Question
Which one of the following undergoes reaction with 50% sodium hydroxide solution to give the corresponding alcohol and acid
- Butanal
- Benzaldehyde
- Phenol
- Benzoic acid
The correct answer is: Benzaldehyde
Benzaldehyde will undergo Cannizzaro's reaction on treatment with 50% NaOH to produce benzyl alcohol and benzoic acid as it does not contain
-hydrogen
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)
Related Questions to study
The compound which reacts with Fehling solution is
The compound which reacts with Fehling solution is
Acetaldehyde reacts with (in excess) to give
Acetaldehyde reacts with (in excess) to give
Schiff's reagent gives pink colour with
Schiff's reagent gives pink colour with
Which of the following compound will react with ethanolic KCN
Which of the following compound will react with ethanolic KCN
Which does not react with Fehling solution
Which does not react with Fehling solution
Which compound undergoes iodoform reaction
Which compound undergoes iodoform reaction
Which of the following is used in the manufacture of thermosetting plastics
Which of the following is used in the manufacture of thermosetting plastics
Phenylmethanol can be prepared by reducing the benzaldehyde with
Phenylmethanol can be prepared by reducing the benzaldehyde with
The reagent with which both aldehyde and acetone react easily is
The reagent with which both aldehyde and acetone react easily is