The amount of energy required to break a bond is the same as the amount of energy released when the same bond is formed. In a gaseous state, the energy required for homolytic cleavage of a bond is called Bond Dissociation Energy (BDE) or Bond Strength. BDE is affected by the s-character of the bond and the stability of the radicals formed. Shorter bonds are typically stronger bonds. BDEs for some bonds are given below:
Correct match of the C–H bonds (shown in bold) in Column J with their BDE in Column K is
Column J | Column K | ||
|---|---|---|---|
| P | \(\text{H--CH(CH}_3\text{)}_2\) | i | 132 |
| Q | \(\text{H--CH}_2\text{Ph}\) | ii | 110 |
| R | \(\text{H--CH}=CH_2\) | iii | 95 |
| S | \(\text{H--C≡CH}\) | iv | 88 |
P – iii, Q – iv, R – ii, S – i
P – i, Q – ii, R – iii, S – iv
P – iii, Q – ii, R – i, S – iv
P – ii, Q – i, R – iv, S – iii

Order of stability of free radical
\(Q > P > R > S\)
\(\text{Stability of free radical } \alpha \frac{1}{\text{Bond energy}}\)
∴ Order of bond energy :
\(S > R > P > Q\)
For the following reaction,
\(\text{CH}_4\text{(g)} + \text{Cl}_2\text{(g)} \overset{\text{light}}{\longrightarrow} \text{CH}_3\text{Cl (g)} + \text{HCl(g)}\)
the correct statement is
Initiation step is exothermic with \(\Delta\)H° = –58 kcal mol–1
Propagation step involving ·CH3 formation is exothermic with \(\Delta\)H° = –2 kcal mol–1
Propagation step involving CH3Cl formation is endothermic with \(\Delta\)H° = +27 kcal mol–1
The reaction is exothermic with \(\Delta\)H° = –25 kcal mol–1

Step (1) → Endothermic (bond breaking)
Step (2) → ∆H = 105 – 103 = 2 kcal/mol (Endothermic)
Step (3) → ∆H = 58 – 85 = –27 kcal/mol (Exothermic)
For complete reaction
\(\text{CH}_4\text{(g)} + \text{Cl}_2\text{(g)} \overset{\text{light}}{\longrightarrow} \text{CH}_3\text{Cl (g)} + \text{HCl(g)}\)
∆H = 58 + 105 – 85 – 103
= –25 kcal/mol
Monocyclic compounds $ P, Q, R $ and $ S $ are the major products formed in the reaction sequences given below.
The product having the highest number of unsaturated carbon atom(s) is:
For the reaction sequence given below, the correct statement(s) is(are): 
Consider a reaction $ A + R \rightarrow Product $. The rate of this reaction is measured to be $ k[A][R] $. At the start of the reaction, the concentration of $ R $, $[R]_0$, is 10-times the concentration of $ A $, $[A]_0$. The reaction can be considered to be a pseudo first order reaction with assumption that $ k[R] = k' $ is constant. Due to this assumption, the relative error (in %) in the rate when this reaction is 40% complete, is ____. [$k$ and $k'$ represent corresponding rate constants]