Question
The product of acid hydrolysis of P and Q can be distinguished by
![](data:image/png;base64,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)
- Lucas Reagent
- 2,4-DNP
- Fehling’s Solution
The correct answer is: Fehling’s Solution
![](https://mycourses.turito.com/tokenpluginfile.php/c161933dbfaab094c54655ab71e9b8f0/1/question/generalfeedback/913023/1/1005292/Picture578.png)
Ketone (non-reducing) and aldehyde (reducing) can be distinguished by Fehling solution.
Related Questions to study
Major Product is
Major Product is
The appropriate reagent for the transformation
![](data:image/png;base64,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)
The appropriate reagent for the transformation
![](data:image/png;base64,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)
; Compound
on hydrolysis gives[Kerala CET 2005]
; Compound
on hydrolysis gives[Kerala CET 2005]
Which one of the following undergoes reaction with 50% sodium hydroxide solution to give the corresponding alcohol and acid
Which one of the following undergoes reaction with 50% sodium hydroxide solution to give the corresponding alcohol and acid
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