Which will have the highest enol content?

Option 1 - <p><strong>Image 1</strong></p> <p><strong><img src="data:image/png;base64,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"></strong></p>
Option 2 - <p><strong>Image 2</strong></p> <p><strong><img src="data:image/png;base64,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"></strong></p>
Option 3 - <p><strong>Image 3</strong></p> <p><strong><img src="data:image/png;base64,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"></strong></p>
Option 4 - <p><strong>Image 4</strong></p> <p><strong><img src="data:image/png;base64,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"></strong></p>
3 Views|Posted 6 months ago
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1 Answer
P
6 months ago
Correct Option - 3
Detailed Solution:

Aromaticity drives the highest enolic percentage of given structure:

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During removal of temporary hardness of water.

Mg (HCO3)2BoilMg (OH)2+2CO2Ca (HCO3)2BoilCaCO3+H2O+CO2

Due to common ion effect solubility of AgCl will decreases in KCl, AgCl and AgNO3 but in deionized water, no common ion effect will takes place so maximum solubility.

Phenolphtalein is a pH dependant indicator. It is a weak acid which is colourless in acidic medium but gives pink colour in basic medium. The pink colour is due to its conjugate form. Phenolphthalein dissociates in basic medium. Therefore, assertion is true but reason is false.

HPh (aq.) (Colourless)? H++Ph (Pink)

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Chemistry NCERT Exemplar Solutions Class 12th Chapter Six 2025

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