6.2 Nucleophilic Substitution: SN1, SN2 and Stereochemistry
A nucleophile pushes out the halide ion. It can do it in one step, from the back, turning the molecule inside out (SN2), or wait for the halide to leave first and attack a flat carbocation from either side (SN1). Rate laws tell the two apart, and chirality shows what each does to the shape of the molecule.
Many anticancer drugs of the "nitrogen mustard" family carry a $\mathrm{{-}CH_{2}CH_{2}Cl}$ arm. Inside a cell, a nitrogen atom of DNA attacks the carbon next to the chlorine, chloride ion leaves, and the drug becomes chemically bolted to the DNA of a fast-dividing tumour cell, which can no longer copy itself. The same kind of reaction, an electron-rich atom replacing a halogen, is used by chemists every day to turn alkyl halides into alcohols, ethers, amines and nitriles. It is the most important reaction of haloalkanes.
In the 1930s Edward Hughes and Christopher Ingold measured the rates of such reactions and found a puzzle. The rate of reaction of bromomethane with hydroxide ion doubles when either concentration is doubled, but the rate of reaction of 2-bromo-2-methylpropane does not depend on the hydroxide concentration at all. Two different mechanisms are at work. In this section we use the rate laws of Chapter 3 to tell them apart, and then see that they also leave different fingerprints on the three-dimensional shape of the product, a subject called stereochemistry.
Nucleophilic Substitution
In a nucleophilic substitution reaction a nucleophile (an electron-pair donor, $\mathrm{Nu^{-}}$ or a neutral molecule with a lone pair) replaces the halogen of a haloalkane, which leaves as a halide ion, the leaving group:
$$\mathrm{Nu^{-}+\overset{\delta+}{R}{-}\overset{\delta-}{X}\rightarrow R{-}Nu+X^{-}}$$The nucleophile attacks the partially positive carbon of the polar C–X bond. The reaction goes well when the new bond is stronger than the old one and the leaving group is a weak base that is stable on its own ($\mathrm{I^{-}}$, $\mathrm{Br^{-}}$, $\mathrm{Cl^{-}}$).
| Reagent | Nucleophile | Product | Class of product |
|---|---|---|---|
| $\mathrm{NaOH}$ or $\mathrm{KOH}$ (aq) | $\mathrm{HO^{-}}$ | $\mathrm{ROH}$ | alcohol |
| $\mathrm{H_{2}O}$ | $\mathrm{H_{2}O}$ | $\mathrm{ROH}$ | alcohol |
| $\mathrm{NaOR'}$ | $\mathrm{R'O^{-}}$ | $\mathrm{ROR'}$ | ether |
| $\mathrm{NaI}$ | $\mathrm{I^{-}}$ | $\mathrm{RI}$ | alkyl iodide |
| $\mathrm{NH_{3}}$ | $\mathrm{NH_{3}}$ | $\mathrm{RNH_{2}}$ | primary amine |
| $\mathrm{KCN}$ | $\mathrm{{}^{-}C{\equiv}N}$ (via C) | $\mathrm{RCN}$ | nitrile (alkyl cyanide) |
| $\mathrm{AgCN}$ | $\mathrm{Ag{-}C{\equiv}N{:}}$ (via N) | $\mathrm{RNC}$ | isocyanide (isonitrile) |
| $\mathrm{KNO_{2}}$ | $\mathrm{O{=}N{-}O^{-}}$ (via O) | $\mathrm{R{-}O{-}N{=}O}$ | alkyl nitrite |
| $\mathrm{AgNO_{2}}$ | $\mathrm{Ag{-}O{-}N{=}O}$ (via N) | $\mathrm{R{-}NO_{2}}$ | nitroalkane |
| $\mathrm{R'COOAg}$ | $\mathrm{R'COO^{-}}$ | $\mathrm{R'COOR}$ | ester |
| $\mathrm{LiAlH_{4}}$ | $\mathrm{H^{-}}$ | $\mathrm{RH}$ | alkane |
With excess ammonia the main product is the primary amine; with excess haloalkane the amine reacts further to secondary and tertiary amines and a quaternary ammonium salt (Chapter 9). Reaction with cyanide adds one carbon to the chain, a useful way of lengthening it.
An ambident nucleophile has two different atoms that can donate an electron pair. Cyanide can attack through C or N ($\mathrm{{}^{-}C{\equiv}N{:}\leftrightarrow{:}C{=}N^{-}}$); nitrite can attack through O or N.
