general Flashcards
1
Q
Ray-Dutt Twist
A
- fac-delta to mer-lambda
- C2v transition state
2
Q
Bailar Twist
A
- fac-delta to fac-lambda
- D3h transition state
3
Q
sigma-hole interactions
A
- intermolecular bonding between electron deficient region of atoms with anisotropic electron density and along covalent bond axis (sigma holes) and electron rich molecules/regions
- halogen bonding, chalcogen bonding, pnictogen bonding, tetrel bonding
- increases in strength down group due to larger sigma holes/higher polarisability/less electronegative
- increases in strength with stronger EWG substituents
- either electrostatic interactions or orbital overlap with sigma*
- identified by short bonding distance
- comparable strength to halogen bonding
- highly directional
4
Q
hydrogen bonding
A
- electrostatic interaction between highly polarised OH/NH/FH and nucleophile/anion/electron rich
- directional
- significantly stronger than normal dipole-dipole forces
5
Q
Fast Exchange NMR
A
- chemical shifts become weighted average
- changes in equilibrium changes the chemical shift
6
Q
Slow Exchange NMR
A
- seperate signals for each
- changes in equilibrium changes intensities of signals
- integration proportional to relative equilibrium concentrations/molar fraction
7
Q
Van’t Hoff Analysis
A
- determines enthalpy/entropy of reaction
- plot lnK against 1/T (determine equilibrium constant at different temperatures)
- easier than calorimetry
-RTlnK = enthalpy - T*entropy lnK = -(enthalpy/RT) + entropy/R
8
Q
Arrhenius Law
A
- determines activation energy (from rate constant)
- plot lnk against 1/T
- determine the rate constant by plotting the integrated rate law
- record rate constant at different temperatures
k = Ae^(-Ea/RT)
9
Q
Eyring Equation
A
- determine activation parameters entropy/enthalpy (i.e. kinetic/thermodynamic stability)
- more general form of Arrhenius equation
10
Q
enantiomeric excess calculation
A
the difference in the relative abundance of the two enantiomers/diastereomers
ee = %R - %S
11
Q
Coalescence Method
A
determines activation energy/rate constant from the coalescence temperature
12
Q
Lineshape analysis
A
- line shape is proportional to rate of exchange due to uncertainty principle
- hence can determine rate constant/activation energy
13
Q
Time resolved NMR
A
- start from out of equilibrium
- measure changes in signals as changes in concentration
- determine rate constant/activation energy
14
Q
How determine activation energy
A
- coalescence method
- lineshape analysis
- time resolved NMR
15
Q
Diffusion NMR principle
A
- The attenuation of the signal as the gradient strength is increased is proportional to the diffusion constant
- faster diffusing species attenuate faster
- by Stejskal-Tanner equation