Hydroboration-oxidation follows anti-Markovnikov addition, while oxymercuration-demercuration follows Markovnikov addition.
The question asks to identify the reagents Q and R that convert an alkene into an alcohol. There are two common methods for hydration of alkenes: oxymercuration-demercuration and hydroboration-oxidation. Let's analyze the reaction sequences.
Reaction Sequence 1:
The first step, converting the alkene to an alcohol, is achieved via **oxymercuration-demercuration**. This reaction involves two steps:
1. **Oxymercuration:** The alkene reacts with mercury(II) acetate \(Hg(OAc)_2\) in water. This step involves the electrophilic addition of \(Hg(OAc)^+\) to the double bond, followed by the addition of water to the more substituted carbon.
2. **Demercuration:** The resulting mercurinium ion is then reduced with sodium borohydride \(NaBH_4\) in the presence of a base (\(OH^-\)). This replaces the mercury with a hydrogen atom.
Oxymercuration-demercuration follows Markovnikov's rule, meaning the alcohol group (-OH) adds to the more substituted carbon of the alkene.
Therefore, reagent Q is \(Hg(OAc)_2, NaBH_4/OH^-\)
Reaction Sequence 2:
The second step converts the alkene to an alcohol via **hydroboration-oxidation**. This reaction also involves two steps:
1. **Hydroboration:** The alkene reacts with diborane \(B_2H_6\) (or BH3 THF complex). Boron adds to the double bond in a syn addition manner, with boron adding preferentially to the less substituted carbon due to steric reasons.
2. **Oxidation:** The resulting trialkylborane is then oxidized with hydrogen peroxide \(H_2O_2\) in the presence of a base (\(OH^-\)). This replaces the boron with a hydroxyl group (-OH).
Hydroboration-oxidation is an anti-Markovnikov addition of water. The alcohol group (-OH) adds to the less substituted carbon of the alkene, and it is a syn addition.
Therefore, reagent R is \(B_2H_6, H_2O_2/OH^-\)
Conclusion:
Q and R are respectively: \(Hg(OAc)_2, NaBH_4/OH^-\); \(B_2H_6, H_2O_2/OH^-\)
The reaction sequence involves:
(i) What is a rate determining step?
A beam of light of wavelength \(\lambda\) falls on a metal having work function \(\phi\) placed in a magnetic field \(B\). The most energetic electrons, perpendicular to the field, are bent in circular arcs of radius \(R\). If the experiment is performed for different values of \(\lambda\), then the \(B^2 \, \text{vs} \, \frac{1}{\lambda}\) graph will look like (keeping all other quantities constant).