When
undergoes intramolecular aldol condensation, the major product formed is:




To determine the major product formed by the intramolecular aldol condensation of the given compound, we first need to understand the reaction mechanism involved.
Intramolecular Aldol Condensation: In this type of condensation, a molecule containing two carbonyl groups (usually a ketone and an aldehyde, or two aldehydes) undergoes a reaction to form a cyclic compound. The reaction involves the formation of an enolate ion, which then attacks the carbonyl carbon of the other group, followed by dehydration to form a double bond.
Formation of the Product: In this specific reaction, a 5-membered ring is formed as it is more stable. The reaction proceeds through the following steps:
The major product formed is a cyclic α,β-unsaturated carbonyl compound with a 5-membered ring. This corresponds to the option shown in the image above.
Thus, the correct answer is the third option.
Intramolecular aldol condensation involves the reaction of a compound with both aldehyde or ketone groups present in the same molecule, leading to the formation of a cyclic product. The reaction proceeds via the formation of an enolate ion, which then attacks the carbonyl group, followed by dehydration to form a double bond.
The given compound is:
This compound contains two carbonyl groups, one ketone and one aldehyde. Intramolecular aldol condensation typically forms five or six-membered rings, as these are more stable. Let's see the step-by-step process:
The major product formed is a cyclic compound, depicted in the image below:
This product is the result of an intramolecular aldol condensation leading to cyclization with the formation of a five-membered ring, which is commonly favored in such reactions.
Choose the correct set of reagents for the following conversion:

Choose the correct option for structures of A and B, respectively:


Two cells of emf 1V and 2V and internal resistance 2 \( \Omega \) and 1 \( \Omega \), respectively, are connected in series with an external resistance of 6 \( \Omega \). The total current in the circuit is \( I_1 \). Now the same two cells in parallel configuration are connected to the same external resistance. In this case, the total current drawn is \( I_2 \). The value of \( \left( \frac{I_1}{I_2} \right) \) is \( \frac{x}{3} \). The value of x is 1cm.
If $ \theta \in [-2\pi,\ 2\pi] $, then the number of solutions of $$ 2\sqrt{2} \cos^2\theta + (2 - \sqrt{6}) \cos\theta - \sqrt{3} = 0 $$ is:
The term independent of $ x $ in the expansion of $$ \left( \frac{x + 1}{x^{3/2} + 1 - \sqrt{x}} \cdot \frac{x + 1}{x - \sqrt{x}} \right)^{10} $$ for $ x>1 $ is: