rotational spectroscopy Flashcards

(40 cards)

1
Q

molecules in a gas are

A

free to rotate

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2
Q

molecular rotational energy is

A

quantised

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3
Q

the transitions between rotational energy levels correspond to what EMS regions

A

microwave and IR regions of the EMS

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4
Q

the principle of rotational spec can be applied to neutral molecules and

A

radicals
ions

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5
Q

rotational spec is normally measured in what phase

A

gas phase

or vapour

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6
Q

why can’t solids or liquids have rotational spec

A

solid molecules can’t rotate
in liquids, molecules can rotate but will probably collide before rotating fully - they can’t rotate freely

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7
Q

how can solid and liquid molecules have rotational spec

A

make a vapour out of them
rotational spec is very sensitive and therefore will probs pick up on it

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8
Q

what is rotational spec used for

A

identifying and measuring molecular properties such as bond lengths

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9
Q

what is rotational spectra depend on critically

A

the mass of the atoms

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10
Q

in rotational spec, what does the graph look like

A

absorbance / transmittance: y axis wavenumber: x axis

intensity of abs increases then decreases

abs are regularly spaced out

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11
Q

what happens if a solid or liquid absorb microwave radiation

A

no spectra
energy is distributed through the material due to collisions
converted into rotations and vibrations
it heats up 👩‍🍳

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12
Q

what is the wavenumber equation

A

1 / wavelength

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13
Q

what is wavenumber ( v-) proportionate to

A

frequency
energy

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14
Q

normal units and SI units for wavenumber

A

cm-1
m-1

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15
Q

wavenumber, frequency and speed of light equation

A

wavenumber = vc

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16
Q

energy, planks, speed of light and wavenumber equation

A

energy = planks x speed of light x wavenumber

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17
Q

in rotation of a diatomic molecule, what is r0

A

bond length
in m

18
Q

in rotation of a diatomic molecule what is the centre mass

A

the part of the bond where if u hold it, the ‘barbell’ will balance

19
Q

in rotation of a diatonic molecule, what is r1 and r2

A

r1 and r2: is the distance from the atoms to the centre of mass
in m

20
Q

in rotation of diatomic molecules, what is m1 and m2

A

the mass in kg of the atoms

21
Q

what is moment of inertia

A

rotation of a diatomic molecule around its centre of mass

22
Q

moment of inertia equation

A

I = (m1m2) / (m1 + m2) x r0 ^2

23
Q

what influences a molecules rotation

A

bond length and weight

heavy and long = harder to rotate

24
Q

actual moment of inertia equation

25
what is y
more of a mirror image of y it’s reduced mass (m1m2) / m1 + m2
26
a molecule can only rotate at what
certain quantised speeds energy applied for it to rotate must correspond to the energy between energy levels other energies that don’t match will not be absorbed
27
rotational energy equation
Erotation = Ej = (h^2 / 8🥧^2 l) x J(J+1) EJ is the energy of the Jth level J is the rotational quantum number (0,1,2,3 etc etc)
28
what shape does the wave function of J= 0 have
same as an s orbital
29
degeneracy level of J issss
2J + 1
30
simple rotational energy equation
B = ( h / 8🥧^2 x l ) where B is the rotational constant
31
what is B in rotational energy equation and units of
rotational energy constant s-1
32
how can rotational energies be represented in terms of rotational constants
Ej = hBj(j+1)
33
gross selection rule for rotational spec
must have a permanent dipole this dipole must oscillate at an energy corresponding at the same frequency as the radiation
34
specific selection rule for rotational spec
transitions can only occur between adjacent energy levels (adjacent j levels) 🔺j = +- 1
35
how can we find the population of two rotational energy levels in rotational spec
use the boltzmann distribution
36
the boltzmann distribution applied to rotational spec : what are the degeneracy of rotational levels
( 2J + 1)
37
in rotational spectra, as the energy levels increase in energy, so do
the distances between rotational energy levels
38
in rotational spec, when is EMR/energy absorbed
when it’s equal to the energy gap between the next rotational energy level. this can be seen by the rotational energy spectra lines getting taller then shorter
39
what’s special between the peaks in rotational spec
the peaks are spaced out evenly x hB 12hB has more energy than 2hB tho
40
rotational spectrum explanation
peaks are evenly spaced out at 2 hB apart larger hB values have more energy intensities if these peaks differ