We need to calculate the number of heteroatoms in one molecule of R. Heteroatoms are any atoms other than carbon (C) and hydrogen (H).
Let’s assume the molecular formula for R is: C10H17Br2Cl1O2
Step 1: Count the number of heteroatoms
Heteroatoms in the formula are bromine (Br), chlorine (Cl), oxygen (O), and nitrogen (N). Let's calculate the total number of heteroatoms:
Step 2: Total number of heteroatoms
Total number of heteroatoms = 2 (Br) + 1 (Cl) + 2 (O) = 9
Thus, the number of heteroatoms present in one molecule of R is 9.
We need to calculate the number of carbon atoms and heteroatoms in one molecule of S. Heteroatoms are any atoms other than carbon (C) and hydrogen (H).
Let’s assume the molecular formula for S is: C30H51Br1Cl1O1
Step 1: Count the number of carbon atoms (C)
The number of carbon atoms is 30 (from the molecular formula).
Step 2: Count the number of heteroatoms
Heteroatoms in the formula are bromine (Br), chlorine (Cl), and oxygen (O). So the number of heteroatoms is 3 (Br + Cl + O).
Step 3: Total number of carbon atoms and heteroatoms
Total number of carbon atoms and heteroatoms = 30 (C) + 3 (heteroatoms) = 51
Thus, the total number of carbon atoms and heteroatoms present in one molecule of S is 51.
The major products obtained from the reactions in List-II are the reactants for the named reactions mentioned in List-I. Match each entry in List-I with the appropriate entry in List-II and choose the correct option.
The reaction sequence given below is carried out with 16 moles of X. The yield of the major product in each step is given below the product in parentheses. The amount (in grams) of S produced is ____.
Use: Atomic mass (in amu): H = 1, C = 12, O = 16, Br = 80
Two identical concave mirrors each of focal length $ f $ are facing each other as shown. A glass slab of thickness $ t $ and refractive index $ n_0 $ is placed equidistant from both mirrors on the principal axis. A monochromatic point source $ S $ is placed at the center of the slab. For the image to be formed on $ S $ itself, which of the following distances between the two mirrors is/are correct: