LAB01 - Background Flashcards

Revise Theory for first lab meeting. Study alongsids decks CH611, CH612. CH622, CH623 (106 cards)

1
Q

What is a complex?

A

A structure composed of a central metal ion\atom (M), surrounded by a group of ligands (L).

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2
Q

What is a ligand?

A

An ion or a molecule that can exist on its own. In coordination chemistry, it bonds to a central metal ion\atom through a coordinative covalent bond.

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3
Q

What is a coordinate compound?

A

A neutral complex or an ionic compound in which at least one of the ions (cation or anion) are a complex (a coordination entity).

e.g [Ni(CO)4], [Co(NH3)6]Cl3

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4
Q

How are coordination entities (complex) related to lewis acid\bases?

A

The metal ion\atom is a lewis acid while the ligands are lewis bases.

Thus complex stability is also affected by HSAB theory.

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5
Q

What is a coordination number?

A

The number of ligands which form the primary coordination sphere.

e.g. [Mn(OH2)6]2+ has C.N=6.

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6
Q

True or false:

Number of ligands is always equal to the number of M-L bonds.

A

False

Polydentate ligands such as EDTA4- are a good counterexample.

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7
Q

Define the term:

Chelate

A

A coordination entity in which
a ligand binds to more than one site and forms a ring that includes the metal atom

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8
Q

The geometry of a complex is determined by the ______ number of the central metal atom.

A

Coordination

Note that there are other determining factors such as period of central metal atom or d electron configuration (as in square planar compounds).

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9
Q

Geometries of coordination entities are mostly ______.

A

Polyhedrons

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10
Q

Coordination compounds can be formed from ________ metal groups in the periodic table of elements, but are mostly formed from ________.

A

any one of the
d-block transition metals

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11
Q

Define the term:

Transition metals

A

Metal elements with valence electrons in d or f orbitals.

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12
Q

Coordination bonds in coordination compounds are formed when ______ orbitals on M overlap with ______ orbitals on L.

A

d or f
free (not involved in other bonds)

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13
Q

True or false:

The crystal field theory provides an accurate description of all interactions within a coordination compound.

A

False

It is a simplified model based on electrostatic interactions between M and L which is used for predictive purposes only.

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14
Q

In a spherical field, all 5 d orbitals are ______ degenerate and ______ equivalent.

A

Energetically degenerate
Spatially equivalent

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15
Q

2 assumptions of crystal field theory:

  1. metal d-orbitals are electrostatically repelled by neutral ligands (as well as negatively charged ones) because they are ________.
  2. Ligands are ________ symmetric and therefore can be modeled as ________.
A
  1. Lewis acids (d-orbitals are repelled by lone pairs on L).
  2. spatially symmetric, negative point charges.
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16
Q

In an octahedral complex, electrons in eg orbitals are more likely to be found ______ the (x, y, z) axes.

A

along

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17
Q

In an octahedral complex, electrons in t2g orbitals are more likely to be found ______ the (x, y, z) axes.

A

between

They are less likely to be found along the (x, y, z) axes.

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18
Q

In an octahedral complex, electrons in eg orbitals are ______ to the negative charges on L than electrons in t2g orbitals and therefore are ______ stable.

A

closer
less stable (higher in energy)

Both orbital sets are electrostatically repelled from L, but eg orbitals are repelled more strongly due to an increased proximity to the lignads.

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19
Q

In an octahedral field, the 5 d orbitals on M are no longer ______.

A

Energetically degenerate

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20
Q

dz2 orbitals are a linear combination of the ______ and ______ orbitals.

A

dz2-x2 and dz2-y2 orbitals

However, the dz2-x2 and dz2-y2 orbitals cannot exist on their own.

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21
Q

Describe splitting of d-orbital in Octahedral field.

A
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22
Q

In an Oh crystal field, the eg orbitals are destabilized.

What is the value of A?

A

6

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23
Q

In an Oh crystal field, the t2g orbitals are stabilized.

What is the value of B?

A

-4

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24
Q

What is the splitting energy of the d-orbitals in an octehedral crystal field?

