Question

Compound $$'A'$$  ( molecular formula $${C_3}{H_8}O$$  ) is treated with acidified potassium dichromate to form a product $$'B'$$  ( molecular formula $${C_3}{H_6}O$$  ). $$'B'$$  forms a shining silver mirror on warming with ammonical silver nitrate. $$'B'$$  when treated with an aqueous solution of $${H_2}NCONHN{H_2}.HCl$$     and sodium acetate gives a product $$'C'.$$  Identify the structure of $$'C'$$

A. Aldehyde and Ketone mcq option image  
B. Aldehyde and Ketone mcq option image
C. Aldehyde and Ketone mcq option image
D. Aldehyde and Ketone mcq option image
Answer :   Aldehyde and Ketone mcq option image
Solution :
\[\underset{A}{\mathop{{{C}_{3}}{{H}_{8}}O\xrightarrow{{{K}_{2}}C{{r}_{2}}{{O}_{7}}/{{H}^{+}}}}}\,\underset{B\left( -CHO \right)}{\mathop{{{C}_{3}}{{H}_{6}}O\xrightarrow{{{H}_{2}}NCONHN{{H}_{2}}}C}}\,\]
Since $$B$$  reduces Tollen’s reagent, it indicates that it has an $$-CHO$$   group, so it must be \[C{{H}_{3}}C{{H}_{2}}CHO.\]
Hence
\[\underset{\left[ A \right]}{\mathop{C{{H}_{3}}C{{H}_{2}}C{{H}_{2}}OH}}\,\to \underset{\left[ B \right]}{\mathop{C{{H}_{3}}C{{H}_{2}}CHO}}\,\]        \[\xrightarrow{{{H}_{2}}NNHCON{{H}_{2}}}\underset{\left[ C \right]}{\mathop{C{{H}_{3}}C{{H}_{2}}CH}}\,=\]       \[NNHCON{{H}_{2}}\]

Releted MCQ Question on
Organic Chemistry >> Aldehyde and Ketone

Releted Question 1

The reagent with which both acetaldehyde and acetone react easily is

A. Fehling’s reagent
B. Grignard reagent
C. Schiff’s reagent
D. Tollen’s reagent
Releted Question 2

The Cannizzaro reaction is not given by

A. trimethylacetaldehye
B. acetaldehyde
C. benzaldehyde
D. formaldehyde
Releted Question 3

The compound that will not give iodoform on treatment with alkali and iodine is :

A. acetone
B. ethanol
C. diethyl ketone
D. isopropyl alcohol
Releted Question 4

Polarisation of electrons in acrolein may be written as

A. $$\mathop {C{H_2}}\limits^{{\delta ^ - }} = CH - \mathop {CH}\limits^{{\delta ^ + }} = O$$
B. $$\mathop {C{H_2}}\limits^{{\delta ^ - }} = CH - CH = \mathop O\limits^{{\delta ^ + }} $$
C. $$\mathop {C{H_2}}\limits^{{\delta ^ - }} = \mathop {CH}\limits^{{\delta ^ + }} - CH = O$$
D. $$\mathop {C{H_2}}\limits^{{\delta ^ + }} = CH - CH = \mathop O\limits^{{\delta ^ - }} $$

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