There is an increase in the stability of carbocations when an electron-donating group (+I effect) is present.
The stability order of the given species is: I > III > II > IV
There is an increase in the stability of carbocations when an electron-donating group (+I effect) is present.
In 1st the lone pair on oxygen stabilizes the carbocation as well as it is tertiary carbocation, hence more stable.
The order of the stability of the carbocation is tertiary alkyl > secondary alkyl > primary alkyl> methyl carbonium ion.
The Correct Answer is (D)
Some real-life examples of how the stability of carbocations is used
1. Carbocations are used as intermediates in organic synthesis. To control the course of the reaction the stability of the carbocation can be used.
2. In biochemical reactions, carbocations are involved. For example, the carbocation intermediate is formed in the metabolism of amino acids.
3. In some medical treatments carbocations are used. For example, carboplatin is a carbocation that is used as a chemotherapy drug.
1. What is the stability order of the following radicals?
2. How does the stability of the following radicals compare?
3. Which radical is the most stable?
4. Which radical is the least stable?
The Correct Answer is (D)
Carbocations are organic ions that have a positively charged carbon atom. The stability of carbocations is determined by the stability of the positive charge on the carbon atom. Generally, more stable carbocations are formed when the positive charge is distributed over more atoms or when it is in resonance with adjacent pi bonds.
Number of \( ^1H \) NMR signals observed for the following compound is .............
A temperature difference can generate e.m.f. in some materials. Let $ S $ be the e.m.f. produced per unit temperature difference between the ends of a wire, $ \sigma $ the electrical conductivity and $ \kappa $ the thermal conductivity of the material of the wire. Taking $ M, L, T, I $ and $ K $ as dimensions of mass, length, time, current and temperature, respectively, the dimensional formula of the quantity $ Z = \frac{S^2 \sigma}{\kappa} $ is:
Let $ a_0, a_1, ..., a_{23} $ be real numbers such that $$ \left(1 + \frac{2}{5}x \right)^{23} = \sum_{i=0}^{23} a_i x^i $$ for every real number $ x $. Let $ a_r $ be the largest among the numbers $ a_j $ for $ 0 \leq j \leq 23 $. Then the value of $ r $ is ________.
Let $ y(x) $ be the solution of the differential equation $$ x^2 \frac{dy}{dx} + xy = x^2 + y^2, \quad x > \frac{1}{e}, $$ satisfying $ y(1) = 0 $. Then the value of $ 2 \cdot \frac{(y(e))^2}{y(e^2)} $ is ________.