1.12 Electron Waves and Chemical Bonds. Models for Chemical Bonding Valence Bond Theory Molecular Orbital Theory The Lewis model of chemical bonding predates.

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1.12 Electron Waves and Chemical Bonds

Models for Chemical Bonding Valence Bond Theory Molecular Orbital Theory The Lewis model of chemical bonding predates the idea that electrons have wave properties. There are two other widely used theories of bonding that are based on the wave nature of an electron.

Consider formation of H 2 from two hydrogen atoms. Examine how the electrostatic forces change as two hydrogen atoms are brought together. These electrostatic forces are: attractions between the electrons and the nuclei repulsions between the two nuclei repulsions between the two electrons + e–e–e–e– + e–e–e–e–

Figure 1.14 Potential energy H + H Internuclear distance HH weak net attraction at long distances

Figure 1.14 Potential energy H + H Internuclear distance HH HH H H attractive forces increase faster than repulsive forces as atoms approach each other

Figure 1.14 Potential energy H + H H2H2H2H2 Internuclear distance 74 pm HH HH H H -436 kJ/mol maximum net attraction (minimum potential energy) at 74 pm internuclear distance

1s1s1s1s 1s1s1s1s H H 2 H atoms: each electron "feels" attractive force of one proton H 2 molecule: each electron "feels" attractive force of both protons H H Figure 1.14

Potential energy H + H H2H2H2H2 Internuclear distance 74 pm HH HH H H -436 kJ/mol repulsive forces increase faster than attractive forces at distances closer than 74 pm

Models for Chemical Bonding Valence Bond Theory constructive interference between two electron waves is basis of shared-electron bond Molecular Orbital Theory derive wave functions of molecules by combining wave functions of atoms

1.13 Bonding in H 2 : The Valence Bond Model

Valence Bond Model Electron pair can be shared when half-filled orbital of one atom overlaps in phase with half-filled orbital of another. Electron pair can be shared when half-filled orbital of one atom overlaps in phase with half-filled orbital of another.

1s1s1s1s 1s1s1s1s H H in-phase overlap of two half-filled hydrogen 1s orbitals  bond of H 2 H H Valence bond model

Valence Bond Model  Bond: orbitals overlap along internuclear axis  Bond: orbitals overlap along internuclear axis Cross section of orbital perpendicular to internuclear axis is a circle. H H

Valence Bond Model of H 2 Figure 1.17(a) The 1s orbitals of two separated hydrogen atoms are far apart. Essentially no interaction. Each electron is associated with a single proton.

Valence Bond Model of H 2 Figure 1.17(b) As the hydrogen atoms approach each other, their 1s orbitals begin to overlap and each electron begins to feel the attractive force of both protons.

Valence Bond Model of H 2 Figure 1.17(c) The hydrogen atoms are close enough so that appreciable overlap of the the two 1s orbitals occurs. The concentration of electron density in the region between the two protons is more readily apparent.

Valence Bond Model of H 2 Figure 1.17(d) A molecule of H 2. The two hydrogen 1s orbitals have been replaced by a new orbital that encompasses both hydrogens and contains both electrons.

1.14 Bonding in H 2 : The Molecular Orbital Model

Main Ideas Electrons in a molecule occupy molecular orbitals (MOs) just as electrons in an atom occupy atomic orbitals (AOs). Two electrons per MO, just as two electrons per AO. Express MOs as combinations of AOs.

MO Picture of bonding in H 2 Two AOs yield two MOs Bonding combinationAntibonding combination  MO =  (H) 1s +  (H') 1s  ' MO =  (H) 1s -  (H') 1s Linear combination of atomic orbitals method expresses wave functions of molecular orbitals as sums and differences of wave functions of atomic orbitals.

Fig Energy-level diagram for H 2 MOs 1s1s1s1s 1s1s1s1s AOAO

bonding antibonding  **** MO MO

bonding antibonding  **** MO MO

bonding antibonding  **** MO MO