Identify the major product C formed in the following reaction sequence:
Let's break down this reaction sequence step by step to figure out the major product C.
Step 1: Reaction of 1-iodopropane with NaCN
The starting material is 1-iodopropane ($ \mathrm{CH_3 - CH_2 - CH_2 - I} $). Sodium cyanide ($ \mathrm{NaCN} $) is a nucleophile. This reaction is a nucleophilic substitution reaction ($ S_N2 $ mechanism is favored for primary alkyl halides). The cyanide ion ($ \mathrm{CN}^- $) will displace the iodide ion ($ \mathrm{I}^- $).
Therefore, product A is propanenitrile (also known as butyronitrile):
$ \mathrm{CH_3 - CH_2 - CH_2 - I + NaCN \longrightarrow CH_3 - CH_2 - CH_2 - CN + NaI} $
Step 2: Partial hydrolysis of propanenitrile (A) with $ \mathrm{OH}^- $
Nitriles can be hydrolyzed under basic or acidic conditions. Partial hydrolysis of a nitrile yields an amide.
So, product B is butanamide:
$ \mathrm{CH_3 - CH_2 - CH_2 - CN + H_2O \xrightarrow{OH^-} CH_3 - CH_2 - CH_2 - CONH_2} $
Step 3: Reaction of butanamide (B) with $ \mathrm{Br_2} $ and $ \mathrm{NaOH} $
This reaction is the Hofmann bromamide degradation (also known as the Hofmann rearrangement). In this reaction, an amide reacts with bromine in an aqueous solution of sodium hydroxide to give a primary amine with one carbon atom less than the original amide. The carbonyl group is eliminated as carbonate.
So, butanamide ($ \mathrm{CH_3 - CH_2 - CH_2 - CONH_2} $) will react with $ \mathrm{Br_2} $ and $ \mathrm{NaOH} $ to give propylamine:
$ \mathrm{CH_3 - CH_2 - CH_2 - CONH_2 + Br_2 + 4NaOH \longrightarrow CH_3 - CH_2 - CH_2 - NH_2 + Na_2CO_3 + 2NaBr + 2H_2O} $
Final Product:
Therefore, the major product C is propylamine.
The correct answer is (1) propylamine.
Final Answer:
The final answer is: $ \boxed{(1)} $
A bob of heavy mass \(m\) is suspended by a light string of length \(l\). The bob is given a horizontal velocity \(v_0\) as shown in figure. If the string gets slack at some point P making an angle \( \theta \) from the horizontal, the ratio of the speed \(v\) of the bob at point P to its initial speed \(v_0\) is :