Size of energy gap between t2g and eg MOs

A

10Dq or Δo

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25
# Explain splitting pattern of d orbitals in Oh ligand field: Why are the eg orbitals 3/5 ΔO above and t2g orbitals 2/5 ΔO below their energy in a spherical field?
* There are 2 eg orbitals and 3 t2g orbitals. * The transition from a spherical field to an Oh one only changes charge distribution, not the total charge so energy is conserved. * From conservation of energy: (2 eg orbitals)*3/5 ΔO + (3 t2g orbitals)*(-2/5 ΔO)=0
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## Footnote Give 2 reasons.
Reason #2: ΔT < Δo due to reduced number of ligands (4 in Td vs 6 in Oh).
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Tetrahedral complexes are always HS, because \_\_\_\_ is smaller than \_\_\_\_. The small value of ΔT is attributed to \_\_\_\_.
ΔT P Greater distance between d-orbitals and ligands. ## Footnote P - Pairing energy
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In a Td crystal field, the \_\_\_\_\_\_ orbitals are closer to the ligands than the \_\_\_\_\_\_ orbitals.
dxy,dyz,dxz (t2 orbitals) dz2,dx2-y2 (e orbitals)
31
In a Td crystal field, the \_\_\_\_\_\_ orbitals are less stable than the \_\_\_\_\_\_ orbitals.
dxy,dyz,dxz (t2 orbitals) dz2,dx2-y2 (e orbitals) ## Footnote Due to increased proximity of e orbitals to ligands.
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Describe d orbital splitting in Td crystal field:
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# What is the value of A? ΔT=A⋅ΔO ## Footnote ΔT - field splitting in Td field ΔO - field splitting in Oh field
4/9
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When P<Δ, the number of unpaired electrons is \_\_\_\_\_\_\_ and a \_\_\_\_\_\_\_-spin complex with a \_\_\_\_\_\_\_ splitting field is formed.
minimal low strong
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When P>Δ, the number of unpaired electrons is \_\_\_\_\_\_\_ and a \_\_\_\_\_\_\_-spin complex with a \_\_\_\_\_\_\_ splitting field is formed.
maximal high weak
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In a diamagnetic material, all electrons are \_\_\_\_. A diamagnetic material is \_\_\_\_ by an external magnetic field.
Paired Slightly repelled
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A paramagnetic material has \_\_\_\_. Paramagnetic materials are \_\_\_\_ an external magnetic field.
Unpaired electrons Drawn toward
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3 factors which determine field strength in an Octahedral field?
1. Oxidation State of M ion - a greater oxidation state leads to stronger interaction with ligands and stronger field. 2. Size of M ion - a larger radii leads to stronger interaction with ligands and stronger field (4d and 5d metals always form a strong-field, low-spin compound). 3. Strength of ligand - ligands which appear higher up in the spectrochemical series form stronger fields.
39
Ligand field theory relies on \_\_\_\_\_\_\_\_ theory to account for the electronic structure of coordination compounds. This theory is more accurate since it adresses the interaction between \_\_\_\_\_\_\_\_ orbitals and \_\_\_\_\_\_\_\_ orbitals.
Molecular Orbital Metal Ligand
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According to ligand field theory, "split d-orbitals" are molecular orbitals formed by overlap of \_\_\_\_\_\_\_\_ with \_\_\_\_\_\_\_\_ that can form \_\_\_\_\_\_\_\_ with them.
According to ligand field theory, "split d-orbitals" are molecular orbitals formed by overlap of **s, p and d orbitals (of eg symmetry)** with **linear combinations of ligand orbitals** that can form **sigma bonds** with them.
41
According to MO theory, each overlap between a metal and a ligand orbital will form a \_\_\_\_\_\_\_\_ and an \_\_\_\_\_\_\_\_ molecular orbital. An orbital that does not overlap with any other orbital will form a \_\_\_\_\_\_\_\_ molecular orbital.
