Answer:
-1.35 degree
Explanation:
Given the specific rotation of (S)-2-butanol = +13.5 degree
So, the specific rotation of its enantiomer (R)-2-butanol = -13.5 degree
Now the optical rotation of a pure liquid is given by
[tex]$\theta = [\alpha]_\lambda ^t.l.d$[/tex]
Here, [tex]$\theta$[/tex] = the optical rotation
[tex]$[\alpha]_\lambda^t$[/tex] = specific rotation at temperature 't' and wave length 'λ'
= -13.5 degree
l = optical path length
= 1 dm
d = density
= 1/10
Therefore,
[tex]$\theta = -13.5 \times 1 \times \frac{1}{10}$[/tex]
= -1.35 degree