To determine the specific rotation, we use the formula:
[α] = \( \frac{\alpha_{\text{obs}}}{l \cdot c} \), where [α] is the specific rotation, \( \alpha_{\text{obs}} \) is the observed rotation, \( l \) is the length of the polarimeter tube in decimeters, and \( c \) is the concentration in g/mL.
The formula becomes:
\[ [\alpha] = \frac{1.2}{0.5 \times 0.06} \]
Calculating the specific rotation:
\[ [\alpha] = \frac{1.2}{0.03} = 40^\circ \]
The calculated specific rotation of \( 40^\circ \) is within the expected range of 39 to 41.
The specific rotation is \( 40^\circ \).

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 ......... 