bonding antibonding nonbonding ## Footnote Note: the frontier orbitals (Egap=Δ) obtained by MO (ligand field) theory are the same as those obtained through crystal field theory.
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Unlike in the crystal field theory, eg orbitals in the ligand field theory are a \_\_\_\_\_\_\_\_ of \_\_\_\_\_\_\_\_ orbitals and \_\_\_\_\_\_\_\_ orbitals.
a combination metal ligand ## Footnote Because they are molecular orbitals, not pure d-metal orbitals as in crystal field theory.
44
According to the ligand-field theory, d-orbitals of a \_\_\_\_\_\_\_\_ symmetry cannot overlap with any of the ligands in an Oh field. Therefore, they form \_\_\_\_\_\_\_\_ molecular orbitals when ineteracting with Oh field ligands. ## Footnote First gap: Mulliken name for a representation of a symmetry point group.
t2g nonbonding
45
π bonds are formed above and below the \_\_\_\_\_\_, in a plane \_\_\_\_\_\_\_\_ to the bond direction.
M-L σ bond running parallel
46
In an octahedral complex, π bonds are formed between \_\_\_\_\_\_\_\_ orbitals on M and ligand \_\_\_\_\_\_\_\_ or \_\_\_\_\_\_\_\_ ligand \_\_\_\_\_\_\_\_ orbitals in the M-L bond plane.
In an octahedral complex, π bonds are formed between **nonbonding t2g** orbitals on M and ligand **π orbitals** (such as π*<\sup>orbital in CO) or **unhybridized** ligand **p** orbitals in the M-L bond plane (such as the y orbitals in RO-<\sup> ligands).
47
# True or false: π bonds between M and L can be formed without an existing M-L σ bond.
False ## Footnote They are formed in addition to an existing M-L σ bond.
48
**Mixing ligand** π **charater (**π-**donor) into the t2g set of orbitals in an Oh ligand field results in the t2g set becoming more \_\_\_\_\_\_\_\_\_.** ***Bonding or Antibonding***
**Antibonding** (Ligand π orbitals are lower in energy than the t2g set and therefore any mixing results in HOMO frontier orbitals being of antibonding character)
49
**Mixing ligand** π **charater (**π-**acceptor) into the t2g set of orbitals in an Oh ligand field results in the t2g set becoming more \_\_\_\_\_\_\_\_\_.** ***Bonding or Antibonding***
**Bonding** (Ligand π* orbitals are higher in energy than the t2g set and therefore any mixing results in HOMO frontier orbitals being of bonding character)
50
**π-Donors\_\_\_\_\_∆oh** ***Increase or Decrease***
**Decrease**
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**π-Acceptors\_\_\_\_\_∆oh** ***Increases or Decrease***
**Increase** ## Footnote ∆oh (and complex stability) increases with the ligand's tendancy to accept electrons to it's empty orbitals.
52
When π acceptor ligands interact with t2g orbitals of the metal atom, the energy of the resulting (t2g + π\*) orbitals is \_\_\_\_\_\_\_\_ than the original t2g orbitals and the energy of the resulting (t2g + π\*)\* orbitals is \_\_\_\_\_\_\_\_ than the eg* orbitals formed by the σ bond.
lower higher ## Footnote The HOMO orbital (populated by d-metal atom electrons) is lower in energy and therefore stabilized.
53
When π **donor** ligands interact with t2g orbitals of the metal atom, the energy of the resulting (t2g + π)\* orbitals is \_\_\_\_\_\_\_\_ than the original t2g orbitals and the energy of the resulting (t2g + π) orbitals is \_\_\_\_\_\_\_\_ than the original t2g orbitals.
higher lower ## Footnote The HOMO orbital (populated by d-metal atom electrons) is an antibonding orbital. It is higher in energy and therefore Δ shrinks.
54
When bonding with π acceptor ligands, electrons are donated from the \_\_\_\_\_\_\_\_ to the \_\_\_\_\_\_\_\_. This effect is called \_\_\_\_\_\_\_\_ .
metal atom empty orbitals on the ligand back bonding
55
An M-L bond formed with a π acceptor ligand is \_\_\_\_\_\_\_\_.
Synergetic ## Footnote In a M-L bond with a pi- acceptor, electrons are donated from M to L. The bond is synergetic because it is formed in addition to a sigma bond, where electrons are donated from L to M.
56
