This question asks us to identify the specific dihedral angle associated with the second least stable conformation of the $n\text{-butane}$ molecule. To answer this, we need to understand the different possible spatial arrangements (conformations) of $n\text{-butane}$ and their relative energy levels, which determine their stability.
$n\text{-butane}$ is a molecule with the chemical formula $ \text{CH}_3\text{CH}_2\text{CH}_2\text{CH}_3 $. Like many alkanes, rotation can occur around the single carbon-carbon bonds. Rotation around the central C2-C3 bond leads to different arrangements of the atoms in space, known as conformers. These conformers are not different molecules; they are just different rotational forms of the same molecule. They have different energies due to factors like steric hindrance (repulsion between bulky groups) and torsional strain (repulsion between electron clouds of bonds). More stable conformers have lower energy, while less stable conformers have higher energy.
We typically analyze the conformations of $n\text{-butane}$ by looking at the dihedral angle between the two methyl ($ \text{CH}_3 $) groups as we rotate around the central C2-C3 bond. The main conformers are:
To find the second least stable conformer, let's rank them from most stable (lowest energy) to least stable (highest energy):
Looking at this order:
As identified above, the second least stable conformation of $n\text{-butane}$ is the Partially Eclipsed conformation. The characteristic dihedral angle for this conformation, where a methyl group eclipses a hydrogen atom, is $120^\circ$.
Therefore, the dihedral angle of the second least stable conformer of $n\text{-butane}$ is $120^\circ$.
The percentage composition of hydrogen by mass in ethane ($C_2H_6$) is approximately:
Which of the following is thermodynamically most stable allotrope of carbon?
What would be the IUPAC provisional name for the element with atomic number $120$?
L.P.G is a mixture of