Which atom attacks? $\mathrm{KCN}$ is ionic and gives free cyanide ions; the carbon end attacks, because a $\mathrm{C{-}C}$ bond is more stable than a $\mathrm{C{-}N}$ bond, giving the nitrile. $\mathrm{AgCN}$ is mainly covalent: carbon is tied up in the $\mathrm{Ag{-}C}$ bond and only the nitrogen lone pair is free, giving the isocyanide. In the same way $\mathrm{KNO_{2}}$ gives alkyl nitrites $\mathrm{R{-}O{-}N{=}O}$ and $\mathrm{AgNO_{2}}$ gives nitroalkanes $\mathrm{R{-}NO_{2}}$.
The SN2 Mechanism: One Step, from the Back
For chloromethane and hydroxide ion, $\mathrm{CH_{3}Cl+OH^{-}\rightarrow CH_{3}OH+Cl^{-}}$, experiment gives
$$\text{rate}=k[\mathrm{CH_{3}Cl}][\mathrm{OH^{-}}],$$first order in each reactant and second order overall (Section 3.1). The simplest mechanism that fits is a single elementary step in which both species collide: a bimolecular step, molecularity 2.
SN2 means substitution, nucleophilic, bimolecular. It is a one-step (concerted) reaction:
- The nucleophile attacks the carbon from the side opposite to the leaving group (backside attack, at $180^{\circ}$ to the C–X bond), where the $\sigma^{*}$ orbital of C–X is exposed and the electron-rich halogen does not repel it.
- The new C–Nu bond forms as the C–X bond breaks. Halfway, at the transition state, the carbon is partly bonded to both; the three other groups lie in one plane, like a flattened umbrella. There is no intermediate.
- The three groups then flip over to the other side, like an umbrella turning inside out in the wind. The product has the inverted configuration: this is called Walden inversion.
- Rate $=k[\mathrm{RX}][\mathrm{Nu^{-}}]$: second order.
Substrate. The nucleophile must reach the back of the carbon. Each alkyl group on that carbon blocks the way (steric hindrance) and crowds the five-coordinate transition state, so
$$\mathrm{CH_{3}X\gt1^{\circ}\gt2^{\circ}\gg3^{\circ}}\qquad(\text{tertiary halides practically do not react by SN2}).$$Leaving group (for both SN1 and SN2). The weaker the C–X bond and the more stable the halide ion, the faster the reaction: $\mathrm{R{-}I\gt R{-}Br\gt R{-}Cl\gg R{-}F}$.
Nucleophile. A strong nucleophile at high concentration favours SN2: $\mathrm{HO^{-}}$, $\mathrm{RO^{-}}$, $\mathrm{CN^{-}}$, $\mathrm{I^{-}}$ react much faster than neutral $\mathrm{H_{2}O}$.
The SN1 Mechanism: a Carbocation in Between
2-Bromo-2-methylpropane reacts with water or hydroxide ion in aqueous solvents, $\mathrm{(CH_{3})_{3}CBr+OH^{-}\rightarrow(CH_{3})_{3}COH+Br^{-}}$, but now
$$\text{rate}=k[\mathrm{(CH_{3})_{3}CBr}],$$first order, and independent of $[\mathrm{OH^{-}}]$. The nucleophile cannot be involved in the slow step. The reaction must go in two steps, the first of which, the rate-determining step (Section 3.1), involves only the haloalkane.
SN1 means substitution, nucleophilic, unimolecular.
$$\textbf{Step 1 (slow): }\ \mathrm{(CH_{3})_{3}C{-}Br\rightarrow(CH_{3})_{3}C^{+}+Br^{-}}$$ $$\textbf{Step 2 (fast): }\ \mathrm{(CH_{3})_{3}C^{+}+OH^{-}\rightarrow(CH_{3})_{3}C{-}OH}$$- Step 1, the heterolysis of the C–X bond to a carbocation and a halide ion, is slow and decides the rate: $\text{rate}=k[\mathrm{RX}]$.
- The carbocation is an intermediate: $sp^{2}$, trigonal planar, with an empty $p$ orbital above and below the plane. In step 2 the nucleophile can attack either lobe of that orbital, that is, either face.