When π **donor** ligands interact with t2g orbitals of the metal atom, the resulting (t2g + π) orbitals are filled with \_\_\_\_\_\_\_\_ electrons, whereas the resulting (t2g + π)\* orbitals are filled with \_\_\_\_\_\_\_\_ electrons. Therefore, the HOMO orbitals are of \_\_\_\_\_\_\_\_ character. | Last gap: bonding\antibonding
Ligand Metal Antibonding
57
Wavelengths of visible spectrum?
400 < λ < 800nm
58
Given a coordination entity with field-splitting of ΔO, what is the frequency of light absorbed by this entity?
ν=ΔO/h ## Footnote h - Planck's constant
59
From the wavelength of an absorption band on a spectrum of a given complex, we can deduce the magnitude of \_\_\_\_\_\_ for that complex.
ΔO<\sub>
60
Relation between c, ν and λ?
ν=c/λ
61
If a d orbital of a given complex is populated by more than 1 electron, its absorption spectrum will display \_\_\_\_\_\_ absorption bands.
multiple ## Footnote Number of bands will depend on the number of d electrons and complex symmetry, factors which affect term energies in complex.
62
ΔO for complexes with double-valence ions of 3d metals (like Cu2+)? | In cm-1
7500-12000 cm-1
63
ΔO for complexes with triple-valence ions of 3d metals (such as Fe3+)? | In cm-1
14000-25000 cm-1
64
For analogous complexes of d-block metals from the same group with the same ion charge (2+, 3+), ΔO increases by \_\_\_\_\_ with the increase in \_\_\_\_\_ of the metallic element.
30-50% period ## Footnote e.g. ΔO increases by 30-50% when Co(III) is replaced by Rh(III) (3d atom replaced by 4d atom) and again by 30-50% when Rh(III) is replaced by Ir(III).
65
For analogous complexes (same M and L, same oxidation state on M), Δ will \_\_\_\_ by \_\_\_\_% when complex geometry changes from octahedral to tetrahedral.
decrease 40-50% ## Footnote ΔT will be 50%-60% of ΔO in analogous complex.
66
## Footnote **Electronic transitions between states with different spin multiplicities.**
**Spin F****orbidden**
67
## Footnote **In Oh and D4h , all d orbitals are gerade and so too are the states arising from their d configurations. Thus, their electronic transitions between them are\_\_\_\_\_\_\_\_.**
**Laporte Forbidden​**
68
## Footnote **If a system is centrosymmetric, electronic transitions between states with the same inversion symmetry (g --\> g, u --\> u) are forbidden, but transitions between states of different inversion symmetry** **(g --\> u, u --\>g) are allowed.**
**Laporte's Rule​**
69
Intensity (ϵ) for spin-allowed and Laporte allowed transitions?
104 < ϵ < 105
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Intensity (ϵ) for spin-forbidden and Laporte forbidden transitions?
10-3 < ϵ < 1
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The color corresponding to the wavelength absorbed by an object is the \_\_\_\_\_\_ color to the color of the object.
complementary
82
Definition for T (transmittance) of light through substance?
T=It/I0 ## Footnote It - Intensity of transmitted light I0 - Intensity of absorbed light
83
The 3 factors which affect transmittance of light (T) through a medium material are?
1. Length of path travelled by light through the medium. 2. Density of matter in medium (or concentration of liquid solution). 3. Molar absorption coefficient (ϵ) - depends on type of material which makes up the medium and wavelength.
84
What is the meaning of Absorption (A)?
A is the probability of a photon being absorbed by a colliding molecule.
85
Relation between absorbance (A) and transmittance (T)?
A=-log(T)
86
What is the Beer-lambert law for absorbance?
A=ϵcl ## Footnote ϵ - molar absorption coefficient c - concentration of solution l - length of optical path through medium
87
Conditions for Beer-lambert law?
Light is passed through dilute, transluscent solutions.
88
To determine solution concentration using spectroscopic methods, one must first create a \_\_\_\_\_\_\_\_ at the wavelength of \_\_\_\_\_\_\_\_ for this specific solution.
calibration curve maximum absorption
89
# Method of measuring multiple wavelengths using a UV-Vis spectrometer: Light is first passed through \_\_\_\_\_\_\_\_ and then through an \_\_\_\_\_\_\_\_ to the \_\_\_\_\_\_\_\_ and then to the sensor.
the sample entrance slit dispersion device
