Carbylamine test is used to detect the presence of primary amino group in an organic compound. Which of the following compound is formed when this test in performed with aniline?

Option 1 - <p>Image 1</p> <p><img src="data:image/png;base64,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"></p>
Option 2 - <p>Image 2</p> <p><img src="data:image/png;base64,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"></p>
Option 3 - <p>Image 3</p> <p><img src="data:image/png;base64,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"></p>
Option 4 - <p>Image 4</p> <p><img src="data:image/png;base64,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"></p>
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5 months ago
Correct Option - 1
Detailed Solution:

Primary amine, whether aliphatic or aromatic when warmed with CHCl3, alcoholic (KOH) it forms isocyanide

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Similar Questions for you

In Amines, the nitrogen atom bonds with alkyl or aryl groups replacing hydrogen, whereas in amides, the nitrogen atom bonds directly with the carbonyl group (-CO-).

Kjeldahl's method is not applicable to compounds containing nitrogen in nitro and azo groups and nitrogen present in the ring.

C H 3 C H 2 N O 2 573 K C H 2 = C H 2 + H N O 2

Correct order of basic strength in aqueous medium is

( C H 3 ) 2 N H > C H 3 N H 2 > ( C H 3 ) 3 N > N H 3

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Chemistry Ncert Solutions Class 12th 2023

Chemistry Ncert Solutions Class 12th 2023

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