Among the following structure, which will show the most stable enamine formation?

Option 1 - <p><strong>Image 1</strong></p> <p><img src="data:image/png;base64,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"></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>
18 Views|Posted 8 months ago
Asked by Shiksha User
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1 Answer
P
8 months ago
Correct Option - 3
Detailed Solution:

Enamines are inter conversible and have low stability with respect to imine. Among all C is most stable due to steric factor.

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ΔG° = –RT * 2.303 log K

–nFE° = +RT * 2.303 log K

2 * 96500 * 0.295 = 8.314 * 298 * 2.303 log10 K

10 = log10 K = 1010

It has chiral centre and differently di substituted double bonded carbon atoms.

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