We need to consider the possible positions where bromine can substitute a hydrogen atom in n-butane, and also account for any stereoisomers formed.
Step 1: Draw the Structure of n-Butane
n-Butane has the following structure: \[CH_3-CH_2-CH_2-CH_3\]
Step 2: Consider Possible Monobromination Products
Bromine can substitute a hydrogen atom on either a primary carbon (\(CH_3\)) or a secondary carbon (\(CH_2\)). Let's consider each case:
Replacing a hydrogen on either of the terminal carbons (C1 or C4) will yield the same product, 1-bromobutane: \[CH_2Br-CH_2-CH_2-CH_3\] Since C1 and C4 are chemically equivalent, we only get one distinct product.
Replacing a hydrogen on C2 will yield 2-bromobutane: \[CH_3-CHBr-CH_2-CH_3\] This carbon is a chiral center (it is bonded to four different groups: H, CH3, CH2CH3, and Br). Therefore, 2-bromobutane exists as two stereoisomers (enantiomers).
Replacing a hydrogen on C3 will yield 3-bromobutane: \[CH_3-CH_2-CHBr-CH_3\] this is exactly the same as 2-bromobutane in stereoisomers
Step 3: Count the Monobrominated Products
1 distinct product at C1 and two stereoisomers at C2, so a total of 3 products
Step 4: Count the Total Number of Stereoisomers
We have:
So, in total, there are \(1 + 2 = 3\) monobrominated products (including stereoisomers).
Conclusion
There are 3 monobrominated products formed in the free radical bromination of n-butane.
List-I | List-II | ||
(A) | 1 mol of H2O to O2 | (I) | 3F |
(B) | 1 mol of MnO-4 to Mn2+ | (II) | 2F |
(C) | 1.5 mol of Ca from molten CaCl2 | (III) | 1F |
(D) | 1 mol of FeO to Fe2O3 | (IV) | 5F |
Identify the products C, D, and F formed in the following sets of reactions.
Which one of the following is the correct order of reagents to be used to convert [A] to [X]?
A beam of light of wavelength \(\lambda\) falls on a metal having work function \(\phi\) placed in a magnetic field \(B\). The most energetic electrons, perpendicular to the field, are bent in circular arcs of radius \(R\). If the experiment is performed for different values of \(\lambda\), then the \(B^2 \, \text{vs} \, \frac{1}{\lambda}\) graph will look like (keeping all other quantities constant).