- SN1 reactions are favoured by polar protic solvents (water, alcohols, methanoic acid), which surround and stabilise the ions formed in step 1, and by weak or dilute nucleophiles; water or the alcohol solvent itself often acts as the nucleophile (solvolysis).
The rate depends on how easily the carbocation forms, that is, on its stability. Alkyl groups stabilise a carbocation by their $+I$ effect and by hyperconjugation (Class 11 Chemistry, Organic Chemistry — Some Basic Principles and Techniques), so
$$\mathrm{3^{\circ}\gt2^{\circ}\gt1^{\circ}\gt CH_{3}X}\qquad(\text{the reverse of the SN2 order}).$$Allylic and benzylic halides react very readily by SN1, because their carbocations are stabilised by resonance: the positive charge is spread over two carbons in the allyl cation, $\mathrm{CH_{2}{=}CH{-}\overset{+}{C}H_{2}\leftrightarrow\overset{+}{C}H_{2}{-}CH{=}CH_{2}}$, and over three ring carbons as well as the $\mathrm{CH_{2}}$ in the benzyl cation $\mathrm{C_{6}H_{5}\overset{+}{C}H_{2}}$. Each extra phenyl group on the cationic carbon adds more resonance: $\mathrm{(C_{6}H_{5})_{3}C^{+}\gt(C_{6}H_{5})_{2}CH^{+}\gt C_{6}H_{5}CH_{2}^{+}}$. (Primary allylic and benzylic halides also react fast by SN2.)
The leaving-group order is the same as for SN2: $\mathrm{R{-}I\gt R{-}Br\gt R{-}Cl\gg R{-}F}$.
| Factor | favours SN2 | favours SN1 |
|---|---|---|
| substrate | $\mathrm{CH_{3}X}$, 1° (also 2°) | 3°, allylic, benzylic (also 2°) |
| nucleophile | strong, concentrated ($\mathrm{HO^{-}}$, $\mathrm{RO^{-}}$, $\mathrm{CN^{-}}$, $\mathrm{I^{-}}$) | weak or dilute ($\mathrm{H_{2}O}$, $\mathrm{ROH}$) |
| solvent | less polar or aprotic (acetone) | polar protic (water, alcohols) |
| rate law | $k[\mathrm{RX}][\mathrm{Nu^{-}}]$ | $k[\mathrm{RX}]$ |
| stereochemistry | inversion | racemisation (mostly) |
Look at the substrate first: methyl and primary halides go SN2, tertiary halides go SN1; secondary halides can go either way, and the nucleophile and solvent decide.
Stereochemistry: Chirality, Enantiomers and Optical Activity
Ordinary light vibrates in every plane containing its direction of travel. After passing through a polarising filter (a Polaroid sheet or a Nicol prism) it vibrates in one plane only: it is plane-polarised light. Some substances, in solution or as pure liquids, rotate that plane as the light passes through them. They are optically active. The angle of rotation is measured in a polarimeter. A substance that rotates the plane clockwise (as seen by an observer looking towards the light) is dextrorotatory, written $d$ or $(+)$; one that rotates it anticlockwise is laevorotatory, $l$ or $(-)$.
An object (or molecule) is chiral (Greek cheir, hand) if it cannot be superimposed on its mirror image, as a left hand cannot be fitted exactly onto a right hand. An object that can be superimposed on its mirror image is achiral.
The commonest cause of chirality is a carbon atom bonded to four different groups, called an asymmetric carbon or stereocentre (often marked with an asterisk, $\mathrm{C^{*}}$). In 2-bromobutane, $\mathrm{CH_{3}{-}\overset{*}{C}HBr{-}CH_{2}CH_{3}}$, C2 carries $\mathrm{H}$, $\mathrm{Br}$, $\mathrm{CH_{3}}$ and $\mathrm{C_{2}H_{5}}$. If any two groups on a carbon are the same, as in 2-bromopropane, the molecule has a plane of symmetry and is achiral.
- Enantiomers are stereoisomers that are non-superimposable mirror images of each other. They have identical melting points, boiling points, densities, solubilities and reactions with achiral reagents, but rotate plane-polarised light by equal angles in opposite directions. They can differ greatly in their effects in the body, whose receptors and enzymes are themselves chiral.
- A racemic mixture (racemate) contains equal amounts of two enantiomers. The rotations cancel, so it is optically inactive; it is written $(\pm)$ or $dl$, e.g. $(\pm)$-butan-2-ol.
