Meta directing groups are typically electron-withdrawing groups (EWGs) that deactivate the benzene ring and direct incoming electrophiles to the meta position relative to themselves. This is due to their ability to withdraw electron density from the ortho and para positions, making these positions less reactive to electrophilic substitution reactions.
Explanation of Each Functional Group Set
Option (1): Groups like --NH$_2$, --NHR, and --OCH$_3$ are electron-donating and act as ortho/para directors, not meta directors.
Option (2): While --NO$_2$ and --COOH are meta directing, --NH$_2$ is an electron-donating group and acts as an ortho/para director.
Option (3): Groups --NO$_2$, --CHO, --SO$_3$H, and --COR are strong electron-withdrawing groups and are known meta directors.
Option (4): --NHCOCH$_3$ and --COOR are electron-withdrawing groups but are less effective meta directors compared to the strong meta directing groups in Option (3).
Conclusion: The correct set of meta directing functional groups is --NO$_2$, --CHO, --SO$_3$H, --COR.
The major products obtained from the reactions in List-II are the reactants for the named reactions mentioned in List-I. Match each entry in List-I with the appropriate entry in List-II and choose the correct option.
The reaction sequence given below is carried out with 16 moles of X. The yield of the major product in each step is given below the product in parentheses. The amount (in grams) of S produced is ____.
Use: Atomic mass (in amu): H = 1, C = 12, O = 16, Br = 80
Let \( A = \{-3, -2, -1, 0, 1, 2, 3\} \). A relation \( R \) is defined such that \( xRy \) if \( y = \max(x, 1) \). The number of elements required to make it reflexive is \( l \), the number of elements required to make it symmetric is \( m \), and the number of elements in the relation \( R \) is \( n \). Then the value of \( l + m + n \) is equal to:
For hydrogen-like species, which of the following graphs provides the most appropriate representation of \( E \) vs \( Z \) plot for a constant \( n \)?
[E : Energy of the stationary state, Z : atomic number, n = principal quantum number]
The number of 6-letter words, with or without meaning, that can be formed using the letters of the word MATHS such that any letter that appears in the word must appear at least twice, is $ 4 \_\_\_\_\_$.
The largest $ n \in \mathbb{N} $ such that $ 3^n $ divides 50! is: