Among the given options, the possible product(s) that can be obtained from the following reaction is/are:





The given reaction is a Reimer–Tiemann reaction, where an electron-donating group (such as –OMe) on an aromatic ring undergoes formylation at the ortho-position using chloroform (CHCl3) and aqueous NaOH under heat.
However, the structure here is 1-methoxynaphthalene, not a simple phenol. In such naphthalene systems, the Reimer–Tiemann conditions lead to a reaction at the activated ortho-position (with respect to the methoxy group), generating an intermediate dichlorocarbene which reacts and ultimately introduces a –CHO group ortho to the OMe group, then oxidized under the conditions to a formyl derivative or rearranges.
But due to the extended conjugation and stability in naphthyl systems, halogenated ketone derivatives like (A) are known to form instead. This compound is a result of electrophilic substitution at the activated site followed by oxidation.
Let’s evaluate the options:
\[ \boxed{\text{Correct product is (A)}} \]
The above reaction is an example of 
In the given figure, the numbers associated with the rectangle, triangle, and ellipse are 1, 2, and 3, respectively. Which one among the given options is the most appropriate combination of \( P \), \( Q \), and \( R \)?

A regular dodecagon (12-sided regular polygon) is inscribed in a circle of radius \( r \) cm as shown in the figure. The side of the dodecagon is \( d \) cm. All the triangles (numbered 1 to 12 in the figure) are used to form squares of side \( r \) cm, and each numbered triangle is used only once to form a square. The number of squares that can be formed and the number of triangles required to form each square, respectively, are:

The number of patients per shift (X) consulting Dr. Gita in her past 100 shifts is shown in the figure. If the amount she earns is ₹1000(X - 0.2), what is the average amount (in ₹) she has earned per shift in the past 100 shifts?

Wavefunctions and energies for a particle confined in a cubic box are \( \psi_{n_x,n_y,n_z} \) and \( E_{n_x,n_y,n_z} \), respectively. The functions \( \phi_1, \phi_2, \phi_3 \), and \( \phi_4 \) are written as linear combinations of \( \psi_{n_x,n_y,n_z} \). Among these functions, the eigenfunction(s) of the Hamiltonian operator for this particle is/are \[ \phi_1 = \frac{1}{\sqrt{2}} \psi_{1,4,1} - \frac{1}{\sqrt{2}} \psi_{2,2,3} \] \[ \phi_2 = \frac{1}{\sqrt{2}} \psi_{1,5,1} + \frac{1}{\sqrt{2}} \psi_{3,3,3} \] \[ \phi_3 = \frac{1}{\sqrt{2}} \psi_{1,3,8} + \frac{1}{\sqrt{2}} \psi_{3,8,1} \] \[ \phi_4 = \frac{1}{2} \psi_{3,3,1} + \frac{\sqrt{3}}{2} \psi_{2,4,1} \]
The correct option(s) of reagents and reaction sequences suitable for carrying out the following transformation is/are
