The question pertains to the size of aqueous-filled pores, which is a concept related to pharmaceutics, specifically the study of diffusion and filtration processes. Pores in pharmaceutical contexts often refer to the passageways within materials or membranes through which water or other solutions can traverse. Understanding the size of these pores is crucial as it affects how molecules pass through and how filtration processes occur.
In this question, the options given for the size of aqueous-filled pores are in Angstrom units (°A). Below is the logic explaining why the correct answer is 4-10 Å:
By understanding the sizes and applications of pores, especially within pharmaceutics, we can conclude that the most suitable option provided is indeed 4-10 Å.

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 |