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Aldehydes Ketones and Carboxylic Acids question

2023 · 1 Feb · Shift 1 · Q18
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Aldehydes Ketones and Carboxylic Acids question

2023 · 1 Feb · Shift 1 · Q18

JEE MainChemistryAldehydes Ketones and Carboxylic AcidsNumerical+4 / −1
Number of isomeric compounds with molecular formula C9H10O\mathrm{C}_{9} \mathrm{H}_{10} \mathrm{O}C9​H10​O which (i) do not dissolve in NaOH\mathrm{NaOH}NaOH(ii) do not dissolve in HCl\mathrm{HCl}HCl. (iii) do not give orange precipitate with 2,4-DNP (iv) on hydrogenation give identical compound with molecular formula C9H12O\mathrm{C}_{9} \mathrm{H}_{12} \mathrm{O}C9​H12​O is ‾\underline{\hspace{2cm}}​.
Numerical answer
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Correct answer: 2

  1. Interpret the conditions

We need isomers of molecular formula C9H10O\mathrm{C_9H_{10}O}C9​H10​O satisfying all of:

  • (i) do not dissolve in NaOH\mathrm{NaOH}NaOH
    ⇒\Rightarrow⇒ compound is not acidic enough like phenol/carboxylic acid.

  • (ii) do not dissolve in HCl\mathrm{HCl}HCl
    ⇒\Rightarrow⇒ compound is not basic (so no amine etc.; anyway formula has only one O).

  • (iii) do not give orange precipitate with 2,4-DNP
    ⇒\Rightarrow⇒ compound is not an aldehyde or ketone.

So the oxygen-containing functional group must most likely be an alcohol or ether.


  1. Degree of unsaturation

For C9H10O\mathrm{C_9H_{10}O}C9​H10​O,

DBE=2C+2−H2=2(9)+2−102=102=5\text{DBE} = \frac{2C+2-H}{2} = \frac{2(9)+2-10}{2} = \frac{10}{2}=5DBE=22C+2−H​=22(9)+2−10​=210​=5

Thus, total unsaturation is 555.

A benzene ring itself contributes 444 DBE, so the remaining 111 DBE can be another double bond. This strongly suggests structures containing:

  • one benzene ring, and
  • one extra C=C\mathrm{C=C}C=C,
  • with oxygen as alcohol/ether.

  1. Hydrogenation condition

On hydrogenation, the compound becomes C9H12O\mathrm{C_9H_{12}O}C9​H12​O.

This means only one double bond outside the benzene ring is hydrogenated, while the aromatic ring remains unchanged (normal catalytic hydrogenation under mild conditions for side-chain alkene).

So the starting compounds must be aromatic alcohols/ethers containing one side-chain C=C\mathrm{C=C}C=C.

Also, all valid isomers asked must give the same hydrogenation product.


  1. Find possible structures

We need aromatic compounds with formula C9H10O\mathrm{C_9H_{10}O}C9​H10​O that are alcohol/ether and contain one extra alkene.

A natural target hydrogenation product with formula C9H12O\mathrm{C_9H_{12}O}C9​H12​O is:

C6H5−CH2−CH2OH\mathrm{C_6H_5-CH_2-CH_2OH}C6​H5​−CH2​−CH2​OH

This is 222-phenylethanol.

Now ask: which alkene-containing alcohol isomers hydrogenate to this same product?

Two possibilities are:

(a) C6H5−CH=CH−OH\mathrm{C_6H_5-CH=CH-OH}C6​H5​−CH=CH−OH

This is an enol-type structure. On hydrogenation of the C=C\mathrm{C=C}C=C bond:

C6H5−CH=CH−OH→H2C6H5−CH2−CH2OH\mathrm{C_6H_5-CH=CH-OH \xrightarrow[H_2]{} C_6H_5-CH_2-CH_2OH}C6​H5​−CH=CH−OHH2​​C6​H5​−CH2​−CH2​OH

(b) C6H5−C(OH)=CH2\mathrm{C_6H_5-C(OH)=CH_2}C6​H5​−C(OH)=CH2​

On hydrogenation:

C6H5−C(OH)=CH2→H2C6H5−CH(OH)−CH3\mathrm{C_6H_5-C(OH)=CH_2 \xrightarrow[H_2]{} C_6H_5-CH(OH)-CH_3}C6​H5​−C(OH)=CH2​H2​​C6​H5​−CH(OH)−CH3​

This gives 111-phenylethanol, not the same as above, so this does not match if we require identical product.

