular orbitals of given energies and shapes that extend over the whole molecule

  • Creates a number of bonding and antibonding orbitals equal to the number of atomic orbitals


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<p>Bonding molecular orbital (bonding MO)</p>

Bonding molecular orbital (bonding MO)

This is formed through the overlap of two electron clouds, increasing density between nuclei

  • Acts through the amplification of two atomic orbital wave functions, adding two functions

  • Lower in energy due to density spread between nuclei across larger volumes, lowering repulsions for a more stable state

  • Always coexists with an antibonding MO


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<p>Antibonding molecular orbital (antibonding MO)</p>

Antibonding molecular orbital (antibonding MO)

This is seen in nodes, or regions of zero electron density between the nuclei

  • Acts through the cancellation of two atomic orbital wave functions, subtracting one function

  • Higher in energy due to greater nuclear repulsions and a lack of separating electrons via a node, lowering stability

  • Always coexists with a bonding MO


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<p>Sigma molecular orbital (σ MO)</p>

Sigma molecular orbital (σ MO)

A molecular orbital that is cylindrically symmetrical about the nuclei, formed through similar energy and orientation

  • Denoted by a σ with a subscript listing the derived atomic orbital, such as σ1s

  • Antibonding molecular orbitals are denoted with a star, such a σ*1s


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<p>Molecular orbital diagram (MO diagram)</p>

Molecular orbital diagram (MO diagram)

A diagram showing the atomic orbitals that compose each MO, following normal diagram rules

  • Fills lower-energy bonding before higher-energy antibonding forms

  • Each level is written in parentheses; for H2, this is (σ1s)2


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<p>Molecular orbital bond order (MO bond order)</p>

Molecular orbital bond order (MO bond order)

Calculated by taking:

  • ½ (number of bonding electrons - number of antibonding electrons)

    • Greater than 0 indicates more stability and formation, increasing with strength

    • Equal to 0 indicates no difference in stability, resulting in no formation

  • Correlates with greater bond energy and shorter bond length


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Homonuclear diatomic molecule

A molecule composed of two identical atoms; these only use outer atomic orbitals to determine molecular orbitals

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<p>Pi molecular orbital (π MO)</p>

Pi molecular orbital (π MO)

A molecular orbital formed through the side combination of two p orbitals with orientations perpendicular to the internuclear axis

  • Noted in pairs like π2p and π*2p

  • Expected to have a σ2p < π2p < π*2p < σ*2p energy order for the smaller O2, F2 and Ne2

  • Expected to have a π2p < σ2p < π*2p < σ*2p energy order for the larger B2, C2, and N2 due to sp mixing raising the energy of the σ2p and σ*2p orbitals


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<p>sp Mixing</p>

sp Mixing

This occurs for the larger homonuclear diatomic molecules B2, C2, and N2, with energies being lowered on the σ2s and σ*2s and raised on the σ2p and σ*2p orbitals due to less repulsion

  • Deviates from the expected non-mixing of two orbitals for normally large energy differences, as seen in O2, F2, and Ne2

  • Results in molecular bond energy being listed as π2p < σ2p < π*2p < σ*2p


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<p>Magnetism</p>

Magnetism

This can be observed in a molecular orbital diagram, determining if any unpaired electrons are present in a molecular orbital while avoiding the shortcomings of Lewis structures

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<p>Heteronuclear diatomic molecules</p>

Heteronuclear diatomic molecules

These have asymmetric MO diagrams due to unequal atomic energies and nuclear charges, with greater charges resulting in more stable forms

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<p>Nonbonding molecular orbital (nonbonding MO)</p>

Nonbonding molecular orbital (nonbonding MO)

A molecular orbital that is not involved in bonding, with the same energy as the isolated orbital

  • Seen with the two filled pairs in F not interacting with H in HF