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Water and Solute Permeability of Plant Cuticles: Measurement and ...

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Problems 257<br />

E D (kJ/mol)<br />

DH S (kJ/mol)<br />

100<br />

80<br />

60<br />

40<br />

20<br />

0<br />

−20<br />

−40<br />

−60<br />

−80<br />

−20<br />

PVB<br />

EC<br />

CA<br />

PEMA<br />

PVC<br />

NY<br />

PVA<br />

DH S = − 42.7 + 0.05 E P (r 2 = 0.008)<br />

E P (kJ/mol)<br />

rubber<br />

E D = 42.3 + 1.05 E P (r 2 = 0.71)<br />

−10 0 10 20 30 40<br />

Fig. 8.10 The relationship between ED <strong>and</strong> ∆HS with EP. Data from Table 8.2 were plotted<br />

<strong>of</strong> water at low partial pressures, where clustering <strong>of</strong> water <strong>and</strong> swelling <strong>of</strong> the polar<br />

polymers are not involved.<br />

The above data obtained with homogeneous polymers leave little doubt that<br />

temperature effects on water permeability <strong>of</strong> cuticles cannot be analysed if only<br />

activation energy for penetration (EP) is known. The problem cannot be solved by<br />

analogy, because cuticles are heterogeneous, <strong>and</strong> data on temperature effects on<br />

water vapour sorption in waxes, cutin <strong>and</strong> MX have not yet been determined. Sorptive<br />

properties <strong>of</strong> polar polymers in the MX can be obtained by comparing sorption<br />

in cutin <strong>and</strong> in MX. Some <strong>of</strong> these aspects have been discussed when dealing with<br />

sorption <strong>of</strong> 4-nitrophenol in CM <strong>and</strong> MX (Sect. 8.1), but comparable data for water<br />

vapour sorption as affected by temperature are not available. Such measurements<br />

can be made. They may be difficult, but there are no insurmountable obstacles. As<br />

long as these data are not available, speculations concerning the magnitudes <strong>of</strong> ED<br />

<strong>and</strong> ∆HS in CM should be avoided.<br />

Problems<br />

1. What is the difference between the partition coefficient K <strong>and</strong> the parameter k<br />

<strong>of</strong> the Freundlich isotherm? For n = 1 calculate k when K = 90.<br />

2. When all sorption sites are occupied K = 1. What is Gibbs free energy change<br />

in this situation?<br />

3. How large are ∆H <strong>and</strong> T ∆S when ∆G = 0?<br />

4. Given the data <strong>of</strong> Fig. 8.2b, what is ∆S when ∆H = −30kJ mol −1 ?<br />

PE

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