- Racemisation is the conversion of one enantiomer into a racemic mixture.
If a sample contains a fraction $f$ of the $(+)$ enantiomer and $1-f$ of the $(-)$, its observed rotation is $\alpha=(2f-1)\,\alpha_{\text{pure}}$, where $\alpha_{\text{pure}}$ is the rotation of the pure $(+)$ enantiomer measured under the same conditions.
The spatial arrangement of the groups around a stereocentre is its configuration. When a reaction at a stereocentre gives a product whose groups keep the same relative arrangement, the reaction proceeds with retention of configuration; when the arrangement becomes the mirror-image one, with inversion of configuration.
- SN2: backside attack always gives inversion. An optically active haloalkane gives a single enantiomer of the product, of inverted configuration.
- SN1: the planar carbocation is attacked equally from both faces, so an optically active haloalkane gives a racemic (or nearly racemic) product: half retention, half inversion. In practice the departing halide ion briefly shields one face, so slightly more inversion than retention is often found (partial racemisation).
- The sign of rotation is not a guide to configuration: the product is a different compound, and inversion of configuration may leave the sign of rotation unchanged or change it.
1. Reversed reactivity orders. SN2: $\mathrm{CH_{3}\gt1^{\circ}\gt2^{\circ}\gt3^{\circ}}$ (steric). SN1: $\mathrm{3^{\circ}\gt2^{\circ}\gt1^{\circ}\gt CH_{3}}$ (carbocation stability). Learn the reason, and the order follows.
2. "Unimolecular" does not mean only one molecule reacts. The 1 in SN1 refers to the molecularity of the slow step; the nucleophile still takes part, but only in the fast second step.
3. $d/l$ and $(+)/(-)$ describe rotation, not shape. They are measured, not predicted from a drawing.
4. Every SN2 is an inversion, but you only see it when the carbon attacked is a stereocentre.
5. KCN vs AgCN. KCN gives nitriles R–CN (via C); AgCN gives isocyanides R–NC (via N). Likewise $\mathrm{KNO_{2}}$ gives nitrites R–ONO and $\mathrm{AgNO_{2}}$ nitroalkanes R–NO₂.
In JEE Main and NEET 2026 (stereoisomerism and its nomenclature); not in the CBSE syllabus, and JEE Advanced explicitly excludes R,S configurations.
The Cahn–Ingold–Prelog rules label a stereocentre. Rank the four groups by the atomic number of the atom directly attached (higher first; if tied, compare the next atoms out). Point the lowest-ranked group away from you. If the path $1\rightarrow2\rightarrow3$ runs clockwise the centre is R (rectus); anticlockwise, S (sinister). For 2-bromobutane: $\mathrm{Br\gt C_{2}H_{5}\gt CH_{3}\gt H}$. In SN2 hydrolysis $\mathrm{OH}$ takes the place of Br and is also the top-ranked group, so the geometric inversion turns (R)-2-bromobutane into (S)-butan-2-ol. R/S describes the arrangement in space and has no fixed connection with the sign of rotation, which can only be measured.
Exercises
- 1 Write the product formed when bromoethane reacts with: (a) aqueous $\mathrm{NaOH}$; (b) sodium methoxide; (c) $\mathrm{KCN}$; (d) $\mathrm{AgCN}$; (e) $\mathrm{KNO_{2}}$; (f) $\mathrm{AgNO_{2}}$; (g) silver ethanoate; (h) $\mathrm{LiAlH_{4}}$. Name each product.
- 2 Explain why $\mathrm{KCN}$ gives mainly nitriles but $\mathrm{AgCN}$ gives mainly isocyanides with haloalkanes.
- 3 How would you prepare propan-1-amine from 1-bromopropane? Why is a large excess of ammonia used?
- 4 Write the equation for 2-bromopropane with sodium iodide in acetone, and name the product.
- 5 What is an ambident nucleophile? Name the two donor atoms of the nitrite ion and the product type each gives.
- 6 Bromomethane reacts much faster with $\mathrm{OH^{-}}$ than with water, although both give methanol. Why?
- 1 Write the rate law for $\mathrm{CH_{3}Cl+OH^{-}\rightarrow CH_{3}OH+Cl^{-}}$ and state its order and molecularity. What happens to the rate if $[\mathrm{OH^{-}}]$ is doubled?
