spectroscopy Flashcards

1
Q

What is spectroscopy?

A

The interaction of light with matter. The bsorption, emission and scattering of electromagnetic radiation by atoms and molecules.

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2
Q

What are the types of energy in a molecule?

A

Electronic energy, vibrational energy, rotational energy, translational energy.

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3
Q

What happens in absorption spectroscopy?

A

Incident photon is absorbed,
resulting in a higher energy
state

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4
Q

What happens in emission spectroscopy?

A

Photon is emitted, resulting
in a lower energy state.

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5
Q

What happens in stimulated emission spectroscopy?

A

Photon (1) induces transition to lower energy level (2). Two photons are emitted (3) that are β€œin phase” (same wavelength and phase)

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6
Q

What is the Beer-Lambert law and where does it fail?

A

The Beer-Lambert law states that there is a linear relationship between the concentration and the absorbance of the solution. 𝑨 = πœΊπ’„π’
It fails:
At high concentrations, there are more interactions between molecules. At low concentrations the signal intensity is too low, compared to noise

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7
Q

Electronic spectrum of H, series

A

L1 - Lyman
L2 - Balmer
L3 - Baschen
∝ π‘‘π‘Ÿπ‘Žπ‘›π‘ π‘–π‘‘π‘–π‘œπ‘› = π‘™π‘œπ‘€π‘’π‘ π‘‘ π‘’π‘›π‘’π‘Ÿπ‘”π‘¦ π‘‘π‘Ÿπ‘›π‘ π‘–π‘‘π‘–π‘œπ‘› 𝑖𝑛 π‘‘β„Žπ‘’ π‘ π‘’π‘Ÿπ‘–π‘’π‘ 

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8
Q

What is the Rydberg formula and what dooes it indicate?

A

The Rydberg formula calculates the wavelengths of a spectral line chemical elements. Units have to be cm-1 and n1 and n2 are pure numbers.

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9
Q

Describe UV-vis spectroscopy and what is the isobestic point?

A

Photons have enough energy (πœ†= 200-800nm) to move molecular electrons from bonding orbitals or non-bonding orbitals to antibonding.
Isobestic point indicates a direct change from one molecule to another, where all the graphs cross over

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10
Q

Decribe vibrational (IR) spectroscopy.

A

All molecules vibrate and can absorb incident photons to increase the vibrations
Vibrational spectroscopy which wavelengths of light are absorbed by a molecule and can be used to identify an unknown molecule by comparing to other, known molecules.

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11
Q

Describe the harmonic oscillator approximation.

A

𝐸𝑣=β„Žπœ” (𝑣 + 1/2) π‘€β„Žπ‘’π‘Ÿπ‘’ 𝑣 π‘›π‘œπ‘‘ π‘“π‘Ÿπ‘’π‘žπ‘’π‘’π‘›π‘π‘¦! = 0, 1, 2 … …
β„Ž = π‘π‘™π‘Žπ‘›π‘π‘˜ π‘π‘œπ‘›π‘ π‘‘π‘Žπ‘›π‘‘ 𝐽𝑠 ,
πœ” = π‘“π‘’π‘›π‘‘π‘Žπ‘šπ‘’π‘›π‘‘π‘Žπ‘™ π‘“π‘Ÿπ‘’π‘žπ‘’π‘’π‘›π‘π‘¦ 𝑠 βˆ’ 1,(πœ” is related to the spring constant (ie how stiff the spring is)
and the mass of the objects attached to the spring)
π‘€β„Žπ‘’π‘› 𝑣 = 0, 𝐸0 = β„Žπœ”(0 + 1/2) = 1/2 β„Žπœ”
π‘€β„Žπ‘’π‘› 𝑣 = 1, 𝐸1 = β„Žπœ”(1 + 1/2) = 3/2 β„Žπœ”
π‘€β„Žπ‘’π‘› 𝑣 = 2, 𝐸2 = β„Žπœ”(2 + 1/2) = 5/2 β„Žπœ”

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12
Q

Selection rules for IR spectroscopy

A

Gross selection rule – (property of molecule needed to absorb radiation) to interact with infrared radiation a vibration must involve a changing dipole.
Specific selection rule - βˆ†π’— = + 𝒐𝒓 βˆ’ 𝟏

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13
Q

What is the degrees of freedom?

A

Degrees of freedom is the total number of variables used to define the motion of a molecule completely. A molecule consisting of (N) number of atoms has a total of 3N degrees of freedom, corresponding to the Cartesian coordinates of each atom in
the molecule. In a non-linear molecule, 3 of these degrees of freedom are rotational (can rotate around the 3 axis-all atoms
move), 3 are translational and the remainder are fundamental vibrations

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14
Q

How many vibrational moodes are there?

linear and non-linear

A

For non-linear molecules there are 3N-6 Vibrational modes.
For linear molecules there are 3N-5 vibrational modes.
where N is the number of atoms

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15
Q

Describe the anharmonic oscillator.

A

The Morse function/oscillator describes this
curve (empirical, measured not derived).
Putting into Schrodinger’s equations allows
solution to derive allowed energy levels in
anharmonic oscillator. The levels are not evenly spaced.

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16
Q

What are the specific selection rules for the harmonic aqnd anharmonic oscillators?

A

Harmonic oscillator - βˆ†π‘£ = Β± 1
Anharmonic oscillator - βˆ†π‘£ = Β± 1, Β± 2, Β± 3

17
Q

Selection rules for rotational spectroscopy.

A

Gross selection rule:
A molecule must have a permanent dipole to show a β€œpure” rotational spectrum
Pure-excited by microwave radiation
Specific selection rule - Linear rotors βˆ†π½ = Β±1
Symmetric rotors βˆ†π½ = 0, Β±1

18
Q

Formula for roational energy levels.

A

𝐸𝐽 = β„Žπ΅π½ (𝐽 + 1)

19
Q

Explain the population of energy levels of rotational spectroscopy.

A

The position of a peak in the spectrum is determined by the energy of the transition, that is, by the difference between two energy levels in the molecule.
The peak size (intensity) depends on the number of absorption or emission events.

20
Q

Selection rules for Raman spectroscopy.

A

Gross selection Rules
Vibrational Raman : Polarizability must change in the vibration (Change in dipole moment during the vibrtation)
Rotational Raman : Anisotropic (uneven) polarizability in the molecule (has to have a permanent dipole)
Specific selection Rules : Vibrational Raman βˆ†π‘£ = Β±1
Rotational βˆ†π½ = +2 π‘ π‘‘π‘œπ‘˜π‘’π‘  βˆ’ 2 (π‘Žπ‘›π‘‘π‘–π‘ π‘‘π‘œπ‘˜π‘’π‘ )

21
Q

What is the Zeeman effect?

A

In the presence of a strong magnetic field, a spectral line normally at one wavelength splits into two or three components
The amount of splitting corresponds to the strength of the magnetic field.
In a magnetic field split the single electron state into 2