The correct structure of product 'A' formed in the following reaction,  is

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>
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8 months ago
Correct Option - 1
Detailed Solution:

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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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