1. A drug has an equilibrium solubility in water of 0.0025 g cm^-3. The diffusivity of the drug in water is 0.9 x 10^-5 cm2/sec. The drug is made into particles that have a radius of 0.1 cm and these particles have a density of 1.27 g/cm^3. These particles are all of the same size and are gently mixed in water in a stirred vessel. Estimate the length of time in hours (hrs) that it will take for these drug particles to completely dissolve. You can assume that the vessel volume is so large that the concentration of the drug in the bulk liquid is very small in comparison to the drug solubility. Also since the particles are all the same size, the time to dissolve is the same for all the particles. So we can focus on just one particle and write an unsteady mass balance on that particle, i.e., d(V)/dt = 4R^2 km (Csurface 0) , where V is the particle volume and equals 4/3 R^3 .
2.A particular drug is a solid at 300 K and is soluble in water. The equilibrium solubility of
the drug in water is 0.005 g cm3. The MW of the drug is 600. One hundred grams of the
drug is made into particles that are 0.2 cm in diameter. The density of the drug particles
is 1.05 g cm3. These particles are then very gently mixed in a stirred vessel containing
100 L of water. After 10 min of mixing, estimate how many grams of the drug have dissolved
into the water.
3.A flat plate coated with a layer of a volatile organic material is exposed to a parallel flow
of air at 20C with a free stream air velocity of 5 m sec1. The length of the flat plate in
the direction of flow is 0.5 m. Estimate how long it will take for the average thickness
of the volatile organic layer to decrease by 1 mm. The saturation concentration of the
organic material in air at these conditions is 1.85 109 mol cm3 and its diffusivity in air is
0.068 cm2 sec1. The density of the volatile organic material as a solid is 1.21 g cm3 and its
MW is 140.2. Also, the kinematic viscosity of air at these conditions is 0.155 cm2 sec1.
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