Step 1: Understanding the Meyer-Overton correlation. The Meyer-Overton hypothesis states that the potency of general anesthetics is directly proportional to their lipid solubility. This means that as the lipid solubility of a compound increases (e.g., with increasing chain length in a homologous series), its anesthetic potency also increases.
Step 2: Importance of lipid solubility in anesthetic action. Lipid solubility is critical for anesthetic agents because they must cross the lipid-rich membranes of nerve cells to exert their effect. The Meyer-Overton hypothesis highlights this relationship.
Step 3: Why other options are incorrect. - (A) John Pemberton: Associated with Coca-Cola's invention, not anesthetics.
- (C) Hubert Humphrey: A politician, unrelated to pharmacology or anesthetic theories.
- (D) Meyer - Philip: Does not correspond to any theory in anesthetics.
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 |