- 2 The hydrolysis of 2-chloro-2-methylpropane follows $\text{rate}=k[\mathrm{(CH_{3})_{3}CCl}]$. By what factor does the rate change if (a) $[\mathrm{OH^{-}}]$ is tripled; (b) $[\mathrm{(CH_{3})_{3}CCl}]$ is tripled?
- 3 An SN2 reaction has $k=2.0\times10^{-3}\ \mathrm{L\,mol^{-1}\,s^{-1}}$. Find the rate when $[\mathrm{RX}]=0.040$ and $[\mathrm{Nu^{-}}]=0.050\ \mathrm{mol\,L^{-1}}$.
- 4 An SN1 hydrolysis has $k=1.2\times10^{-4}\ \mathrm{s^{-1}}$. Find the half-life of the haloalkane, and the fraction left after $3$ half-lives.
- 5 Sketch and label the energy profiles of an SN2 and an SN1 reaction. How many transition states and intermediates does each have, and which step of SN1 is rate-determining?
- 6 Why do tertiary halides not react by SN2, and why do primary halides (other than allylic and benzylic ones) not react by SN1?
- 7 Why does an SN1 reaction go faster in water than in a non-polar solvent?
- 8 For $\mathrm{RX+OH^{-}}$: with $[\mathrm{RX}]=0.10$, $[\mathrm{OH^{-}}]=0.10$ the initial rate is $2.0\times10^{-5}$; with $[\mathrm{RX}]=0.20$, $[\mathrm{OH^{-}}]=0.10$ it is $4.0\times10^{-5}$; with $[\mathrm{RX}]=0.10$, $[\mathrm{OH^{-}}]=0.20$ it is $2.0\times10^{-5}\ \mathrm{mol\,L^{-1}\,s^{-1}}$. Find the rate law and $k$, and say which mechanism is operating.
- 1 Arrange 1-bromopentane, 2-bromopentane and 2-bromo-2-methylbutane in order of increasing SN2 reactivity.
- 2 Arrange the same three compounds in order of increasing SN1 reactivity.
- 3 Which reacts faster with $\mathrm{NaOH}$, 1-chlorobutane or 1-iodobutane? Why?
- 4 Arrange $\mathrm{C_{6}H_{5}CH_{2}Br}$, $\mathrm{C_{6}H_{5}CH(CH_{3})Br}$ and $\mathrm{C_{6}H_{5}C(CH_{3})_{2}Br}$ in order of increasing SN1 reactivity.
- 5 In each pair, which reacts faster by SN1? (a) $\mathrm{(CH_{3})_{3}CCl}$ or $\mathrm{(CH_{3})_{3}CBr}$; (b) $\mathrm{CH_{2}{=}CHCH_{2}Cl}$ or $\mathrm{CH_{3}CH_{2}CH_{2}Cl}$.
- 6 Which reacts faster by SN2 with $\mathrm{I^{-}}$ in acetone: 1-chlorobutane or 2-chlorobutane?
- 7 Predict the main mechanism: (a) bromoethane with concentrated aqueous $\mathrm{NaOH}$; (b) 2-bromo-2-methylpropane warmed in aqueous ethanol; (c) iodomethane with $\mathrm{NaCN}$ in acetone.
- 1 Define: chiral molecule, enantiomers, racemic mixture. Why is a racemic mixture optically inactive?
- 2 Mark the stereocentres (if any) in: (a) 2-chlorobutane; (b) 1-chloro-2-methylpropane; (c) 3-chloro-3-methylhexane; (d) 2,3-dichlorobutane; (e) 1,2-dichloropropane.
- 3 How many of the structural isomers of $\mathrm{C_{4}H_{9}Cl}$ are chiral?
- 4 Name the chiral structural isomers of $\mathrm{C_{5}H_{11}Cl}$.
- 5 A pure enantiomer of a compound gives a rotation of $+40.0^{\circ}$ in a polarimeter. A sample of the same compound, measured in the same way, gives $+10.0^{\circ}$. Find the percentage of each enantiomer.
- 6 Optically active 2-bromobutane slowly loses its optical activity when it is kept dissolved in acetone with sodium bromide. Explain.
- 7 Distinguish between retention and inversion of configuration, and state which of SN1 and SN2 gives each.
- 8 Why is the alcohol obtained by hydrolysis of 2-bromo-2-methylbutane optically inactive, whatever the mechanism?
