Identify A in the following chemical reaction.
Identify A in the following chemical reaction.
Option 1 - <p><strong>Image 1</strong></p>
<p><strong><img src="data:image/png;base64,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" width="155" height="78"></strong></p>
Option 2 - <p><strong>Image 2</strong></p>
<p><strong><img src="data:image/png;base64,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" width="153" height="82"></strong></p>
Option 3 - <p><strong>Image 3</strong></p>
<p><strong><img src="data:image/png;base64,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" width="169" height="80"></strong></p>
Option 4 - <p><strong>Image 4</strong></p>
<p><strong><img src="data:image/png;base64,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" width="193" height="88"></strong></p>
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8 months ago
Correct Option - 2
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.
Rate of ESR ∝ No. of α – H (Hyperconjugation)
Cr3+ion is a most stable in aqueous solution due to. t2g half filled configuration
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Chemistry NCERT Exemplar Solutions Class 12th Chapter Thirteen 2025
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