During the preparation of a yellow precipitation from one mole of&nbsp;<math xmlns="http://www.w3.org/1998/Math/MathML"><msub><mi mathvariant="normal">C</mi><mn>2</mn></msub><msub><mi mathvariant="normal">H</mi><mn>5</mn></msub><mi>OH</mi></math>&nbsp;in basic medium number moles of Iodine required is __________.

Consider the reaction,&nbsp;<math class="wrs_chemistry" xmlns="http://www.w3.org/1998/Math/MathML"><msub><mfenced><msub><mi>CH</mi><mn>3</mn></msub></mfenced><mn>2</mn></msub><mi>CHOH</mi><mo>&nbsp;</mo><mover><mo>→</mo><mrow><msub><mi>CH</mi><mn>3</mn></msub><mi>MgI</mi></mrow></mover><mi mathvariant="normal">X</mi><mo>.</mo><mo>&nbsp;</mo><mo>&nbsp;</mo></math>The compound ‘X’ in the reaction is

Methanol can be prepared from syn gas asing a catalyst

On treatment with sodium hydroxide, the ester can be converted back to __________.

<math xmlns="http://www.w3.org/1998/Math/MathML"><mtable columnalign="left" columnspacing="0em 2em 0em 2em 0em 2em 0em 2em 0em 2em 0em"><mtr><mtd><mi mathvariant="normal">A</mi><mo>+</mo><msub><mi>SOCl</mi><mn>2</mn></msub><mo stretchy="false">→</mo><mi mathvariant="normal">B</mi><mo>+</mo><msub><mi>SO</mi><mn>2</mn></msub><mo>+</mo><mi>HCl</mi></mtd></mtr><mtr><mtd><mi mathvariant="normal">A</mi><mo>+</mo><mi>Na</mi><mo stretchy="false">→</mo><mi mathvariant="normal">C</mi><mo>+</mo><msub><mi mathvariant="normal">H</mi><mn>2</mn></msub></mtd></mtr><mtr><mtd><mi mathvariant="normal">B</mi><mo>+</mo><mi mathvariant="normal">C</mi><mo stretchy="false">→</mo><mfenced separators="|"><mrow><msub><mi mathvariant="normal">C</mi><mn>2</mn></msub><msub><mi mathvariant="normal">H</mi><mn>5</mn></msub></mrow></mfenced><mi mathvariant="normal">O</mi><mo>+</mo><mi>NaCl</mi></mtd></mtr></mtable></math> Then A is

Find out the major products from the following reaction sequence.<figure class="image image-style-align-left"><img src="data:image/png;base64,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"></figure>&nbsp;

During the preparation of a yellow precipitation from one mole of $C_{2} H_{5} OH$ in basic medium number moles of Iodine required is __________.

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During the preparation of a yellow precipitation from one mole of C2H5OH in basic medium number moles of Iodine required is __________.

Remember concepts with our Masterclasses.

Ready to Test Your Skills?

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During the preparation of a yellow precipitation from one mole of $C_{2} H_{5} OH$ in basic medium number moles of Iodine required is __________.