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Valence Bond Theory
Overlap between partially filled atomic orbitals
Single electrons from each orbital combine together to form an electron pair
Covalent bonding: + charge (nuclei) attracted to - charge (electron)
The bigger the overlap (until equilibrium distance is reached) the stronger the bond
More concentration of the negative charges
Example: Covalent Bonding H2
Start: atomic orbitals have a great distance of separation
Potential energy decreases as the molecules move closer together
End: maximum overlap of orbitals
Complete overlap is not possible, but the more overlap there is, the stronger the bond
Sigma Bonds
Electron density is concentrated in the region along the internuclear axis
Sigma = single bond
Pi bonds
Electron density is concentrated in the region above and below the internuclear axis
Along this axis = a node
Node = area where there is absolutely zero chance of finding e- on internuclear axis
Water
2py and 2pz orbital from O and two 1s orbitals from H
According to valence bond theory, the angle between the bonds should be 90° (b/c of x, y, z planes)
Water is an exception b/c it has tetrahedral geometry (109.5° angles)
Hybridization
Wavefunctions/orbitals combine together on a single atom to give a new set of orbitals with different orientation and shape
Linear combination of atomic orbitals = hybrid orbitals
Hybrid orbitals = only when atoms are bound together in a molecule
The # of hybrid orbitals must be equal to the # of atomic orbitals
All hybrid orbitals form sigma bonds
All unhybridized orbitals form pi bonds
sp Hybridization
Linear combination of s and p orbitals
s and p: two atomic orbitals → 2 hybridized sp orbitals
Situated along the same axis (can be x, y, or z)
Situated between the s and p orbitals (same energy level)
sp2 Hybridization
One s and two p orbitals
Combine to make 3 hybridized sp2 orbitals
Trigonal planar geometry (120°)
Situated between s and p orbitals (same energy level)
Each e- occupies one of the sp2 orbitals
sp3 hybridization
One s and three p orbitals
Combine to make 4 hybridized sp3 orbitals
No unhybridized orbitals
Came in with a full s orbital and two e- occupying px and py; ended with one e- occupying each sp3 orbital
Hybridization on Atoms
Count the # of lone pairs and adjacent atoms
#2: sp hybridization; one s and one p
#3: sp2 hybridization; one s and two p orbitals
#4: sp3 hybridization; one s and three p orbitals
#5: sp3d hybridization; one s, three p and one d orbitals
#6: sp3d2 hybridization; one s, three p and two d orbitals
Hybridization and Shapes
This is the electron geometry
sp: linear
sp2: trigonal planar
sp3: tetrahedral
sp3d: trigonal bipyramidal
sp3d2: octahedral
VSEPR and Hybridization
Steps:
Molecular formula
Lewis structure
Electron geometry (consider lone pairs + adjacent atoms)
Molecular shape
Molecular Geometry (VSEPR)
Molecular geometry (shape) determined using the electron geometry
Same as e- geometry if no lone pairs on the central atom
If no lone pairs → shape is determined by placement of the atoms only
Influence of the lone pairs on molecular shape
Double Bond
The hybridized orbitals form sigma bonds (head to head interaction)
The unhybridized orbitals for pi bonds (side to side interaction)
Sit perpendicular to the sigma bonds
Triple Bond
Two unhybridized p orbitals → two pi bonds
Ex: if there’s a hybridized sp on the x axis, there will be two pi bonds from pz and py
Hybridization and Resonance
Resonance hybrid: delocalization of pi bond
System of 3 p orbitals with overlap between them
All of these orbitals form ONE pi bonding pair
This pi bond is delocalized between the C and one O, and the C and the other O
Roatation
Around a single bond = works
Around a double bond = does not work
B/c of the overlap of the p lobes above and below the internuclear axis
Rotating the double bond will cause rupture of the pi bond
Conjugation and Rotation Restriction
Conjugation = p orbital on three or more adjacent atoms can overlap
Each C is sp2 with one unhybridized p orbital
p orbitals on adjacent atoms: the pi bond is delocalized
Constructive and Destructive Interactions
Valence bond theory: overlap between atomic and hybrid orbitals
Atomic orbitals: wavefunctions, solutions of Schrodinger equation
Combining orbitals together: constructive and destructive interactions between the wavefunctions
Molecular Orbitals
Linear combinations of atomic orbitals
Constructive = bonding orbital
Destructive = antibonding orbital
Sigma Molecular Orbitals
Combination between two s orbitals → resulting orbital is sigma
Constructive: 𝜎s
Destructive: 𝜎*s
Molecular Orbitals and Bond Order
Bond order = (# of e- on bonding orbitals - # of e- on antibonding orbitals)/2