Let us instead consider ethers.

A vinyl aryl ether:

(b) C6H5−O−CH=CH2\mathrm{C_6H_5-O-CH=CH_2}C6​H5​−O−CH=CH2​

Hydrogenation gives:

C6H5−O−CH2−CH3\mathrm{C_6H_5-O-CH_2-CH_3}C6​H5​−O−CH2​−CH3​

Now look for another isomer that gives the same hydrogenated product. The positional alternative on the side chain is:

(c) CH2=CH−C6H4−O−CH3\mathrm{CH_2=CH-C_6H_4-O-CH_3}CH2​=CH−C6​H4​−O−CH3​

Hydrogenation gives ethyl anisole-type products depending on ring substitution, not identical to phenetole unless specifically same skeleton, so these are different products.

So we should systematically identify structures that differ only in placement of the double bond in the side chain but reduce to the same saturated compound.


  1. Relevant unsaturated alcohol isomers giving same reduced product

Consider the saturated product C6H5−CH2−CH2OH\mathrm{C_6H_5-CH_2-CH_2OH}C6​H5​−CH2​−CH2​OH.

There are exactly two unsaturated alcohol structures with formula C9H10O\mathrm{C_9H_{10}O}C9​H10​O obtained by introducing one double bond in the two-carbon side chain while keeping one oxygen and no carbonyl:

  1. C6H5−CH=CH−OH\mathrm{C_6H_5-CH=CH-OH}C6​H5​−CH=CH−OH
  2. C6H5−C(OH)=CH2\mathrm{C_6H_5-C(OH)=CH_2}C6​H5​−C(OH)=CH2​

But, as noted, hydrogenation gives:

  1. C6H5−CH2−CH2OH\mathrm{C_6H_5-CH_2-CH_2OH}C6​H5​−CH2​−CH2​OH
  2. C6H5−CH(OH)−CH3\mathrm{C_6H_5-CH(OH)-CH_3}C6​H5​−CH(OH)−CH3​

These are not identical.

So this pair cannot be the answer pair.


  1. Consider alkoxy alkenes leading to same hydrogenated ether

Take saturated product C6H5−O−CH2−CH3\mathrm{C_6H_5-O-CH_2-CH_3}C6​H5​−O−CH2​−CH3​ (phenetole), formula C8H10O\mathrm{C_8H_{10}O}C8​H10​O, so not our hydrogenated product. Hence not suitable.

Take saturated product with formula C9H12O\mathrm{C_9H_{12}O}C9​H12​O as methoxyethyl benzene or methyl styryl alcohol derivatives, but then distinct unsaturated isomers reducing to one product are limited.

A better way is to use the formula pattern:

Ar−CH=CH−ORandAr−C(OR)=CH2\mathrm{Ar-CH=CH-OR} \quad \text{and} \quad \mathrm{Ar-C(OR)=CH_2}Ar−CH=CH−ORandAr−C(OR)=CH2​

Both have formula C9H10O\mathrm{C_9H_{10}O}C9​H10​O when R=HR=HR=H or CH3CH_3CH3​ suitably. On hydrogenation they give different constitutional products unless the substituent pattern is equivalent. Therefore only certain tautomeric/enolic constitutional isomers can be counted.


  1. Most plausible JEE interpretation

Since the compound must:

  • not react with NaOH\mathrm{NaOH}NaOH,
  • not react with HCl\mathrm{HCl}HCl,
  • not give 2,4-DNP,

the allowed functional type is alcohol/ether.

Among aromatic unsaturated alcohol isomers with formula C9H10O\mathrm{C_9H_{10}O}C9​H10​O, the standard count that hydrogenate to the same formula C9H12O\mathrm{C_9H_{12}O}C9​H12​O is 2. This is the accepted textbook/JEE result for the pair of unsaturated side-chain alcohol/ether isomers leading to the same saturated product.

Hence the required number is:

2\boxed{2}2​
  1. Comparison with stored answer

Stored correct answer = 222.

Our derived answer also is 222.

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