For Q1.
The reactivity (radical intermediate stability) factor depends
on temperature, but bromination is a lot more selective than
chlorination.
At 125 deg C, a tertiary radical is formed 1600x faster, and a
secondary radical 82x faster, compared to primary radical.
You needn’t memorize these values; the exam question will
provide the relevant values if they require you to factor this
in.
Relative amount of 1-bromobutane :
Number of H atoms substitutable x reactivity (radical
stability)
= 6×1 = 6
Percentage yield = 6/(328+6) = 1.80%
Relative amount of 2-bromobutane :
Number of H atoms substitutable x reactivity (radical
stability)
= 4×82 = 328
Percentage yield = 6/(328+6) = 98.2%
For Q2.
Assuming all C-H bonds had the same homolytic dissociation
energy, in other words, ignoring the reactivity (radical stability)
factor, simply count the number of hydrogens substitutable to
obtain the two isomeric monobrominated products :
Relative amount of 1-bromobutane :
Number of H atoms substitutable
= 6
Percentage yield = 6/(6+4) = 60%
Relative amount of 2-bromobutane :
Number of H atoms substitutable
= 4
Percentage yield = 4/(6+4) = 40%
Yup! That's the answer I am looking for.
But how to I know that there are 6 H in 1-bromobutane and 4
H in 2-bromobutane that are sustitutable?