Why phenol does not undergo protonation readily?
Phenol does not undergo protonation readily because the lone pair of electrons on the oxygen of the hydroxyl group is delocalized into the benzene ring through resonance. This resonance effect plays a crucial role in making phenol less basic compared to alcohols.
In phenol, the lone pair of electrons on the oxygen atom of the hydroxyl group (\( -OH \)) is delocalized into the benzene ring. This means that the oxygen atom's electron density is partially transferred into the aromatic system, creating resonance structures like: \[ \text{C}_6\text{H}_5\text{O} \rightleftharpoons \text{C}_6\text{H}_5\text{O}^- \] The delocalization of the lone pair reduces the electron density on the oxygen atom, making it less available to accept a proton (\( \text{H}^+ \)).
Due to this delocalization, the oxygen in phenol is less basic than the oxygen in alcohols, where the lone pair on the oxygen atom is not involved in resonance with the benzene ring. In alcohols, the lone pair on the oxygen is more available to accept a proton, making alcohols more basic than phenol.
The lower electron density on the oxygen in phenol makes it less likely to attract a proton (\( \text{H}^+ \)) and undergo protonation. In contrast, alcohols, where the lone pair on the oxygen is more readily available, can easily undergo protonation.
Phenol does not undergo protonation readily because the electron density on the oxygen is reduced due to the resonance with the benzene ring, making the oxygen less basic than in alcohols.
Which is the correct order of acid strength from the following?
Amides are less basic than amines.
A circular coil of diameter 15 mm having 300 turns is placed in a magnetic field of 30 mT such that the plane of the coil is perpendicular to the direction of the magnetic field. The magnetic field is reduced uniformly to zero in 20 ms and again increased uniformly to 30 mT in 40 ms. If the EMFs induced in the two time intervals are \( e_1 \) and \( e_2 \) respectively, then the value of \( e_1 / e_2 \) is: