Consider the following ions:
\[ \text{(I)}\ \mathrm{CH_3-CH_2^-} \qquad \text{(II)}\ \mathrm{CH_2=CH^-} \qquad \text{(III)}\ \mathrm{HC \equiv C^-} \]
The stability of the ions is in the order:
Concept:
Stability of carbanions mainly depends on:
Hybridization of the carbon atom
Greater the s-character, greater is the electronegativity of carbon.
Higher electronegativity stabilizes the negative charge.
Order of electronegativity based on hybridization:
\[ \text{sp} > \text{sp}^2 > \text{sp}^3 \]
Step 1: Identify the hybridization of each ion.
(I) \({CH3-CH2^-}\) : sp3-hybridized carbon
(II) \({CH2=CH^-}\) : sp2-hybridized carbon
(III) \({HC#C^-}\) : sp-hybridized carbon
Step 2: Compare stability.
Since:
\[ \text{sp} > \text{sp}^2 > \text{sp}^3 \]
Therefore:
\[ \text{Stability: } {HC#C^-} > {CH2=CH^-} > {CH3-CH2^-} \]
Conclusion:
\[ \boxed{\text{III} > \text{II} > \text{I}} \]
Hence, the correct answer is (A).





Consider the following reaction of benzene. the percentage of oxygen is _______ %. (Nearest integer) 
A substance 'X' (1.5 g) dissolved in 150 g of a solvent 'Y' (molar mass = 300 g mol$^{-1}$) led to an elevation of the boiling point by 0.5 K. The relative lowering in the vapour pressure of the solvent 'Y' is $____________ \(\times 10^{-2}\). (nearest integer)
[Given : $K_{b}$ of the solvent = 5.0 K kg mol$^{-1}$]
Assume the solution to be dilute and no association or dissociation of X takes place in solution.
Inductance of a coil with \(10^4\) turns is \(10\,\text{mH}\) and it is connected to a DC source of \(10\,\text{V}\) with internal resistance \(10\,\Omega\). The energy density in the inductor when the current reaches \( \left(\frac{1}{e}\right) \) of its maximum value is \[ \alpha \pi \times \frac{1}{e^2}\ \text{J m}^{-3}. \] The value of \( \alpha \) is _________.
\[ (\mu_0 = 4\pi \times 10^{-7}\ \text{TmA}^{-1}) \]
A small block of mass \(m\) slides down from the top of a frictionless inclined surface, while the inclined plane is moving towards left with constant acceleration \(a_0\). The angle between the inclined plane and ground is \(\theta\) and its base length is \(L\). Assuming that initially the small block is at the top of the inclined plane, the time it takes to reach the lowest point of the inclined plane is _______. 