chapter 10 p2 Flashcards

1
Q

what does molecular orbital theory apply to?

A

Applies quantum mechanics to molecules, similar to

how it was applied to atoms

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2
Q

how does VB picture molecules?

A

VB pictures a molecule as a group of atoms bonded
through localized overlap of valence or hybrid
atomic orbitals

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3
Q

what does MO assume about orbitals?

A

MO assumes that orbitals are delocalized over the

whole molecule and occupied by electrons

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4
Q

how are MOS generated

A

You cannot solve Schroedinger’s equation exactly for
molecular orbitals
• Through a series of trial and errors we start with an
educated guess (trial function) and a computer program
tries to find the function that minimizes the energy of the
molecules orbitals
• MO’s can be mathematically approximated by the linear
combination of atomic orbitals (LCAO)

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5
Q

what are MOs similarities as AO?

A

Similar characteristics as AO
!Each can hold two electrons
!The square of the wavefunction gives the probability
density (shape)

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6
Q

what happens when two waves align and are in phase?

A
When two waves align
and are in phase, the
resulting wave is sum
of the two waves
!Constructive
interference
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7
Q

what happens when two waves align out of phase?

A
• When two waves align
out of phase, the
resulting wave is the
difference of the two
wave
!Destructive
interference
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8
Q

how many phases do s orbitals have?

A

• s-orbitals only have
one phase
!Either (+) or (-)

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9
Q

how many phases do p oribtals have?

A
p-orbitals have two
phases
!(+) and (-)
!Each lobe is a
different phase
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10
Q

what do we use to approximate molecular orbitals?

A

We use a linear combination of atomic orbitals (LCAO) to
approximate molecular orbitals - combine atomic
orbitals of similar energy

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11
Q

when is a bonding oribtal formed? energy?

A

When the wave functions overlap constructively they
form a bonding orbital
• They are lower in energy than the original atomic orbitals
constructive interference

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12
Q

what happens when wave functions overlap destructively?

A

• When wave functions overlap destructively they form
anti-bonding orbitals
! A node is created between two atoms (no electrons)
! Energy of the orbital is higher than that of the original
atomic orbitals

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13
Q

look at mo diagram. what do the number of AOs equal?

A

The number of AOs combined always equals the

number of MOs formed

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14
Q

what is bond order?

A

Bond Order = difference between number of

electrons in bonding and antibonding orbitals

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15
Q

which electrons are considered for bond order? what does a higher bond order mean? bond order of 0?

A
  • only need to consider valence electrons
  • higher bond order = stronger and shorter bonds
  • if bond order = 0, then bond is unstable compared to
    individual atoms and no bond will form
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16
Q

formula for bond order

A

Bond Order = (# bonding electrons) - (# antibonding electrons) divided by
2

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17
Q

BO of He2? does it exist?

A

= 0

18
Q

how many p orbitals can overlap end on end?

A

one, the other two cant

19
Q

interactions of p orbitals: constructive end to end

A

The constructive end-to-end overlap of p-orbitals results

in the formation of a bonding σ2p MO

20
Q

interactions of p orbitals: destructive end to end

A

The destructive end-to-end overlap of p-orbitals results in
the formation of an antibonding σ*
2p MO

21
Q

interactions of p orbitals: constructive side by side

A

Constructive side-by-side
overlap of p-orbitals results in
the formation of π2p bonding
orbitals

22
Q

interactions of p orbitals: destructive side by side

A

• Destructive side-by-side overlap
of p-orbitals results in the
formation of π*2p bonding
orbitals

23
Q

energy of MOs

A
• MOs formed from 2s orbitals
are lower in energy than MOs
from from 2p orbitals
!s orbitals are lower in
energy than p orbitals
24
Q

which orbitals overlap more extensively

A

Atomic p orbitals overlap
more extensively end to end
than side by side

25
Q

theta vs pi energy

A
!σ2p MO is usually lower in
energy than π2p
!Destabilizing effect of σ2p*
MO is greater than π2p
*
26
Q

look at diagrams for energy

A

ok

27
Q

mixing assumption

A

We might assume that the 2s and 2p do not mix when
we combine AO to form MO
• True LCAO treatment would combine all AO that are
relatively close in energy

28
Q

which elements have mixing?

leads to?

A

It occurs in some elements (B2,C2,N2), mixing between
the 2s and 2p (σ bond)
• Larger, less electronegative atoms have σ2s & σ2p
interaction
• Leads to reversal in the σ2p and π2p orbitals

29
Q

diagram with heteronuclear molecules?

A

Asymmetric MO diagram due to different
electronegativities
• Element with higher electronegativity is lower in energy
• If the molecule contains O or F, no s-p mixing occurs

30
Q

is oxygen magnetic? how do we know? know diamagnetic and paramagnetic

A

• Molecular oxygen is magnetic (O2)
Based on VB theory we have paired up all of the
electrons
• But if we look at the MO diagram we see there are two
unpaired electrons

31
Q

similarities between vb and mo

A

• In most cases involving σ bonding, MO theory produces
results very similar to the predictions in VB theory
• VB theory is simpler to apply to large molecules
• The failures of the valence bond theory usually involve π
bonding
!If you need to use resonance when drawing the Lewis
structure, valence bond theory will fail
• It is common to see MO theory applied to only π bonds
in qualitative descriptions of bonding in many molecules

32
Q

ex benzene

A
• Valence bond theory
does a good job of
describing the sigma
bonding in a molecule
of benzene
• MO theory is needed
to properly describe
the π bonds
!All of the C-C
bonds in benzene
are equivalent
33
Q

chart for bond angles and shapes

A
Electron
groups	Molecular
geometries	Angle
(degrees)	Hybrid orbitals
2	linear	180	sp
3	trigonal planar,
bent	120	sp2
4	tetrahedral,
trigonal pyramidal,
bent	109.5	sp3
5	trigonal bipyramidal,
seesaw,
T-shaped	90, 120, 180	sp3d
6	octahedral,
square pyramidal,
square planar	90, 180	sp3d2
34
Q

what combo gives us linear electron shape? molecular geometry? angles?

A

electron group 2, bonding groups 2, lone pairs 0

  • linear
  • 180
35
Q

what combo gives us trigonal planar electron shape? molecular geometry? angles?

A

either EG 3, BG 3, LP O or EG 3, BG 2, LP 1
330 is trigonal planar and 120
321 is bent and <120

36
Q

3 combos for tetrahedral electron shape

A

440, 431, 422
-440 is tetrahedral, 109.5
-431 is trigonal pyramidal, <109.5
422 is bent, <109.5

37
Q

4 combos for trigonal bipyramidal electron shape

A

550, 541, 532, 523

  • 550 trigonal bipyramidal 120 equatorial, 90 axial
  • 541 seesaw <120 (equatorial) <90 axial
  • 532 t shaped <90
  • 523 linear 180
38
Q

3 combos for octahedral electron group

A
  • 660 octahedral 90
  • 651 square pyramidal <90
  • 642 square planar 90
39
Q

describe MO diagram with mixing

A

sigma star
pi star
sigma
pi

40
Q

describe mo diagram without mixing

A

sigma star
pi star
pi
sigma