To determine the specific rotation of the synthetic sample, we first need to calculate the ratio of the enantiomers and their contributions to specific rotation. Given is a 4:1 mixture of (S)- and (R)-enantiomers. Let's denote:
(R)-enantiomer: 20%
(S)-enantiomer: 80%
The specific rotation of optically pure (R)-enantiomer is given as +40.
For the (S)-enantiomer, the specific rotation will be of equal magnitude but opposite in sign, i.e., -40.
To find the specific rotation [α] of the mixture, use the formula:
[α] = (fraction of R) × [α]₍R₎ + (fraction of S) × [α]₍S₎
Substituting the values:
[α] = (0.2 × 40) + (0.8 × (-40))
[α] = (8) + (-32)
[α] = -24
The computed specific rotation of the sample is -24
Which of the following is true for the stereochemical relationship of the given structures (A-D)?

Consider the following molecule (X).
The Structure X is? 
How many different stereoisomers are possible for the given molecule? 
One mole of a monoatomic ideal gas starting from state A, goes through B and C to state D, as shown in the figure. Total change in entropy (in J K\(^{-1}\)) during this process is ............... 
The number of chiral carbon centers in the following molecule is ............... 
A tube fitted with a semipermeable membrane is dipped into 0.001 M NaCl solution at 300 K as shown in the figure. Assume density of the solvent and solution are the same. At equilibrium, the height of the liquid column \( h \) (in cm) is ......... 