Chapter 8 - Molecular Orbital Theory! Flashcards
MO theory general description
treats a covalent bond as a pair of electrons w/ bonding orbital derived from the overlap of orbitals of adjacent atoms
paramagnetic
unpaired electrons, interacts with magnetic fields
diamagnetic
no unpaired electrons, weakly influenced by magnetic field
valence bond theory
localized application of MO theory to specific bonds
superposition of waves
combined to produce wave with amplitude equivalent to sum of other two - or changing electron density
covalent bond forms when
waves superimpose and increased electron density between nuclei
opposite vs same phases and what time of orbitals are formed
2 wavefunctions w/ same phase (++ or โ), constructive intereference forms a BONDING ORBITAL with increased electron density between the nuclei
wavefunctions w opposite phases, destructive interference forms ANTIBONDING ORBITAL, reduces electron density so works against bonding. nodal planes could form between nuclei
bonding orbital
wavefunctions w same phase from constructive interference, increased electron density
when drawing, combine so pretty much two same phase circles slowly combine to form one bigger circle
lower energy
antibonding orbital
wavefunctions w different phases destructively interfere to reduce electron density
nodal planes can form between nuclei
when drawing they dont really fully combine, like two diff coloured circles approaching, remain different just change shape, more electron density away from the other
higher energy
where does optimal bond length occur?
at the distance with lowest possible energy, depends on identity of bonding atoms
what does greater overlap in orbitals mean?
greater difference in energy between bonding and antibonding orbitals
increases and decreases in energy w distance, antibonding and bonding
bonding orbitals - energy decreases as internuclear distance decreases
antibonding - energy increases as internuclear distance decreases
affect repulsion between nuclei on PE
repulsion increases PE at short internuclear distances
what would a representation of MOS using cross sections of 90% probability surface look like?
draw two atoms with 90% prob surface, ex for 1s in Hydrogen it would be two circles, with phase noted + or -, draw a + sign between and an arrow pointing to result, if same phase they would connect to form a kind of oblong orbital with two dots for the two nuclei, and indicate if + or -, if opposite phases, would end up funky and asymetrical, part of the 90% prob surface would be super close to the nuclei, and space in between
rules for forming MOs
- total MOs formed is equal to # atomic orbitals interaction
- when 2 AOs combine, resulting bonding MO fewer nodes than antibonding MO
- the more the AOs overlap the larger the energy gap bonding and antibonding orbitals
- only AOs of similar energy interact significantly (ex 1s & 1s)
- prob of finding an electron @ x = wavefunction squared
- phase changes at each node
- prob of finding electron @ node = 0