The question asks how many anti and gauche conformers exist when we rotate around the central C2-C3 bond of n-butane. Looking at a Newman projection along this bond, the two methyl groups can end up at different angles to each other as the molecule rotates through a full 360 degrees, and only some of these angles count as the stable anti or gauche arrangements. Checking each option against the actual rotation profile settles the count.
Tracing the full rotation around the central bond shows the methyl groups line up directly opposite each other only once, giving a single anti conformer, while the 60 degree offset arrangement occurs twice, giving two gauche conformers.
So the correct answer is One-anti & two-gauche.
List I | List II | ||
|---|---|---|---|
| A | \(\Omega^{-1}\) | I | Specific conductance |
| B | \(∧\) | II | Electrical conductance |
| C | k | III | Specific resistance |
| D | \(\rho\) | IV | Equivalent conductance |
List I | List II | ||
|---|---|---|---|
| A | Constant heat (q = 0) | I | Isothermal |
| B | Reversible process at constant temperature (dT = 0) | II | Isometric |
| C | Constant volume (dV = 0) | III | Adiabatic |
| D | Constant pressure (dP = 0) | IV | Isobar |
List I | List II | ||
|---|---|---|---|
| A | \(\Omega^{-1}\) | I | Specific conductance |
| B | \(∧\) | II | Electrical conductance |
| C | k | III | Specific resistance |
| D | \(\rho\) | IV | Equivalent conductance |
List I | List II | ||
|---|---|---|---|
| A | Constant heat (q = 0) | I | Isothermal |
| B | Reversible process at constant temperature (dT = 0) | II | Isometric |
| C | Constant volume (dV = 0) | III | Adiabatic |
| D | Constant pressure (dP = 0) | IV | Isobar |