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.


What are the charges stored in the \( 1\,\mu\text{F} \) and \( 2\,\mu\text{F} \) capacitors in the circuit once current becomes steady? 
Which one among the following compounds will most readily be dehydrated under acidic condition?

Manufacturers supply a zener diode with zener voltage \( V_z=5.6\,\text{V} \) and maximum power dissipation \( P_{\max}=\frac14\,\text{W} \). This zener diode is used in the circuit shown. Calculate the minimum value of the resistance \( R_s \) so that the zener diode will not burn when the input voltage is \( V_{in}=10\,\text{V} \). 
Two charges \( +q \) and \( -q \) are placed at points \( A \) and \( B \) respectively which are at a distance \( 2L \) apart. \( C \) is the midpoint of \( AB \). The work done in moving a charge \( +Q \) along the semicircle CSD (\( W_1 \)) and along the line CBD (\( W_2 \)) are 
A piece of granite floats at the interface of mercury and water. If the densities of granite, water and mercury are \( \rho, \rho_1, \rho_2 \) respectively, the ratio of volume of granite in water to that in mercury is 