90
# Method of measuring a single wavelength using a UV-Vis spectrometer: Light is first passed through an \_\_\_\_\_\_\_\_ to the \_\_\_\_\_\_\_\_ and then through an \_\_\_\_\_\_\_\_ to the \_\_\_\_\_\_\_\_ and then to the detector.
entrance slit dispersion device exit slit sample
91
Absorption in the vis spectrum is measured using \_\_\_\_\_\_\_\_ or \_\_\_\_\_\_\_\_ cuvettes, while absorption in the UV spectrum is measured using \_\_\_\_\_\_\_\_ cuvettes.
plastic or glass quartz
92
Before conducting any other measurements using a UV-Vis spectrometer, one must first measure the absorption of a \_\_\_\_\_\_\_\_ solution.
blank
93
What is a blank solution?
A solution containing only the matrix, without the compounds we wish to measure.
94
Much like alkali metals, Cu valence electrons have a ns1 configuration. However, its first ionization energy is higher, while its second and third energies are lower than that of alkali metals. Explain why?
The electron configuration of Cu is [Ar]3d104s1. The electron configuration for the alkali metal K is [Ar]4s1. A full 3d shell is not equivalent to the noble gas configuration obtained when alkali metals loose an electron.
95
The oxidation states of Cu in common compounds are?
Cu+, Cu2+, Cu3+
96
Coordination compounds of Cu+ are usually colorless and \_\_\_\_\_\_\_\_ while coordination compounds of Cu2+ are usually \_\_\_\_\_\_\_\_. | Paramagnetic\Diamagnetic
Diamagnetic (full 3d shell) Paramagnetic (1 electron missing from 3d shell) ## Footnote The electron configuration of Cu is [Ar]3d104s1
97
Cu2+ compounds with amine ligands usually have a \_\_\_\_\_\_\_\_ color.
blue
98
## Footnote Note: Jahn-Teller effect can also occur, albeit to a **lesser degree**, because of non-uniform electron configurations in degenerated nonbonding orbitals (e.g a high-spin d7 configuration in an octahedral field).
99
Explain the Jahn-Teller Effect.
If the ground electronic configuration of a nonlinear complex (Td or Oh) is orbitally degenerate, and asymmetrically filled, then the complex distorts so as to remove the degeneracy and achieve a lower energy.
100
Manifestation of Jahn-Teller effect in Octahedral complexes?
In an Oh complex, this effect manifests as a tetragonal distortion (elongation\compression along mutually perpendicular axes).
101
compared to \_\_\_\_\_\_\_\_, \_\_\_\_\_\_\_\_ is a more common form of tetragonal distortion since \_\_\_\_ instead of \_\_\_\_ bonds are weakened.
Equatorial Elongation Axial Elongation 2 4
102
Cu2+ spectrae are characterized by a single \_\_\_\_\_\_\_\_-shaped absorption band. The reason for this is \_\_\_\_\_\_\_\_.
assymetrically the Jahn-Teller effect ## Footnote When orbital degeneracies are removed as a result of the JT effect, additional t2g->eg transitions become available. These correspond to absorption frequencies which are close enough to form a single, assymetrical absorption band.
103
Most Cu2+ salts dissolve easily in \_\_\_\_\_\_\_\_, creating \_\_\_\_\_\_\_\_ compounds.
Water, Hydrated ([Cu(OH2)]2+)
104
The number of H2O ligands in a hydrated compound which are substituted by other ligands depends on \_\_\_\_\_\_\_\_ of the other ligands in the solutions.
the amount
105
[Cu(NH3 )5 (H2O)]2+ compounds can be formed in an aqueous solution, but [Cu(NH3 )6 ]2+ can only be formed in liquid ammonia. Why?
[Cu(NH3 )5 (H2O)]2+ is geometrically assymetrical and therefore has less energetic degeneracy in its split d-orbitals than the perfectly symmetrical [Cu(NH3 )6 ]2+. The removal of energetic degeneracy is preferred since it allows additional stabillization (as in the JT effect). ## Footnote Same goes for a substitution reaction of a hydrated Cu(II) atom with (en) ligands.
106
Separation process of Cu(II) compounds from aqueous solutions?
Add ligands which create neutral coordination entities with a low to negligent solubility in H2O. Extract sediment from aqueous solution using an organic solvent.