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Stability of Drugs and Dosage Forms Sumie Yoshioka

Stability of Drugs and Dosage Forms Sumie Yoshioka

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2.2. • Factors Affecting Chemical <strong>Stability</strong> 43<br />

where [P] e , is the concentration <strong>of</strong> product formed at equilibrium. A similar equation is<br />

derived for the case <strong>of</strong> [D], = /[A] 0 <strong>and</strong> is used to describe the interaction <strong>of</strong> isoniazid <strong>and</strong><br />

reducing sugars, as shown in Fig. 10. 251<br />

2.2.3.1.e. Pseudo-First- <strong>and</strong> Pseudo-Second-Order Reversible Reactions<br />

Equation (2.27) represents the rate <strong>of</strong> reversible conversion <strong>of</strong> drug D to products P 1 <strong>and</strong><br />

P 2 . When [P 1 ] 0 = [P 2 ] 0 = 0 at t = 0, Eq. (2.27) can be integrated to give Eq. (2.28).<br />

(2.27)<br />

(2.28)<br />

The loss <strong>of</strong> hydrochlorothiazide follows this model, 252 although a complicated mechanism<br />

including multiple reaction steps has been proposed for its degradation. 253<br />

2.2.3.1.f.<br />

Pseudo-First-Order Consecutive Reactions<br />

Equations (2.29) <strong>and</strong> (2.30) represent the case when drug D converts to P 1 , which is<br />

subsequently converted to P 2 according to consecutive pseudo-fist-order reactions.<br />

(2.29)<br />

Figure 10. Time course <strong>of</strong> reaction <strong>of</strong> isoniazid with various reducing sugars under second-order reaction<br />

conditions (pH 1.8, 37°C). , Galactose; X, lactose; O, glucose; ∆, maltose. (Reproduced from Ref. 251 with<br />

permission.)

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