E1. Board · 3 marks Describe the SN2 mechanism for the reaction of chloromethane with hydroxide ion. Why does it lead to inversion of configuration, and why is it called bimolecular?
E2. NEET Which of the following reacts fastest by the SN1 mechanism? (A) $\mathrm{CH_{3}CH_{2}Br}$ (B) $\mathrm{(CH_{3})_{2}CHBr}$ (C) $\mathrm{(C_{6}H_{5})_{2}CHBr}$ (D) $\mathrm{C_{6}H_{5}CH_{2}Br}$
E3. JEE Main 1-Bromopropane is heated separately with (i) alcoholic $\mathrm{KCN}$ and (ii) $\mathrm{AgCN}$. The major organic products are, respectively: (A) $\mathrm{C_{3}H_{7}CN}$, $\mathrm{C_{3}H_{7}NC}$ (B) $\mathrm{C_{3}H_{7}NC}$, $\mathrm{C_{3}H_{7}CN}$ (C) $\mathrm{C_{3}H_{7}CN}$ in both (D) $\mathrm{C_{3}H_{7}OH}$ in both
E4. JEE Main Numerical value. The number of stereocentres in 3-bromo-2-chloro-4-methylhexane is ______.
E5. JEE Advanced One or more correct. An optically pure sample of 2-bromobutane is treated with a high concentration of $\mathrm{NaOH}$ in aqueous acetone, and the reaction follows second-order kinetics. Which statements are correct? (A) Doubling $[\mathrm{OH^{-}}]$ doubles the initial rate. (B) The butan-2-ol formed has the inverted configuration. (C) The butan-2-ol formed is racemic. (D) The reaction passes through a planar carbocation intermediate.
E6. Board · Case study A student follows two hydrolyses at $298\ \mathrm{K}$. For bromoethane, doubling either $[\mathrm{C_{2}H_{5}Br}]$ or $[\mathrm{OH^{-}}]$ doubles the initial rate. For 2-bromo-2-methylpropane, doubling $[\mathrm{(CH_{3})_{3}CBr}]$ doubles the rate, but doubling $[\mathrm{OH^{-}}]$ has no effect. (a) Write the rate law for each reaction and give its overall order. (2 marks) (b) Name the mechanism of each. (1 mark) (c) If an optically active tertiary bromide reacted like 2-bromo-2-methylpropane, what would you expect for the optical activity of the product? (1 mark)
Research question. How pure is a single-enantiomer medicine, and how could a quality-control laboratory check it with a polarimeter?
Why it matters. The receptors and enzymes of the body are chiral, so the two enantiomers of a drug can act very differently. The anti-inflammatory drug naproxen is sold as a single enantiomer; the painkiller ibuprofen is usually sold as the racemate, although one enantiomer does most of the work. Regulators around the world require manufacturers to state and control the enantiomeric composition of chiral medicines.
What to do.
- (Illustrative data, constructed for this exercise.) A pure sample of the active enantiomer of a drug gives $+12.0^{\circ}$ in a polarimeter. Three production batches, measured in the same way, give $+12.0^{\circ}$, $+6.0^{\circ}$ and $+0.6^{\circ}$. Use $\alpha=(2f-1)\alpha_{\text{pure}}$ to find the percentage of each enantiomer in each batch.
- The "enantiomeric excess" is $\mathrm{ee}=|2f-1|\times100\%$. Find it for each batch.
- One batch was made by an SN1 step on a chiral intermediate. Which batch is it most likely to be, and why?
- Find out why the drug thalidomide could not have been made safe simply by selling one enantiomer.
Tools: Interactive 2 (composition slider); a calculator; reliable web sources on chiral drugs.
Hand in: A table of composition and ee for the three batches, your answer to step 3, and a short paragraph on step 4.
Going further. Polarimetry cannot detect a small amount of a different chiral impurity. Find out how chiral chromatography separates enantiomers and why it is now the standard method.
🧪 Self-check quiz
Q1. The rate law for an SN2 reaction of R–X with $\mathrm{Nu^{-}}$ is
Q2. Which bromide reacts fastest by SN1?
Q3. Iodoethane heated with $\mathrm{AgCN}$ gives mainly
Q4. Which molecule is chiral?
Q5. An optically active haloalkane undergoes hydrolysis by a pure SN1 mechanism. The product is